CN109209361B - Method for predicting stratum parameters of fractured ultra-low permeability reservoir - Google Patents

Method for predicting stratum parameters of fractured ultra-low permeability reservoir Download PDF

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CN109209361B
CN109209361B CN201810996052.7A CN201810996052A CN109209361B CN 109209361 B CN109209361 B CN 109209361B CN 201810996052 A CN201810996052 A CN 201810996052A CN 109209361 B CN109209361 B CN 109209361B
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景成
任龙
董珍珍
李荣伟
王洋
何延龙
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Abstract

The invention relates to the technical field of fractured ultra-low permeability reservoir development, in particular to a fractured ultra-low permeability reservoir stratum parameter prediction method, which comprises the steps of firstly establishing a time domain chemical tracing physical model; secondly, establishing a time domain chemical tracing mathematical model; establishing a time domain tracing neural network model again; and finally, solving the time domain chemical tracing mathematical model by using a BP neural network technology according to the time domain chemical tracing physical model, the time domain chemical tracing mathematical model and the time domain tracing neural network model, and predicting the number N of fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propelling speed V of the fractured low-permeability oil reservoir according to the solving result. The prediction method can predict the formation parameters between wells in the future by using the historical tracing, monitoring and explaining results of the injection-production well group, and realizes the time lapse of the fractured ultra-low permeability reservoir parameters and the feedback of the change trend and the law of the parameters.

Description

Method for predicting stratum parameters of fractured ultra-low permeability reservoir
Technical Field
The invention relates to the technical field of fractured ultra-low permeability reservoir development, in particular to a method for predicting stratum parameters of a fractured ultra-low permeability reservoir.
Background
In the water drive development process of the fractured ultra-low permeability reservoir, the formation parameters between injection wells and production wells can generate obvious time-domain changes, and the dynamic change rule and trend of the formation parameters are difficult to effectively characterize and predict. Along with the continuous deepening of the water injection development of the fractured ultra-low-permeability oil reservoir, the stratum parameters can generate time-domain change, and particularly the water drive development effect of the whole injection and production well group is changed due to the change of the water injection strength, the injection pressure and the like of the fractures in the stratum. How to predict future interwell stratum parameters by using the historical tracing monitoring interpretation results of injection and production well groups to realize the time lapse of fractured ultra-low permeability reservoir parameters and the feedback of the variation trend and the law of the parameters becomes the key for realizing the dynamic real-time monitoring and prediction of the fractured ultra-low permeability reservoir water injection development.
Disclosure of Invention
In order to overcome the defects of the prior art, the invention aims to provide a fractured ultra-low permeability reservoir stratum parameter prediction method, which can predict future interwell stratum parameters by using the historical tracing, monitoring and interpretation results of injection and production well groups, and realize the time lapse of fractured ultra-low permeability reservoir parameters and the change trend and rule of feedback parameters.
In order to achieve the purpose, the technical scheme of the invention is as follows:
a method for predicting stratum parameters of a fractured ultra-low permeability reservoir comprises the following steps:
step 1, establishing a time domain chemical tracing physical model, utilizing well group historical tracer explanation parameters, production well and oil production well production dynamic parameters to combine with related static parameters to realize the transition and prediction of the tracer explanation parameters in time, selecting known dynamic historical information and known static information which visually indicate fracture ultra-low permeability reservoir formation parameters, and definitely solving variables;
step 2, establishing a time domain chemical tracing mathematical model, taking the time domain chemical tracing physical model established in the step 1 and history information monitored by the tracer as a learning sample, searching the inherent complex implicit relation among all parameters, and establishing mathematical expression describing the physical model;
step 3, establishing a time domain tracing neural network model, performing time domain tracing analysis by using a BP neural network, and establishing a more appropriate network structure, wherein the network structure comprises an input layer node number, a hidden layer node number and an output layer node number;
and 4, solving the time domain chemical tracing mathematical model by using a BP neural network technology according to the time domain chemical tracing physical model, the time domain chemical tracing mathematical model and the time domain tracing neural network model, and predicting the number N of fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propelling speed V of the fractured low-permeability oil reservoir according to the solving result.
The time domain chemical tracing physical model and the time domain chemical tracing mathematical model both belong to a time domain tracing theoretical model, and the time domain tracing is to analyze and predict the change trend of future tracer production curve interpretation parameters according to the parameter values interpreted by tracing monitoring historical curves and by combining production dynamic data and geological static data, so as to guide the adjustment of the oilfield flooding development scheme. The chemical tracing monitoring historical data between wells is taken as a data source and is regarded as a time sequence, a physical model and a mathematical model which accord with the actual condition of an oil field are firstly established by utilizing the neural network technology to carry out time-lapse tracing prediction and analysis, and simultaneously, the definite solution condition is determined according to the actual production.
The time domain chemical tracing physical model in the step 1 comprises known dynamic history information, known static information, solving variables and a prediction technology, wherein:
known dynamic history information includes: the production time t, the yield, the water content, the well group accumulated injection-production ratio, the well group stage injection-production ratio, the number of the last time of fracture strips, the average permeability of the last time of fracture strips, the last time of water injection swept volume, the last time of water injection distribution coefficient and the last time of water drive propulsion speed;
known static information includes: the static productivity coefficient of the bedrock at the production section, the static energy storage coefficient of the bedrock at the production section and the injection-production well spacing;
solving the variables includes: the number of the crack strips, the average permeability of the crack strips, the swept volume of injected water, the distribution coefficient of the injected water and the water drive propelling speed are controlled;
the prediction technology is a neural network technology.
In the known dynamic historical information, the number of previous fracture strips, the average permeability of the previous fracture strips, the water wave and volume of the previous injection, the distribution coefficient of the previous injection water and the previous water drive propulsion speed are calculated by adopting a fractured ultra-low permeability reservoir tracer classified interpretation model, and the fractured ultra-low permeability reservoir tracer classified interpretation model comprises a single-peak tracer interpreted physical model, a multi-peak tracer interpreted physical model or a wide-platform tracer interpreted physical model.
The single-peak tracer explained physical model is equivalent to an artificial crack channeling model, in the single-peak tracer explained physical model, 1 crack strip is a flow tube bundle consisting of n flow tubes with the length of L and the equivalent diameter of D, tracer flows in the n flow tubes in the crack strip, and the tracer explained model is as follows:
Figure BDA0001781849790000031
in the formula: c is the output concentration of the tracer; c0Is the initial concentration of the tracer; t is time; f. ofjThe distribution coefficient of the injected water to the oil production well j; n is the total number of equivalent flow tubes; vdThe total injected volume of the tracer slug; alpha is hydrodynamic dispersivity; l is the equivalent length of the flow tube; d is the equivalent diameter of the equivalent flow tube; q is the average daily injection;
the multimodal tracer explained physical model is a differential fracture interactive model, a plurality of fracture strips are arranged in the multimodal tracer explained physical model, and the ith fracture strip is distributed from niEach length is LiAn equivalent diameter of DiThe tracer is n in the plurality of fracture stripsiFlow in individual flowtubes, tracer interpretation model is:
Figure BDA0001781849790000032
in the formula: c is the output concentration of the tracer; c0Is the initial concentration of the tracer; t is time; f. ofjThe distribution coefficient of the injected water to the oil production well j; n isiThe number of equivalent flow tubes of the ith crack strip; vdThe total injected volume of the tracer slug; q is the average daily injection(ii) a Di is the equivalent diameter of any equivalent flow pipe of the ith fracture strip; li is the equivalent flow tube length of the ith crack strip; alpha is alphaiThe hydrodynamic dispersion constant of the tracer in the ith fracture strip equivalent flow tube is obtained;
the physical model of the wide-platform tracer explanation is a relatively uniform crack propulsion type, and is equivalent to a plurality of crack strips, and the ith crack strip is distributed from niEach length is LiAn equivalent diameter of DiThe flow tube bundle formed by the flow tubes, the tracer arrives at the oil well in different flow tubes in sequence, and the tracer interpretation model is as follows:
Figure BDA0001781849790000041
in the formula: c is the output concentration of the tracer; c0Is the initial concentration of the tracer; t is time; f. ofjThe distribution coefficient of the injected water to the oil production well j; n isiThe number of equivalent flow tubes of the ith crack strip; vdThe total injected volume of the tracer slug; q is the average daily injection; di is the equivalent diameter of any equivalent flow pipe of the ith fracture strip; li is the equivalent flow tube length of the ith crack strip; alpha is alphaiThe hydrodynamic dispersion constant of the tracer in the ith fracture strip equivalent flow tube is obtained; m is the equivalent flow resistance constant.
In the known static information, the static productivity coefficient PC of the bedrock at the production section is equal to the product of the effective permeability k of the bedrock at the production section and the effective thickness h of the bedrock at the production section, and the static energy storage coefficient NH of the bedrock at the production section is equal to the effective thickness h of the bedrock at the production section and the effective porosity of the bedrock at the production section
Figure BDA0001781849790000043
And oil saturation S of production zone bedrockoThe product of (a).
When a time domain tracing mathematical model is established, regarding a tracing monitoring process as a time point, and taking historical information monitored by a tracer as a learning sample, wherein the time domain chemical tracing mathematical model is as follows:
Figure BDA0001781849790000042
in the formula, z is a time domain tracing BP neural network learning sample serial number; n is the number of crack strips; k is the average permeability of the crack band; v is the volume of injected water wave; f is the distribution coefficient of injected water; v is the water drive propulsion speed; q is the yield; f. ofwThe water content is obtained; r is the injection-production ratio of the well group stage; RC is the cumulative injection-production ratio of the well group; w is the weight and the connection coefficient between two adjacent layers.
The time domain tracing neural network model is of a three-layer network structure and comprises an input layer, a hidden layer and an output layer group, wherein the hidden layer is of a 1-layer structure; the output layer contains 5 nodes, and 5 nodes are respectively: the number N of the crack strips, the average permeability K of the crack strips, the wave spread volume V of injected water, the distribution coefficient f of the injected water and the water drive propulsion speed V.
The input layer contains 8 parameters corresponding to the prediction time, and the 8 parameters are respectively: yield q, water content fwThe method comprises the following steps of (1) well group accumulated injection-production ratio RC, well group stage injection-production ratio R, production time t, injection-production well spacing L, production section bedrock static productivity coefficient PC and production section bedrock static energy storage coefficient NH;
or the input layer contains the following parameters: yield q, water content fwThe method comprises the following steps of well group accumulated injection-production ratio RC, well group stage injection-production ratio R, production time t, injection-production well spacing L, production section bedrock static productivity coefficient PC, production section bedrock static energy storage coefficient NH, last fracture strip number N, last fracture strip average permeability K, last injected water wave volume V, last injected water distribution coefficient f and last water drive propulsion speed V.
In the step 4, the process of solving the time domain chemical tracing mathematical model by using the BP neural network technology comprises the following steps:
step 4.1, carrying out normalization processing on the time domain tracing BP neural network learning sample, and setting all weights of the time domain chemical tracing mathematical model as smaller random numbers;
step 4.2, given an input vector X and a desired output vector d: sending the X to an input layer of the time domain tracing neural network model;
4.3, calculating an output vector Y of a hidden layer of the time domain tracing neural network model;
4.4, calculating an output vector O of an output layer of the time domain tracing neural network model;
step 4.5, calculating an error signal delta of an output layer of the time domain tracing neural network modelo
Step 4.6, calculating an error signal delta of a hidden layer of the time domain tracing neural network modely
Step 4.7, error signal delta of output layer is utilizedoAnd error signal delta of the hidden layeryAdjusting and correcting the weight;
step 4.8, calculating the error of the BP neural network system;
step 4.9, judging whether the error of the BP neural network system meets the preset precision or exceeds the condition of the maximum learning frequency;
if the error of the BP neural network system meets the preset precision or exceeds the condition of the maximum learning frequency, outputting the number N of fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propulsion speed V of the low-permeability reservoir;
and if the error of the BP neural network system does not meet the condition of the preset precision or exceeds the maximum learning frequency, repeating the step 4.3 to the step 4.9 until the error of the BP neural network system meets the condition of the preset precision or exceeds the maximum learning frequency, and finally outputting the number N of the fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propelling speed V of the low-permeability reservoir.
In step 4.2, the input vector X and the expected output vector d are respectively:
X=[qI fwI RCI RI TI L PC NH]T
d=[NI KI VI fI vI]T
wherein q isIYield of learning samples, f, for the ith time domain tracewIIs the I timeWater cut, RC, of domain tracer learning samplesICumulative injection-production ratio, R, for the well group of the I time domain tracer learning samplesIWell group stage injection-production ratio, T, for the I time domain tracer learning sampleITracing the production time of the learning sample for the I time domain, wherein L is the injection-production well spacing, PC is the static productivity coefficient of the bedrock of the production section, NH is the static energy storage coefficient of the bedrock of the production section, and N isINumber of crack bands, K, for the I time domain trace learning sampleIAverage permeability of crack bands, V, for the I time domain trace learning sampleIVolume of injected water wave, f, for the I time domain tracer learning sampleIDistribution coefficient of injected water, v, for the I time domain tracer learning sampleITracing the water drive propulsion speed of the learning sample for the I time domain;
in step 4.3, the output vector Y is:
Figure BDA0001781849790000061
wherein A is the threshold value of each neuron of the hidden layer, viqThe weight value between the input layer neuron i and the hidden layer neuron q is obtained; v. offwkFor input layer neuron i and hidden layer neuron fwThe weight value between; v. ofRCkThe weight value between the input layer neuron i and the hidden layer neuron RC is obtained; v. ofRkIs the weight between input layer neuron i and hidden layer neuron R; v. ofTkThe weight value between the input layer neuron i and the hidden layer neuron T is obtained; v. ofLkIs the weight value between the input layer neuron i and the hidden layer neuron L; v. ofPCkThe weight value between the input layer neuron i and the hidden layer neuron PC is obtained; v. ofNHkThe weight value between the input layer neuron i and the hidden layer neuron NH is obtained;
in step 4.4, the output vector O is:
Figure BDA0001781849790000071
wherein B is the threshold of each neuron of the output layer, wjNThe weight value between the output layer neuron N and the hidden layer neuron j is obtained; w is ajKThe weight value between the output layer neuron K and the hidden layer neuron j is obtained; w is ajVThe weight value between the output layer neuron V and the hidden layer neuron j is obtained; w is ajfThe weight value between the output layer neuron f and the hidden layer neuron j is obtained; w is ajvThe weight value between the output layer neuron v and the hidden layer neuron j is obtained; y isjThe jth output value of the hidden layer;
in step 4.5, the error signal delta of the layer is outputoComprises the following steps:
δo=[oN(NI-oN)(1-oN)oK(KI-oK)(1-oK)
oV(VI-oV)(1-oV)of(fI-of)(1-of)
ov(vI-ov)(1-ov)]T
wherein o isNThe output value is the number of the crack strips of the output layer; oKThe output value is the average permeability of the crack strip of the output layer; oVInjecting water waves and volume output values into the output layer; ofInjecting an output value of the water distribution coefficient for the output layer; ovThe output value is the water drive propulsion speed of the output layer;
in step 4.6, the error signal δ of the hidden layeryComprises the following steps:
Figure BDA0001781849790000081
wherein, deltak oIs the error signal of the output layer; w is aqkThe weight value between the output layer neuron k and the hidden layer neuron q is obtained; w is afwkFor output layer neuron k and hidden layer neuron fwThe weight value between; w is aRCkThe weight value between the output layer neuron k and the hidden layer neuron RC is obtained; w is aRkIs the weight between the output layer neuron k and the hidden layer neuron R; w is aTkAs output layer neuron k and hidden layer neuronThe weight between T; w is aNHkThe weight value between the output layer neuron k and the hidden layer neuron NH is obtained; w is aPCkThe weight value between the output layer neuron k and the hidden layer neuron PC is obtained; w is aLkThe weight value between the output layer neuron k and the hidden layer neuron L is obtained; y isqIAn output value for the implicit layer neuron qth sample; y isfwIFor hidden layer neurons fwThe output value of the ith sample; y isRCIAn output value for the implicit layer neuron RC sample I; y isRIAn output value for the I < th > sample of hidden layer neuron R; y isTIAn output value for the hidden layer neuron Tth sample; y isPCIs the output value of the hidden layer neuron PC; y isLIs the output value of hidden layer neuron L;
in step 4.7, the error signal delta of the output layer is usedoAnd error signal delta of the hidden layeryAnd (3) adjusting and correcting the weight by adopting the following formula:
Figure BDA0001781849790000082
wherein, output layer neuron k is 1, 2, …, l; w is ajkThe weight value between the output layer neuron k and the hidden layer neuron j is obtained; output layer neuron j ═ 1, 2, …, m; v. ofijThe weight value between the input layer neuron i and the hidden layer neuron j is obtained; Δ wjkAnd Δ vijAre respectively the weight value wjkAnd vijChanging the value along the negative gradient direction of the output error E; s is the training times; eta is the learning rate; mc is the momentum factor;
in step 4.8, the error of the BP neural network system is:
Figure BDA0001781849790000091
wherein d isk(I) Outputting the expected output value of the layer neuron k for the I time domain tracing learning sample; ok(I) And outputting the output value of the layer neuron k for the I time domain tracing learning sample.
The learning rate eta ranges from 0.01 to 0.8; the momentum factor mc ranges from 0.85 to 0.95.
Compared with the prior art, the invention has the following beneficial effects:
the method for predicting the stratum parameters of the fractured ultra-low permeability reservoir firstly establishes a time domain chemical tracing physical model; then establishing a time domain chemical tracing mathematical model; then establishing a time domain tracing neural network model; and finally, solving the time domain chemical tracing mathematical model by using a BP neural network technology according to the time domain chemical tracing physical model, the time domain chemical tracing mathematical model and the time domain tracing neural network model, and predicting the number N of fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propelling speed V of the fractured low-permeability oil reservoir according to the solving result. The prediction method can predict the formation parameters between wells in the future by using the historical tracing, monitoring and explaining results of the injection-production well group, and realizes the time lapse of the fractured ultra-low permeability reservoir parameters and the feedback of the change trend and the law of the parameters. Compared with other oil reservoir monitoring technologies, the method can realize time domain of independent oil reservoir monitoring points, can predict interwell stratum parameters at any time, and provides a basis for subsequent development scheme adjustment and water channeling water flooding comprehensive treatment of the fractured ultra-low permeability oil reservoir.
Drawings
FIG. 1 is an explanatory physical model of the unimodal tracer employed in the present invention;
FIG. 2 is a graph illustrating the physical model for a unimodal tracer employed in the present invention;
FIG. 3 illustrates a physical model for a multimodal tracer employed in the present invention;
FIG. 4 is a graph illustrating the physical model for a multimodal tracer employed in the present invention;
FIG. 5 is a broad-table tracer interpretation physical model employed in the present invention;
FIG. 6 is a graph illustrating the physical model for a broadstand tracer used in the present invention;
FIG. 7 is a diagram of a time-domain tracing neural network in embodiment 1 of the present invention;
FIG. 8 is a diagram of a time-domain tracing neural network in embodiment 2 of the present invention;
FIG. 9 is a flow chart of solving the time domain tracing BP neural network adopted by the present invention.
Detailed Description
The present invention will be described in further detail with reference to the accompanying drawings and examples.
Examples
In the embodiment, a time domain tracer analysis simulation is performed by taking an Ordos basin GGY oil field A water injection block 1291-3 injection-production well group as an example.
The method for predicting the stratum parameters of the fractured ultra-low permeability reservoir comprises the following steps:
step 1, establishing a time domain chemical tracing physical model, wherein the time domain chemical tracing physical model mainly comprises 4 parts of known dynamic historical information, known static information, solving variables and a prediction technology, and the method comprises the following specific steps:
(1) known dynamic history information includes: the production time t, the yield, the water content, the well group accumulated injection-production ratio, the well group stage injection-production ratio, the number of the last fracture strips (, the average permeability of the last fracture strips, the water swept volume of the last injection, the water distribution coefficient of the last injection and the water drive propulsion speed of the last time;
(2) known static information includes: the static productivity coefficient of the bedrock at the production section, the static energy storage coefficient of the bedrock at the production section and the injection-production well spacing;
(3) solving the variables includes: the number of the crack strips, the average permeability of the crack strips, the swept volume of injected water, the distribution coefficient of the injected water and the water drive propelling speed are controlled;
(4) the prediction technology is a neural network technology.
In the time domain chemical tracing physical model, known dynamic historical information is as follows: the method is characterized in that 5 parameters of the number of the last fracture strips (, the average permeability of the last fracture strips, the water wave and volume injected last time, the water distribution coefficient injected last time and the water drive propulsion speed injected last time) are calculated by adopting a classification and interpretation model of the fractured ultra-low permeability reservoir tracer, namely a single-peak tracer interpretation physical model, a multi-peak tracer interpretation physical model or a wide-platform tracer interpretation physical model:
firstly, as shown in fig. 1, the unimodal tracer explained physical model is equivalent to an artificial fracture channeling type, that is, 1 fracture strip is a flow tube bundle composed of n flow tubes with length L and equivalent diameter D, the tracer can be regarded as flowing in the n flow tubes in the fracture strip, the curve form of the unimodal tracer explained physical model is shown in fig. 2, and the unimodal tracer explained model is:
Figure BDA0001781849790000111
in the formula: c is the output concentration of the tracer, and the unit is mg/L; c0Is the initial concentration of tracer in g/cm3(ii) a t is time in d (days); f. ofjThe distribution coefficient of the injected water to the oil production well j can be obtained by the ratio of the output of the tracer agent measured by each oil production well to the total injection amount of the tracer agent; n is the total number of equivalent flow tubes and the unit is one; vdIs the total injection volume of the tracer slug in m3(ii) a Alpha is the hydrodynamic dispersivity, in m; l is the equivalent length of the flow tube, and the unit is m; d is the equivalent diameter of the equivalent flow tube and has the unit of mum; q is the average daily injection in m3/d。
② as shown in figure 3, the physical model of the multi-peak tracer explanation is a differential fracture interaction type, namely a plurality of fracture strips, and the distribution of the ith fracture strip can be regarded as niEach length is LiAn equivalent diameter of DiThe seepage difference between crack strips is large, and the tracer can be regarded as n in the crack stripsiThe curve form of the multimodal tracer explained physical model flowing in the flow pipe is shown in figure 4, and the multimodal tracer explained model is as follows:
Figure BDA0001781849790000112
in the formula: c is the output concentration of the tracer with the unit ofmg/L;C0Is the initial concentration of tracer in g/cm3(ii) a t is time in units of d; f. ofjThe distribution coefficient of the injected water to the oil production well j can be obtained by the ratio of the output of the tracer agent measured by each oil production well to the total injection amount of the tracer agent; n isiThe number of equivalent flow tubes of the ith crack strip is the unit of the number; vdIs the total injection volume of the tracer slug in m3(ii) a Q is the average daily injection in m3D; di is the equivalent diameter of any equivalent flow pipe of the ith crack strip and has the unit of mu m; li is the equivalent flow tube length of the ith crack strip and is m; alpha is alphaiThe hydrodynamic dispersion constant of the tracer in the ith fracture band equivalent flow tube is given in m.
③ As shown in FIG. 5, the physical model of wide platform tracer interpretation is a relatively uniform crack propulsion type, which is equivalent to a plurality of crack strips, and the distribution of the ith crack strip can be seen from niEach length is LiAn equivalent diameter of DiThe tracer sequentially reaches the oil well in different flow pipes, and the curve form of the wide-platform tracer explaining the physical model is shown in figure 6. The broad-table tracer interpretation model is:
Figure BDA0001781849790000121
in the formula: c is the output concentration of the tracer, and the unit is mg/L; c0Is the initial concentration of tracer in g/cm3(ii) a t is time in units of d; f. ofjThe distribution coefficient of the injected water to the oil production well j can be obtained by the ratio of the output of the tracer agent measured by each oil production well to the total injection amount of the tracer agent; n isiThe number of equivalent flow tubes of the ith crack strip is the unit of the number; vdIs the total injection volume of the tracer slug in m3(ii) a Q is the average daily injection in m3D; di is the equivalent diameter of any equivalent flow pipe of the ith crack strip and has the unit of mu m; li is the equivalent flow tube length of the ith crack strip and is m; alpha is alphaiEquivalent flow for tracer at ith fracture bandThe hydrodynamic dispersion constant in the tube, in m; m is equivalent flow resistance constant and has a unit of M/mum4
In the time domain chemical tracing physical model, known static historical information comprises: the static productivity coefficient PC of the bedrock is equal to the product of the effective permeability k and the effective thickness h, the static energy storage coefficient NH of the bedrock is equal to the effective thickness h, and the effective porosity
Figure BDA0001781849790000122
And oil saturation SoThe product of (a).
In the time domain chemical tracing physical model, solved variable parameters are as follows: the number of crack strips, the average permeability of the crack strips, the wave-spread volume of injected water, the distribution coefficient of the injected water and the propulsion speed of water flooding.
In the time domain chemical tracing physical model, the prediction technology is a neural network technology.
Step 2, establishing a time domain tracing mathematical model:
when a time domain tracing mathematical model is established, because the interwell tracing monitoring is the distribution of injected fluid under the stable pressure of the stratum, the stratum seepage characteristics basically keep unchanged, the normal production of an oil well is hardly influenced by the tracing monitoring, and the tracing monitoring process is regarded as a time point. Historical information monitored by the tracer is used as a learning sample, and an inherent complex implicit relation among all parameters is searched, so that each tracing monitoring is continuous, and a time domain tracing mathematical model is as follows:
Figure BDA0001781849790000131
in the formula, z is a time domain tracing BP neural network learning sample serial number; n is the number of the crack strips, and the unit is one; k is the average permeability of the fractured band and has a unit of 10-3Mu m; v is the volume of injected water wave and is given in m3(ii) a f is the distribution coefficient of injected water, and the unit is f; v water drive propulsion speed, unit is m/d; q is yield, and the unit is t/d; f. ofwIs the water content, unit is%; r is a well group stage injection-production ratio with the unit of f; RC is well group cumulative injectionSampling ratio with unit f; w is the weight, which is the connection coefficient between two adjacent layers.
Step 3, establishing a time domain tracing neural network model
The network structure of the time domain neural network model comprises three layers: namely an input layer, a hidden layer and an output layer. The hidden layer comprises 1 layer; the output layer sets 5 nodes as: the number N of the crack strips, the average permeability K of the crack strips, the wave spread volume V of injected water, the distribution coefficient f of the injected water and the water drive propulsion speed V. Two schemes are designed for an input layer, and only 8 parameters corresponding to the prediction time are considered in scheme 1: i.e. yield q, water content fwThe method comprises the following steps of (1) well group accumulated injection-production ratio RC, well group stage injection-production ratio R, production time t, injection-production well spacing L, production section bedrock static productivity coefficient PC and production section bedrock static energy storage coefficient NH; as shown in fig. 7, taking scheme 1 as an example, the number n of vectors input by the input layer is 8, the number l of vectors output by the output layer is 5, the number of hidden layers is 1, and the number m of hidden points is 8;
in addition to the 8 parameters corresponding to the predicted time, the scheme 2 also considers the 5 parameters of the last trace monitoring explanation: in other words, the number N of fracture strips, the average permeability K of the fracture strips, the swept volume V of the injected water, the distribution coefficient f of the injected water, and the water drive propulsion speed V are also considered, and in case of scheme 2, the number N of vectors input to the input layer is 13, the number l of vectors output from the output layer is 5, the number of hidden layers is 1, and the number m of hidden points is 13.
Step 4, solving the time domain chemical tracing mathematical model by using the BP neural network technology, referring to FIG. 9, wherein the solving step is as follows (the solution is carried out by taking the scheme 1 as an example in the step 4):
step 4.1, carrying out normalization processing on the time domain tracing BP neural network learning sample by using a maximum and minimum method, and setting all weights in a time domain chemical tracing mathematical model as smaller random numbers;
step 4.2, an input vector X and an expected output vector d are given:
X=[qI fwI RCI RI TI L PC NH]T
d=[NI KI VI fI vI]T
sending X to the input layer, qIYield of learning samples, f, for the ith time domain tracewIWater cut, RC, of learning samples for the I time domain tracerICumulative injection-production ratio, R, for the well group of the I time domain tracer learning samplesIWell group stage injection-production ratio, T, for the I time domain tracer learning sampleITracing the production time of the learning sample for the I time domain, wherein L is the injection-production well spacing, PC is the static productivity coefficient of the bedrock of the production section, NH is the static energy storage coefficient of the bedrock of the production section, and N isINumber of crack bands, K, for the I time domain trace learning sampleIAverage permeability of crack bands, V, for the I time domain trace learning sampleIVolume of injected water wave, f, for the I time domain tracer learning sampleIDistribution coefficient of injected water, v, for the I time domain tracer learning sampleITracing the water drive propulsion speed of the learning sample for the I time domain;
step 4.3, calculating an output vector Y of the hidden layer:
Figure BDA0001781849790000141
in the formula, A is the threshold value of each neuron of the hidden layer; v. ofiqThe weight value between the input layer neuron i and the hidden layer neuron q is obtained; v. offwkIs the weight between the input layer neuron i and the hidden layer neuron fw; v. ofRCkThe weight value between the input layer neuron i and the hidden layer neuron RC is obtained; v. ofRkIs the weight between input layer neuron i and hidden layer neuron R; v. ofTkThe weight value between the input layer neuron i and the hidden layer neuron T is obtained; v. ofLkIs the weight value between the input layer neuron i and the hidden layer neuron L; v. ofPCkThe weight value between the input layer neuron i and the hidden layer neuron PC is obtained; v. ofNHkThe weight value between the input layer neuron i and the hidden layer neuron NH is obtained;
step 4.4, calculating an output vector O of the output layer:
Figure BDA0001781849790000151
in the formula, B is the threshold value of each neuron of the output layer, and B is the threshold value of each neuron of the output layer; w is ajNThe weight value between the output layer neuron N and the hidden layer neuron j is obtained; w is ajKThe weight value between the output layer neuron K and the hidden layer neuron j is obtained; w is ajVThe weight value between the output layer neuron V and the hidden layer neuron j is obtained; w is ajfThe weight value between the output layer neuron f and the hidden layer neuron j is obtained; w is ajvThe weight value between the output layer neuron v and the hidden layer neuron j is obtained; y isjThe jth output value of the hidden layer;
step 4.5, calculating the error signal delta of the output layero
δo=[oN(NI-oN)(1-oN)oK(KI-oK)(1-oK)
oV(VI-oV)(1-oV)of(fI-of)(1-of)
ov(vI-ov)(1-ov)]T
Wherein o isNThe output value is the number of the crack strips of the output layer; oKThe output value is the average permeability of the crack strip of the output layer; oVInjecting water waves and volume output values into the output layer; ofInjecting an output value of the water distribution coefficient for the output layer; ovAs output value of water-drive propulsion speed of output layer
Step 4.6, calculating the error signal delta of the hidden layery
Figure BDA0001781849790000161
Wherein, deltak oIs the error signal of the output layer; w is aqkThe weight value between the output layer neuron k and the hidden layer neuron q is obtained; w is afwkFor output layer neuron k and hidden layer neuron fwIn betweenA weight value; w is aRCkThe weight value between the output layer neuron k and the hidden layer neuron RC is obtained; w is aRkIs the weight between the output layer neuron k and the hidden layer neuron R; w is aTkThe weight value between the output layer neuron k and the hidden layer neuron T is obtained; w is aNHkThe weight value between the output layer neuron k and the hidden layer neuron NH is obtained; w is aPCkThe weight value between the output layer neuron k and the hidden layer neuron PC is obtained; w is aLkThe weight value between the output layer neuron k and the hidden layer neuron L is obtained; y isqIAn output value for the implicit layer neuron qth sample; y isfwIThe output value for the ith sample of hidden layer neuron fw; y isRCIAn output value for the implicit layer neuron RC sample I; y isRIAn output value for the I < th > sample of hidden layer neuron R; y isTIAn output value for the hidden layer neuron Tth sample; y isPCIs the output value of the hidden layer neuron PC; y isLIs the output value of hidden layer neuron L;
step 4.7, error signal delta of output layer is utilizedoAnd error signal delta of the hidden layeryThe weight is adjusted and corrected by adopting the following formula, namely the weight correction formula of the momentum-adaptive learning rate BP neural network is as follows;
Figure BDA0001781849790000162
wherein k is 1, 2, …, l; w is ajkThe weight value between the output layer neuron k and the hidden layer neuron j is obtained; j is 1, 2, …, m; v. ofijThe weight value between the input layer neuron i and the hidden layer neuron j is obtained; Δ wjkAnd Δ vijAre respectively the weight value wjkAnd vijChanging the value along the negative gradient direction of the output error E; s is the training times; eta is learning rate, generally 0.01-0.8; mc is a momentum factor, and 0.85-0.95 is taken.
Step 4.8, calculating the error of the BP neural network system:
Figure BDA0001781849790000171
wherein d isk(I) Outputting the expected output value of the layer neuron k for the I time domain tracing learning sample; ok(I) Outputting the output value of a layer neuron k for the I time domain tracing learning sample;
step 4.9, judging whether the error of the BP neural network system meets the preset precision or exceeds the condition of the maximum learning frequency;
if the error of the BP neural network system meets the preset precision or exceeds the condition of the maximum learning frequency, outputting the number N of fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propulsion speed V of the low-permeability reservoir;
and if the error of the BP neural network system does not meet the condition of the preset precision or exceeds the maximum learning frequency, repeating the step 4.3 to the step 4.9, entering the next round of learning until the error of the BP neural network system meets the condition of the preset precision or exceeds the maximum learning frequency, and finally outputting the number N of fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propelling speed V of the fractured low-permeability oil reservoir.
The time domain tracing neural network test samples and results corresponding to the scheme 1 are shown in table 1:
TABLE 1
Figure BDA0001781849790000172
Scheme 1 time domain tracing neural network test sample results show that: the absolute error of 4 test samples is 0.269, and the relative error is 4.36%; the maximum absolute error of the number of the crack strips is 0.1, and the relative error is 50 percent; the maximum absolute error of the average permeability of the crack strips is 0.105, and the relative error is 14.1%; the maximum absolute error of injected water wave and volume is 0.121, and the relative error is 108.0%; the maximum absolute error of the distribution coefficient of the injected water is 0.18, and the relative error is 128.6 percent; the maximum absolute error of the water drive propelling speed is 0.23, and the relative error is 35.4%.
When the scheme 2 is taken as an example for solving, the selection of the time domain tracing neural network learning sample and the test sample, the solving method of the model, and the setting of the maximum training times, the minimum training error, the momentum factor and the initial learning rate are all the same as those of the scheme 1. 787 actual training times have an error of 0.67%, and the test results are shown in Table 2:
TABLE 2
Figure BDA0001781849790000181
Scheme 2 time domain tracing neural network test sample results show that: the absolute error of 4 test samples is 0.120, and the relative error is 1.94%; the maximum absolute error of the number of the crack strips is 0; the maximum absolute error of the average permeability of the crack strips is 0.045, and the relative error is 9.34%; the maximum absolute error of injected water wave and volume is 0.008, and the relative error is 7.08%; the maximum absolute error of the distribution coefficient of the injected water is 0.02, and the relative error is 14.29 percent; the maximum absolute error of the water drive propelling speed is 0.023, and the relative error is 13.37%.
Results of the scheme 1 and the scheme 2 show that the time domain chemical tracing technology and the BP neural network technology can be used for predicting the stratum parameters of the fractured ultra-low permeability reservoir, and the next prediction result can be more accurately judged by considering the previous prediction result when the prediction is performed.

Claims (6)

1. A method for predicting stratum parameters of a fractured ultra-low permeability reservoir is characterized by comprising the following steps:
step 1, establishing a time domain chemical tracing physical model;
step 2, establishing a time domain chemical tracing mathematical model;
step 3, establishing a time domain tracing neural network model;
step 4, solving the time domain chemical tracing mathematical model by using a BP neural network technology according to the time domain chemical tracing physical model, the time domain chemical tracing mathematical model and the time domain tracing neural network model, and predicting the number N of fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propelling speed V of the fractured low-permeability oil reservoir according to the solving result;
the time domain chemical tracing physical model in the step 1 comprises known dynamic history information, known static information, solving variables and a prediction technology, wherein:
known dynamic history information includes: the production time t, the yield, the water content, the well group accumulated injection-production ratio, the well group stage injection-production ratio, the number of the last time of fracture strips, the average permeability of the last time of fracture strips, the last time of water injection swept volume, the last time of water injection distribution coefficient and the last time of water drive propulsion speed;
known static information includes: the static productivity coefficient of the bedrock at the production section, the static energy storage coefficient of the bedrock at the production section and the injection-production well spacing;
solving the variables includes: the number of the crack strips, the average permeability of the crack strips, the swept volume of injected water, the distribution coefficient of the injected water and the water drive propelling speed are controlled;
the prediction technology is a neural network technology;
in the known static information, the static productivity coefficient PC of the bedrock at the production section is equal to the product of the effective permeability k of the bedrock at the production section and the effective thickness h of the bedrock at the production section, and the static energy storage coefficient NH of the bedrock at the production section is equal to the effective thickness h of the bedrock at the production section and the effective porosity of the bedrock at the production section
Figure FDA0003229353500000011
And oil saturation S of production zone bedrockoThe product of (a);
the single-peak tracer explained physical model is equivalent to an artificial crack channeling model, in the single-peak tracer explained physical model, 1 crack strip is a flow tube bundle consisting of n flow tubes with the length of L and the equivalent diameter of D, tracer flows in the n flow tubes in the crack strip, and the tracer explained model is as follows:
Figure FDA0003229353500000021
in the formula: c is the output concentration of the tracer; c0Is the initial concentration of the tracer; t is time; f. ofjThe distribution coefficient of the injected water to the oil production well j; n is the total number of equivalent flow tubes; vdThe total injected volume of the tracer slug; alpha is hydrodynamic dispersivity; l is the equivalent length of the flow tube; d is the equivalent diameter of the equivalent flow tube; q is the average daily injection;
the multimodal tracer explained physical model is a differential fracture interactive model, a plurality of fracture strips are arranged in the multimodal tracer explained physical model, and the ith fracture strip is distributed from niEach length is LiAn equivalent diameter of DiThe tracer is n in the plurality of fracture stripsiFlow in individual flowtubes, tracer interpretation model is:
Figure FDA0003229353500000022
in the formula: c is the output concentration of the tracer; c0Is the initial concentration of the tracer; t is time; f. ofjThe distribution coefficient of the injected water to the oil production well j; n isiThe number of equivalent flow tubes of the ith crack strip; vdThe total injected volume of the tracer slug; q is the average daily injection; di is the equivalent diameter of any equivalent flow pipe of the ith fracture strip; li is the equivalent flow tube length of the ith crack strip; alpha is alphaiThe hydrodynamic dispersion constant of the tracer in the ith fracture strip equivalent flow tube is obtained;
the physical model of the wide-platform tracer explanation is a relatively uniform crack propulsion type, and is equivalent to a plurality of crack strips, and the ith crack strip is distributed from niEach length is LiAn equivalent diameter of DiThe flow tube bundle formed by the flow tubes, the tracer arrives at the oil well in different flow tubes in sequence, and the tracer interpretation model is as follows:
Figure FDA0003229353500000031
in the formula: c isThe output concentration of the tracer; c0Is the initial concentration of the tracer; t is time; f. ofjThe distribution coefficient of the injected water to the oil production well j; n isiThe number of equivalent flow tubes of the ith crack strip; vdThe total injected volume of the tracer slug; q is the average daily injection; di is the equivalent diameter of any equivalent flow pipe of the ith fracture strip; li is the equivalent flow tube length of the ith crack strip; alpha is alphaiThe hydrodynamic dispersion constant of the tracer in the ith fracture strip equivalent flow tube is obtained; m is an equivalent flow resistance constant;
when a time domain tracing mathematical model is established, regarding a tracing monitoring process as a time point, and taking historical information monitored by a tracer as a learning sample, wherein the time domain chemical tracing mathematical model is as follows:
Figure FDA0003229353500000032
in the formula, z is a time domain tracing BP neural network learning sample serial number; n is the number of crack strips; k is the average permeability of the crack band; v is the volume of injected water wave; f is the distribution coefficient of injected water; v is the water drive propulsion speed; q is the yield; f. ofwThe water content is obtained; r is the injection-production ratio of the well group stage; RC is the cumulative injection-production ratio of the well group; w is the weight and the connection coefficient between two adjacent layers.
2. The method for predicting the formation parameters of the fractured ultra-low permeability reservoir of claim 1, wherein in the known dynamic historical information, the number of previous fracture bands, the average permeability of the previous fracture bands, the water swept volume and the volume of the previous injection, the water distribution coefficient of the previous injection and the advancing speed of the previous water drive are calculated by using a fractured ultra-low permeability reservoir tracer classified interpretation model, and the fractured ultra-low permeability reservoir tracer classified interpretation model comprises a unimodal tracer interpreted physical model, a multimodal tracer interpreted physical model or a wide-table tracer interpreted physical model.
3. The method for predicting the formation parameters of a fractured ultra-low permeability reservoir of claim 1, wherein the time-domain tracing neural network model is a three-layer network structure and comprises an input layer, a hidden layer and an output layer group, and the hidden layer is a 1-layer structure; the output layer contains 5 nodes, and 5 nodes are respectively: the number N of the crack strips, the average permeability K of the crack strips, the wave spread volume V of injected water, the distribution coefficient f of the injected water and the water drive propulsion speed V.
4. The method for predicting stratum parameters of a fractured ultra-low permeability reservoir of claim 3, wherein the input layer comprises 8 parameters corresponding to the prediction time, and the 8 parameters are respectively as follows: yield q, water content fwThe method comprises the following steps of (1) well group accumulated injection-production ratio RC, well group stage injection-production ratio R, production time t, injection-production well spacing L, production section bedrock static productivity coefficient PC and production section bedrock static energy storage coefficient NH;
or the input layer contains the following parameters: yield q, water content fwThe method comprises the following steps of well group accumulated injection-production ratio RC, well group stage injection-production ratio R, production time t, injection-production well spacing L, production section bedrock static productivity coefficient PC, production section bedrock static energy storage coefficient NH, last fracture strip number N, last fracture strip average permeability K, last injected water wave volume V, last injected water distribution coefficient f and last water drive propulsion speed V.
5. The method for predicting stratum parameters of fractured ultra-low permeability reservoirs according to claim 4, wherein in the step 4, the process of solving the time domain chemical tracing mathematical model by using the BP neural network technology comprises the following steps:
step 4.1, carrying out normalization processing on the time domain tracing BP neural network learning sample, and setting all weights in the time domain chemical tracing mathematical model as smaller random numbers;
step 4.2, given an input vector X and a desired output vector d: sending the X to an input layer of the time domain tracing neural network model;
4.3, calculating an output vector Y of a hidden layer of the time domain tracing neural network model;
4.4, calculating an output vector O of an output layer of the time domain tracing neural network model;
step 4.5, calculating an error signal delta of an output layer of the time domain tracing neural network modelo
Step 4.6, calculating an error signal delta of a hidden layer of the time domain tracing neural network modely
Step 4.7, error signal delta of output layer is utilizedoAnd error signal delta of the hidden layeryAdjusting and correcting the weight;
step 4.8, calculating the error of the BP neural network system;
step 4.9, judging whether the error of the BP neural network system meets the preset precision or exceeds the condition of the maximum learning frequency;
if the error of the BP neural network system meets the preset precision or exceeds the condition of the maximum learning frequency, outputting the number N of fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propulsion speed V of the low-permeability reservoir;
and if the error of the BP neural network system does not meet the condition of the preset precision or exceeds the maximum learning frequency, repeating the step 4.3 to the step 4.9 until the error of the BP neural network system meets the condition of the preset precision or exceeds the maximum learning frequency, and finally outputting the number N of the fracture strips, the average permeability K of the fracture strips, the injected water wave and volume V, the injected water distribution coefficient f and the water drive propelling speed V of the low-permeability reservoir.
6. The method for predicting stratum parameters of fractured ultra-low permeability reservoir of claim 5, wherein in the step 4.2, the input vector X and the expected output vector d are respectively as follows:
X=[qI fwI RCI RI TI L PC NH]T
d=[NI KI VI fI vI]T
wherein q isIYield of learning samples, f, for the ith time domain tracewIWater content of learning sample for I time domain traceRate, RCICumulative injection-production ratio, R, for the well group of the I time domain tracer learning samplesIWell group stage injection-production ratio, T, for the I time domain tracer learning sampleITracing the production time of the learning sample for the I time domain, wherein L is the injection-production well spacing, PC is the static productivity coefficient of the bedrock of the production section, NH is the static energy storage coefficient of the bedrock of the production section, and N isINumber of crack bands, K, for the I time domain trace learning sampleIAverage permeability of crack bands, V, for the I time domain trace learning sampleIVolume of injected water wave, f, for the I time domain tracer learning sampleIDistribution coefficient of injected water, v, for the I time domain tracer learning sampleITracing the water drive propulsion speed of the learning sample for the I time domain;
in step 4.3, the output vector Y is:
Figure FDA0003229353500000061
wherein A is a threshold value of each neuron of the hidden layer;
in step 4.4, the output vector O is:
Figure FDA0003229353500000062
b is a threshold value of each neuron of an output layer, and B is a threshold value of each neuron of the output layer; w is ajNThe weight value between the output layer neuron N and the hidden layer neuron j is obtained; w is ajKThe weight value between the output layer neuron K and the hidden layer neuron j is obtained; w is ajVThe weight value between the output layer neuron V and the hidden layer neuron j is obtained; w is ajfThe weight value between the output layer neuron f and the hidden layer neuron j is obtained; w is ajvThe weight value between the output layer neuron v and the hidden layer neuron j is obtained; y isjThe jth output value of the hidden layer;
in step 4.5, the error signal delta of the layer is outputoComprises the following steps:
δo=[oN(NI-oN)(1-oN) oK(KI-oK)(1-oK) oV(VI-oV)(1-oV) of(fI-of)(1-of) ov(vI-ov)(1-ov)]T
wherein o isNThe output value is the number of the crack strips of the output layer; oKThe output value is the average permeability of the crack strip of the output layer; oVInjecting water waves and volume output values into the output layer; ofInjecting an output value of the water distribution coefficient for the output layer; ovThe output value is the water drive propulsion speed of the output layer;
in step 4.6, the error signal δ of the hidden layeryComprises the following steps:
Figure FDA0003229353500000071
wherein, deltak oIs the error signal of the output layer; w is aqkThe weight value between the output layer neuron k and the hidden layer neuron q is obtained; w is afwkFor output layer neuron k and hidden layer neuron fwThe weight value between; w is aRCkThe weight value between the output layer neuron k and the hidden layer neuron RC is obtained; w is aRkIs the weight between the output layer neuron k and the hidden layer neuron R; w is aTkThe weight value between the output layer neuron k and the hidden layer neuron T is obtained; w is aNHkThe weight value between the output layer neuron k and the hidden layer neuron NH is obtained; w is aPCkThe weight value between the output layer neuron k and the hidden layer neuron PC is obtained; w is aLkThe weight value between the output layer neuron k and the hidden layer neuron L is obtained; y isqIAn output value for the implicit layer neuron qth sample; y isfwIThe output value for the ith sample of hidden layer neuron fw; y isRCIAn output value for the implicit layer neuron RC sample I; y isRIAn output value for the I < th > sample of hidden layer neuron R; y isTIAn output value for the hidden layer neuron Tth sample; y isPCIs the output value of the hidden layer neuron PC; y isLTo hide the spirit of the layerAn output value via element L;
in step 4.7, the error signal delta of the output layer is usedoAnd error signal delta of the hidden layeryAnd (3) adjusting and correcting the weight by adopting the following formula:
Figure FDA0003229353500000072
wherein, output layer neuron k is 1, 2, …, l; w is ajkThe weight value between the output layer neuron k and the hidden layer neuron j is obtained; output layer neuron j ═ 1, 2, …, m; v. ofijThe weight value between the input layer neuron i and the hidden layer neuron j is obtained; Δ wjkAnd Δ vijAre respectively the weight value wjkAnd vijChanging the value along the negative gradient direction of the output error E; s is the training times; eta is the learning rate, and the value range is 0.01-0.8; mc is a momentum factor, and the value range is 0.85-0.95;
in step 4.8, the error of the BP neural network system is:
Figure FDA0003229353500000081
wherein d isk(I) Outputting the expected output value of the layer neuron k for the I time domain tracing learning sample; ok(I) And outputting the output value of the layer neuron k for the I time domain tracing learning sample.
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