CN111126439A - Method for generating coal mine underground two-dimensional mine earthquake imaging training data set - Google Patents
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Abstract
The invention provides a coal mine underground two-dimensional mine earthquake imaging training data set generation method, which comprises the following steps: determining grid subdivision parameters of a target area and parameters of a seismic source and a detector; determining a wavelet decomposition scale; determining a target area wavelet coefficient vector format; determining the upper limit and the lower limit of the wavelet coefficient of the target area and the sampling interval; determining the splitting multiple of the matrix WaCofMtrPa; decomposing the WaCofMtrPa according to the splitting multiple NWCMP; generating all possible WaCofMtr according to the WaCofMtrPaClus, and obtaining seismic records through forward modeling; the method can provide a method of selecting a limited number of models in a known model space S that can represent the characteristics of the model space.
Description
Technical Field
The invention relates to a coal mine underground two-dimensional mineral earthquake imaging training data set generation method.
Background
The mine earthquake imaging can be used for obtaining information such as geological structure, stress distribution and the like of a target area under a coal mine, and is a basic technology for forecasting and forecasting underground disasters. The current mine earthquake imaging thinking is to equate the imaging problem to a multi-objective optimization problem, namely, an optimal target area model representation vector s is found so that a target function | d is achievedTrue-dTheo||2Minimum where dTrueFor measured seismic records, dTheoFor theoretical seismic records, s and dTheoThe relationship between is dTheoF(s) is a forward means such as a constant density acoustic wave equation and a variable density acoustic wave equation. Since the dimension of S is usually high, the variation range of the possible values of each dimension is also large, so the whole model space S (i.e. the space formed by all possible model representations) will be very large, which means that even if local optimization methods are used to find the best in the model space, the computation time is considerable. For example, the target region is subdivided into 1000 × 1000 grids, each grid having a range of wave velocities of only v1And v 22 possibilities, then the model space will be 21000000One possible value constitutes.
Different from the current mine earthquake imaging thought, the mine earthquake imaging based on the neural network uses a large amount of known dTrueS pairs of networks are trained to establish dTrueAnd s, inputting a new actual measurement seismic record after training is finished so as to obtain an imaging result. Compared with the traditional method, the neural network-based mineral earthquake imaging does not need forward calculation and iterative optimization, so that the inversion speed is extremely high, and the method is a promising inversion means. However, whether the neural network-based mineral earthquake imaging can obtain correct results depends on the quality of the training data set, namely a large number of correct d which can represent the spatial features of the modelTrueAnd s pairs, in actual conditions, the geological structure and stress distribution condition of a target area are difficult to obtain directly, so a large number of high-quality training data sets are not easy to obtainTheo as a real seismic record dTrueTo train the neural network. Obviously, the number of models selected from S should be as small as possible, and at the same time, should represent the features of S as much as possible, and the models selected directly from S cannot accommodate the contradiction between number and quality (for example, in the above example, even if only 2 possible values are set per grid wave velocity, the number of selected models will reach 21000000One).
Disclosure of Invention
Aiming at the problems in the prior art, the invention provides a method for generating a coal mine underground two-dimensional mine earthquake imaging training data set, which can provide a method for selecting a limited number of models which can represent model space characteristics in a known model space S.
In order to achieve the purpose, the invention provides a coal mine underground two-dimensional mine earthquake imaging training data set generation method, which comprises the following steps:
step 1: determining grid subdivision parameters of a target area and parameters of a seismic source and a detector;
selecting a square target area, and dividing the target area into m multiplied by m grids, wherein m is 2nN is an integer greater than 0; recording a wave velocity distribution matrix after subdivision is VS, wherein each element in VS represents the wave velocity in a grid of a target area, the wave velocity values in the same grid are the same, and recording parameters such as a seismic source position, a wavelet parameter and a detector position as SSP;
step 2: determining a wavelet decomposition scale;
recording the wavelet decomposition scale as WaDeSca, wherein the WaDeSca satisfies the condition that WaDeSca is more than or equal to 1 and less than or equal to n and is an integer, and selecting a Haar wavelet equivalent to a Daubechies wavelet with the vanishing moment of 1 as a wavelet decomposition base;
and step 3: determining a target area wavelet coefficient vector format;
recording wavelet coefficient vectors of the target region as WaCofMtr, wherein VS corresponds to WaCofMtr one by one due to the fact that the same object is only represented in different domains, namely one wave velocity distribution vector corresponds to one wavelet coefficient vector;
the WaCofMtr process obtained from VS is recorded as WaCofMtr ═ S _ TO _ W (VS), the reverse process is recorded as VS ═ W _ TO _ S: (WaCofMtr), the length of the vector WaCofMtr is consistent with the number of elements in VS, and both are 22n=m2Except for the maximum scale WaDeSca, the wavelet coefficient of each scale consists of a horizontal wavelet coefficient vector, a vertical wavelet coefficient vector and an oblique wavelet coefficient vector, the lengths of the three vectors are consistent and are related to the current decomposition scale, and the length formula is as follows: 22(n-CWS)Wherein CWS is the current scale; maximum scale WaDesca contains a scale coefficient vector AWaDeScaAnd corresponding three wavelet coefficient vectors HWaDeSca、VWaDeScaAnd DWaDeScaThe lengths of the four vectors also satisfy equation 22(n-CWS)(ii) a Giving a coordinate to each element in WaCofMtr for identifying each element, from left to right, the coordinate vector corresponding to each element in WaCofMtr is WaCofMtrCod ═ 1,2,3, L, m2];
And 4, step 4: determining the upper limit and the lower limit of the wavelet coefficient of the target area and the sampling interval;
recording the wavelet coefficient parameter matrix of the target area as WaCofMtrPa, and recording the 1 st row 1,2,3, L, n of the WaCofMtrPa matrixWCMP,L,m2Wavelet coefficient coordinates, for identifying which column in the WaCofMtr the current column parameters apply to, line 2 ul1,L,ulWCMP,L,Upper limit for wavelet coefficient values, line 3 ll1,L,llWCMP,L,For wavelet coefficient value lower bound, line 4 it1,L,itWCMP,L,Line 5 nu for wavelet coefficient sampling interval1,L,nuWCMP,L,The subscript WCMP satisfies the condition that WCMP is more than or equal to 1 and less than or equal to m2And is an integer;
and 5: determining the splitting multiple of the matrix WaCofMtrPa;
let WaCofMtrPa be NWCMP, which is the division multiple of WaCofMtrPaWherein n isNIs an integer greater than 0, and NWCMP is required to satisfy NWCMP < mnw;
step 6: decomposing the WaCofMtrPa according to the splitting multiple NWCMP;
the set of matrixes after WaCofMtrPa decomposition is WaCofMtrPaClus, and the number of matrixes in the WaCofMtrPaClus is nWCMPCInitializing WaCofMtrPaClus, storing the matrix WaCofMtrPa into a matrix set WaCofMtrPaClus, wherein only 1 matrix exists in the matrix set, and judging whether i is smaller than n or not when an initialization count value i is 0NIf it is less than nNExecuting i to i +1, increasing the number of matrixes in the WaCofMtrPaClus to 2 times, and judging whether i is smaller than n againNIf it is less than nNAnd executing i to i +1 again, increasing the number of matrixes in the WaCofMtrPaClus to 2 times, and sequentially circulating until i is larger than or equal to nNCompleting the decomposition process and returning to WaCofMtrPaClus;
and 7: generating all possible WaCofMtr according to the WaCofMtrPaClus, and obtaining seismic records through forward modeling;
the procedure of WaCofMtr obtained from WaCofMtrPaClus is denoted as WCMP _ TO _ WCM, and then:
{WaCofMtr1,WaCofMtr2,…,WaCofMtrmnw}=WCMP_TO_WCM(WaCofMtrPaClus)
the set of models to be selected from the model space S is then:
{VS1,VS2,…,VSmnw}=W_TO_S({WaCofMtr1,WaCofMtr2,…,WaCofMtrmnw});
recording that the process of obtaining the seismic records through normal evolution of the constant density acoustic wave equation is FW, the theoretical seismic record set corresponding to each model is as follows:
{TheSei1,TheSei2,…,TheSeimnw}=FW({VS1,VS2,…,VSmnw});
since WaCofMtrPaClus is a collection of matrices, the above process of generating forward seismic records may be performed in parallel on a multi-core computer or cluster of computers to increase computational speed.
In step 4, the WCMP column in WaCofMtrPa represents the sampling range of the WCMP column element in WaCofMtr, and the rule is as follows:
if ulWCMP=llWCMPThen nu WCMP1, indicates that there is only one possible value of the WCMP column element in WaCofMtr, and its value is equal to ulWCMP;
If ulWCMP>llWCMPThen, thenDenotes the WCMP column element in WaCofMtr by itWCMPFor intervals from an upper limit ulWCMPAt the beginning, at the upper limit ulWCMPTo the lower limit llWCMPValue within the range, sampling interval itWCMPSatisfy itWCMPGreater than 0, and an upper limit ulWCMPNot less than the lower limit llWCMP。
The invention provides a method for selecting a limited number of models capable of representing model space characteristics from a known model space S, which can conveniently solve the problem of master model forward modeling by utilizing the parallel capability of a multi-core computer or a computer cluster.
Drawings
FIG. 1 is a schematic representation of the WaCofMtr format of the present invention;
FIG. 2 is a diagram of a wavelet parameter matrix format in the present invention;
FIG. 3 is a schematic view of the WaCofMtrPa decomposition process in the present invention;
FIG. 4 is a schematic diagram of the splitting of a wavelet coefficient parameter matrix in the present invention.
Detailed Description
The present invention is further described below.
A coal mine underground two-dimensional mine earthquake imaging training data set generation method comprises the following steps:
step 1: determining grid subdivision parameters of a target area and parameters of a seismic source and a detector;
selecting a square target area for subsequent decomposition, and dividing the target area into m × m grids, wherein m is 2nN is an integer greater than 0; recording the wave velocity after subdivisionThe distribution matrix is VS, each element in VS represents the wave velocity in the grid of the target area, the wave velocity values in the same grid are the same, and the parameters such as the seismic source position, the wavelet parameters, the detector position and the like are recorded as SSP;
step 2: determining a wavelet decomposition scale;
recording the wavelet decomposition scale as WaDeSca, wherein the WaDeSca satisfies the condition that WaDeSca is more than or equal to 1 and less than or equal to n and is an integer, and selecting a Haar wavelet equivalent to a Daubechies wavelet with the vanishing moment of 1 as a wavelet decomposition base;
and step 3: determining a target area wavelet coefficient vector format;
recording wavelet coefficient vectors of the target region as WaCofMtr, wherein VS corresponds to WaCofMtr one by one due to the fact that the same object is only represented in different domains, namely one wave velocity distribution vector corresponds to one wavelet coefficient vector;
the WaCofMtr process from VS is recorded as WaCofMtr ═ S _ TO _ W (VS), the reverse process is recorded as VS ═ W _ TO _ S (WaCofMtr), the WaCofMtr format is specified as shown in FIG. 1, the length of the vector WaCofMtr is consistent with the number of elements in VS, and the lengths are all 22n=m2In addition to the maximum dimension WaDeSca, the wavelet coefficients of each dimension are composed of a horizontal wavelet coefficient vector, a vertical wavelet coefficient vector, and an oblique wavelet coefficient vector (e.g., H at dimension 1 as shown in FIG. 1)1、V1And D1) The lengths of the three vectors are consistent and related to the current decomposition scale, and the length formula is as follows: 22(n-CWS)Wherein CWS is the current scale; the maximum scale WaDeSca contains a scale coefficient vector AWaDeScaAnd corresponding three wavelet coefficient vectors HWaDeSca、VWaDeScaAnd DWaDeScaThe lengths of the four vectors also satisfy equation 22(n-CWS)(ii) a Giving a coordinate to each element in WaCofMtr for identifying each element, from left to right, the coordinate vector corresponding to each element in WaCofMtr is WaCofMtrCod ═ 1,2,3, L, m2];
And 4, step 4: determining the upper limit and the lower limit of the wavelet coefficient of the target area and the sampling interval;
the wavelet coefficient parameter matrix of the target region is WaCofMtrPa, the format of which is shown in FIG. 2, and the 1 st row 1,2,3, L, n of the WaCofMtrPa matrixWCMP,L,m2Wavelet coefficient coordinates, for identifying which column in the WaCofMtr the current column parameters apply to, line 2 ul1,L,ulWCMP,L,Upper limit for wavelet coefficient values, line 3 ll1,L,llWCMP,L,For wavelet coefficient value lower bound, line 4 it1,L,itWCMP,L,Line 5 nu for wavelet coefficient sampling interval1,L,nuWCMP,L,The subscript WCMP satisfies the condition that WCMP is more than or equal to 1 and less than or equal to m2And is an integer;
and 5: determining the splitting multiple of the matrix WaCofMtrPa;
from WaCofMtrPa, if the models are generated in the manner indicated by WaCofMtrPa, the number of models is
Mnw will be a large value even if the lower scale coefficients are set to 0 using the model's wavelet domain sparsity, so it is necessary to consider how to solve the problem of large number of forward models using the parallel capability of the computer's multi-core or computer clusters.
Let WaCofMtrPa be NWCMP, which is the division multiple of WaCofMtrPaWherein n isNIs an integer greater than 0, and NWCMP is required to satisfy NWCMP < mnw;
step 6: decomposing the WaCofMtrPa according to the splitting multiple NWCMP;
let WaCofMtrPa decomposed matrix set be WaCofMtrPaClus,the number of matrixes in the WaCofMtrPaClus is nWCMPCThe decomposition flow is as shown in fig. 3, WaCofMtrPaClus is initialized, the initialization count value i is 0, and whether i is smaller than n is judgedNIf it is less than nNExecuting i to i +1, increasing the number of matrixes in the WaCofMtrPaClus to 2 times, and judging whether i is smaller than n againNIf it is less than nNAnd executing i to i +1 again, increasing the number of matrixes in the WaCofMtrPaClus to 2 times, and sequentially circulating until i is larger than or equal to nNCompleting the decomposition process and returning to WaCofMtrPaClus;
in fig. 3, initializing WaCofMtrPaClus means storing the matrix WaCofMtrPa into a matrix set WaCofMtrPaClus, where there are only 1 matrix in the matrix set.
In fig. 3, the specific operation of increasing the number of matrices in WaCofMtrPaClus by 2 times is as follows:
selecting the mnw largest matrix in WaCofMtrPaClus, recording the matrix as WaCofMtrPa', and selecting nu in WaCofMtrPaWCMPThe largest column, assuming this column is the nth columnWCMPThe WaCofMtrPa 'can be split into 2 matrixes by taking the middle point of the upper limit and the lower limit of the WaCofMtrPa' as a boundary, and a wavelet coefficient parameter matrix splitting schematic diagram is shown in FIG. 4;
thus, the number of matrices in WaCofMtrPaClus will be nWCMPCIs changed into nWCMPC+1, repeat the above steps until nWCMPCTo 2nWCMPC。
And 7: generating all possible WaCofMtr according to the WaCofMtrPaClus, and obtaining seismic records through forward modeling;
the procedure of WaCofMtr obtained from WaCofMtrPaClus is denoted as WCMP _ TO _ WCM, and then:
{WaCofMtr1,WaCofMtr2,…,WaCofMtrmnw}=WCMP_TO_WCM(WaCofMtrPaClus)
the set of models to be selected from the model space S is then:
{VS1,VS2,…,VSmnw}=W_TO_S({WaCofMtr1,WaCofMtr2,…,WaCofMtrmnw});
recording that the process of obtaining the seismic records through normal evolution of the constant density acoustic wave equation is FW, the theoretical seismic record set corresponding to each model is as follows:
{TheSei1,TheSei2,…,TheSeimnw}=FW({VS1,VS2,…,VSmnw});
since WaCofMtrPaClus is a collection of matrices, the above process of generating forward seismic records may be performed in parallel on a multi-core computer or cluster of computers to increase computational speed.
In step 4, the WCMP column in WaCofMtrPa represents the sampling range of the WCMP column element in WaCofMtr, and the rule is as follows:
if ulWCMP=llWCMPThen nu WCMP1, indicates that there is only one possible value of the WCMP column element in WaCofMtr, and its value is equal to ulWCMP。
If ulWCMP>llWCMPThen, thenDenotes the WCMP column element in WaCofMtr by itWCMPFor intervals from an upper limit ulWCMPAt the beginning, at the upper limit ulWCMPTo the lower limit llWCMPValue within the range, sampling interval itWCMPSatisfy itWCMPGreater than 0, and an upper limit ulWCMPNot less than the lower limit llWCMP。
The invention provides a method for selecting a limited number of models capable of representing model space characteristics from a known model space S, which can conveniently solve the problem of master model forward modeling by utilizing the parallel capability of a multi-core computer or a computer cluster.
Claims (2)
1. A coal mine underground two-dimensional mine earthquake imaging training data set generation method is characterized by comprising the following steps:
step 1: determining grid subdivision parameters of a target area and parameters of a seismic source and a detector;
is selected byA square target area, subdivided into a grid of m × m, where m is 2nN is an integer greater than 0; recording a wave velocity distribution matrix after subdivision is VS, wherein each element in VS represents the wave velocity in a grid of a target area, the wave velocity values in the same grid are the same, and recording parameters such as a seismic source position, a wavelet parameter and a detector position as SSP;
step 2: determining a wavelet decomposition scale;
recording the wavelet decomposition scale as WaDeSca, wherein the WaDeSca satisfies the condition that WaDeSca is more than or equal to 1 and less than or equal to n and is an integer, and selecting a Haar wavelet equivalent to a Daubechies wavelet with the vanishing moment of 1 as a wavelet decomposition base;
and step 3: determining a target area wavelet coefficient vector format;
recording wavelet coefficient vectors of the target region as WaCofMtr, wherein VS corresponds to WaCofMtr one by one due to the fact that the same object is only represented in different domains, namely one wave velocity distribution vector corresponds to one wavelet coefficient vector;
the WaCofMtr process obtained from VS is recorded as WaCofMtr ═ S _ TO _ W (VS), the reverse process is recorded as VS ═ W _ TO _ S: (WaCofMtr), the length of the vector WaCofMtr is consistent with the number of elements in VS, and both are 22n=m2Except for the maximum scale WaDeSca, the wavelet coefficient of each scale consists of a horizontal wavelet coefficient vector, a vertical wavelet coefficient vector and an oblique wavelet coefficient vector, the lengths of the three vectors are consistent and are related to the current decomposition scale, and the length formula is as follows: 22(n-CWS)Wherein CWS is the current scale; the maximum scale WaDeSca contains a scale coefficient vector AWaDeScaAnd corresponding three wavelet coefficient vectors HWaDeSca、VWaDeScaAnd DWaDeScaThe lengths of the four vectors also satisfy equation 22(n-CWS)(ii) a Giving a coordinate to each element in WaCofMtr for identifying each element, from left to right, the coordinate vector corresponding to each element in WaCofMtr is WaCofMtrCod ═ 1,2,3, L, m2];
And 4, step 4: determining the upper limit and the lower limit of the wavelet coefficient of the target area and the sampling interval;
recording the wavelet coefficient parameter matrix of the target area as WaCofMtrPa, and recording the 1 st row 1,2,3, L, n of the WaCofMtrPa matrixWCMP,L,m2Is a waveletCoefficient coordinates to identify which column, line 2 ul, in the WaCofMtr the current column parameters apply to1,L,ulWCMP,L,Upper limit for wavelet coefficient values, line 3 ll1,L,llWCMP,L,For wavelet coefficient value lower bound, line 4 it1,L,itWCMP,L,Line 5 nu for wavelet coefficient sampling interval1,L,nuWCMP,L,The subscript WCMP satisfies the condition that WCMP is more than or equal to 1 and less than or equal to m2And is an integer;
and 5: determining the splitting multiple of the matrix WaCofMtrPa;
let WaCofMtrPa be NWCMP, which is the division multiple of WaCofMtrPaWherein n isNIs an integer greater than 0, and NWCMP is required to satisfy NWCMP < mnw;
step 6: decomposing the WaCofMtrPa according to the splitting multiple NWCMP;
the set of matrixes after WaCofMtrPa decomposition is WaCofMtrPaClus, and the number of matrixes in the WaCofMtrPaClus is nWCMPCInitializing WaCofMtrPaClus, storing the matrix WaCofMtrPa into a matrix set WaCofMtrPaClus, wherein only 1 matrix exists in the matrix set, and judging whether i is smaller than n or not when an initialization count value i is 0NIf it is less than nNExecuting i to i +1, increasing the number of matrixes in the WaCofMtrPaClus to 2 times, and judging whether i is smaller than n againNIf it is less than nNAnd executing i +1 again, and increasing the number of matrixes in the WaCofMtrPaClus to 2 timesSequentially circulating until i is more than or equal to nNCompleting the decomposition process and returning to WaCofMtrPaClus;
and 7: generating all possible WaCofMtr according to the WaCofMtrPaClus, and obtaining seismic records through forward modeling;
the procedure of WaCofMtr obtained from WaCofMtrPaClus is denoted as WCMP _ TO _ WCM, and then:
{WaCofMtr1,WaCofMtr2,…,WaCofMtrmnw}=WCMP_TO_WCM(WaCofMtrPaClus)
the set of models to be selected from the model space S is then:
{VS1,VS2,…,VSmnw}=W_TO_S({WaCofMtr1,WaCofMtr2,…,WaCofMtrmnw});
recording that the process of obtaining the seismic records through normal evolution of the constant density acoustic wave equation is FW, the theoretical seismic record set corresponding to each model is as follows:
{TheSei1,TheSei2,…,TheSeimnw}=FW({VS1,VS2,…,VSmnw});
since WaCofMtrPaClus is a collection of matrices, the above process of generating forward seismic records may be performed in parallel on a multi-core computer or cluster of computers to increase computational speed.
2. The method for generating the two-dimensional mine seismic imaging training data set under the coal mine tunnel according to claim 1, wherein in step 4, the WCMP column in WaCofMtrPa represents the sampling range of the WCMP column element in WaCofMtr, and the rule is as follows:
if ulWCMP=llWCMPThen nuWCMP1, indicates that there is only one possible value of the WCMP column element in WaCofMtr, and its value is equal to ulWCMP;
If ulWCMP>llWCMPThen, thenDenotes the WCMP column element in WaCofMtr by itWCMPIs a spaceFrom the upper limit ulWCMPAt the beginning, at the upper limit ulWCMPTo the lower limit llWCMPValue within the range, sampling interval itWCMPSatisfy itWCMPGreater than 0, and an upper limit ulWCMPNot less than the lower limit llWCMP。
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