CN109782594B - Design method of safe water supply controller of water service system - Google Patents

Design method of safe water supply controller of water service system Download PDF

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CN109782594B
CN109782594B CN201910027332.1A CN201910027332A CN109782594B CN 109782594 B CN109782594 B CN 109782594B CN 201910027332 A CN201910027332 A CN 201910027332A CN 109782594 B CN109782594 B CN 109782594B
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water
valve
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service system
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CN109782594A (en
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李苗
张俊锋
杨浩月
邵宇
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Jiangxi Zhongli Water Co ltd
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Hangzhou Dianzi University
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Abstract

The invention discloses a design method of a safe water supply controller of a water service system for supplying water safely. The invention establishes a design method of a safe water supply controller of a water service system by means of data acquisition, model establishment, optimization and the like, can effectively solve the problems of valve saturation caused by overlarge flow of a water delivery pipe and a water delivery pipe of the system, valve failure caused by full-load operation and influence of external uncertain environmental factors on the flow of inflow valves, and ensures that the system has good control effect on the premise of stability.

Description

Design method of safe water supply controller of water service system
The technical field is as follows:
the invention belongs to the technical field of automation, and relates to design methods such as non-fragile control and switching control in an automation technology.
Background art:
with the development of the world economy, the population is growing, the cities are increasing and expanding, and the water consumption of each place is increasing. According to the estimate of the united nations, the water consumption in the world is only 4000 billionths of a cubic meter per year, and the water demand is increased to 80000 billionths of a cubic meter per year by the forecast of 2100 years. The water consumption in Asia is the most, and reaches 32000 billion cubic meters per year. By 2100 years, the national water demand in China was expected to be 8814 billionths of cubic meters. Along with the development of production, the contradiction between supply and demand of water resources in many areas and countries is increasingly prominent.
The city water supply system is one part of city utility. Urban water supply system planning is an integral part of urban overall planning. A municipal water supply system is generally composed of a water source, a water delivery conduit, a water plant and a water distribution network. After water is taken from a water source, the water is sent to a water plant through a water delivery pipe duct for water quality treatment, and the treated water is pressurized and then sent to users through a water distribution pipe network. On water supply in cities, water supply systems are built in more than 300 cities in China at present, the daily water supply capacity of tap water is 4000 ten thousand tons, and the annual water supply amount is 100 billion cubic meters; the daily water supply capacity of the self-provided water sources of urban industrial and mining enterprises and public institutions is 6000 to ten thousand tons in total, and the annual water supply amount is 170 billion cubic meters; 7400 Water supply facilities are built in 28% of a plurality of built towns, the daily water supply capacity is about 800 ten thousand tons, and the annual water supply amount is 29 billion cubic meters. The shortage of water in cities is a worldwide problem. Therefore, the reasonable distribution of water resources and the protection of water resources are very important for the development of cities, and become inseparable components of the development of cities gradually.
In many cities in China, the problem of water resource shortage affects people's normal lives. For Beijing with water shortage, about 190 million m3 tap water is consumed each day, and the amount of tap water consumed each day is rapidly increased to 300 million m3 by the peak of water consumption. The water supply system needs to run at full load all day long, so that the water flow of a water delivery pipe channel is too saturated, the failure of a pump station valve is caused, the accuracy of the water quantity controlled by the valve is insufficient, and the problem is the typical failure problem of an actuator. During the operation of the water service system, external disturbance caused by various environmental factors can influence the stable operation of the system. Therefore, it is necessary to study the stability of the positive switching system with external disturbance input. If a reasonable water supply scheme is not adopted, water shortage and water cut-off phenomena can occur frequently. The water quantity at the water service pipe network node is used as a research object, some scholars establish a water supply and drainage system model described by a state space, and the state variable of the system is always non-negative. A system is called a positive system if its state is non-negative at any time. Considering the switching of network management nodes, it is necessary to use a positive switching system to depict the switching process in the water business process.
The invention content is as follows:
the invention aims to provide a design method of a safe water supply controller of a water service system by means of data acquisition, model establishment, optimization and the like, aiming at the problems of valve saturation caused by overlarge water flow of a water delivery pipe and a water delivery pipe of the water service system, pump station valve failure caused by full-load operation and influence of external uncertain environmental factors on a valve.
The method comprises the following steps:
step 1, establishing a state space model of a water affair system, wherein the specific method comprises the following steps:
1.1, acquiring input and output data of a valve of a water service system and describing an actual water supply network:
we consider a municipal water service system water supply network. A water supply network typically comprises a set of water supply pipes, water tanks of different volumes, and a plurality of pumping stations and valves for managing the water flow to supply water to users. Fig. 1 (see fig. 1 of the specification) illustrates the relationship between these elements. The water tank of fig. 1 provides water storage capacity for the entire water supply network to ensure the water demand of the user. In the case of shortage of water resource, the water pressure is reduced at the peak of water utilization, and the requirement of supplying water to a plurality of users at the same time cannot be met, so that the water supply is carried out in different sections and time periods. For example, when water use is scarce, turning on the pump 1 for a period of time turns off the pump 2 and the pump 3 only supplies water to the user 1; the next time period, the pump 2 or the pump 3 is turned on to supply water only to the user 2 or the user 3, which well solves the problem of insufficient water supply.
The water supply network takes into account two control actuators: valves and pumps. Assuming that the valve is open, indicating a negative valve opening value, the valve is fully closed, indicating a valve opening value of 0. The valve has a limit on the amount of water flowing through it and is in a saturated state when the amount of water reaches the limit.
Nodes represent network points where water flow converges or diverges in the network and must adhere to mass conservation relationships.
Considering the elements described above, a control-oriented model can be obtained by adding these elements and the corresponding dynamic descriptions. In a general form, a water volume dynamic expression that considers all of these elements can be written as
Figure BDA0001942978690000021
Wherein
Figure BDA0001942978690000022
The status of the system is indicated,
Figure BDA0001942978690000023
record as system input (i.e. opening values for valves and pump stations), g: Rn×Rm→RnIs an arbitrary system state function, k is equal to N+
1.2 Using the above data to build a state space model of the water service system valves, in the water supply network contemplated by the present invention, a continuous time state space model can be written in the form:
Figure BDA0001942978690000024
y(t)=Cσ(t)x(t),
wherein x (t) ═ x1(t),x2(t),...,xn(t),]TThe water flow rate of the water conveying pipe flowing into the valve is shown, and n represents the number of the valves. y (t) is the valve control output,
Figure BDA0001942978690000025
for controlling the opening degree of the valve after the valve failure,
Figure BDA0001942978690000026
is an immeasurable external disturbance factor influencing the opening of the control valve, the function sat (is) is a vector value saturation function, and the control valve opening saturation function after the valve failure meets sat (u) ═ sat (u)1),sat(u2),…,sat(um)]T. The function σ (t) is a mapping of the switching signal representation from [0, ∞ ] to a finite set S ═ 1, …, N },
Figure BDA0001942978690000031
Aσ(t)for a Metzler matrix, there is B for each σ (t) ∈ Sσ(t)≥0,Cσ(t)≥0,Dσ(t)≥0。
Step 2, in practice, in a peak period of water use, the pump station valve is over saturated due to overlarge water flow of the water delivery pipe channel, and in order to deal with the situation, the following saturation function is given:
Figure BDA0001942978690000032
wherein 0 is less than or equal to etas≤1,
Figure BDA0001942978690000033
Step 3, in order to maintain the water flow of the water service system input pipe canal within a certain range all the time, the following cone domains are given:
Figure BDA0001942978690000034
wherein, c is more than 0,
Figure BDA00019429786900000317
. We give the matrix
Figure BDA00019429786900000318
And is
Figure BDA0001942978690000035
Meanwhile, the design performance index function meets the following requirements:
Figure BDA0001942978690000036
Fisis represented by FiA row matrix composed of the ith row elements.
Step 4, when the system valve fails due to unknown factors, the control valve opening can be described as follows:
Figure BDA0001942978690000037
wherein L isdi≤Li≤Lui≤ρLdi,Ldi≥0,Lui≥0,ρ≥1。
Step 5, designing a water service system state feedback controller, which comprises the following specific steps:
5.1 design switching Signal σ (t) with 0 ≦ t0T is less than or equal to t, and the following conditions are met:
Figure BDA0001942978690000038
wherein N isσ(t0T) is that the switching system is in (t)0Number of handovers in t), τ00 is the average residence time (ADT), N of the switching signal0≥0。
5.2 designing a non-fragile controller with water service system valve failure as follows:
Figure BDA0001942978690000039
wherein the content of the first and second substances,
Figure BDA00019429786900000310
is a general gain matrix and
Figure BDA00019429786900000311
ΔKi=EiHiis a matrix of the perturbation of the gain,
Figure BDA00019429786900000312
is a known non-fragile matrix, satisfies the conditions
Figure BDA00019429786900000319
(0<δ1<δ2<1)。
5.3 design
Figure BDA00019429786900000313
The Metzler matrix simultaneously meets the conditions of the step 2 and the step 3. Considering the influence of external uncertain disturbance factors on the valve opening degree, a function xi (t) | | | y (t) | non |1-γ||ω(t)||1. At t ∈ [ t ]k,tk+1) The following design is linear to the positive lyapunov function:
Vi(x(t))=x(t)Tυi,
the following conditions are satisfied:
Figure BDA00019429786900000314
5.4 design constant rho is more than or equal to 1, mu is more than 0, lambda is more than 1, gamma,
Figure BDA00019429786900000315
sum vector
Figure BDA00019429786900000316
Figure BDA0001942978690000041
So that it satisfies the following conditions:
Figure BDA00019429786900000422
Figure BDA0001942978690000042
Figure BDA0001942978690000043
Figure BDA0001942978690000044
Figure BDA0001942978690000045
Figure BDA0001942978690000046
Figure BDA0001942978690000047
Figure BDA0001942978690000048
Figure BDA0001942978690000049
Figure BDA00019429786900000423
wherein the content of the first and second substances,
Figure BDA00019429786900000410
is a constant that is known to be,
Figure BDA00019429786900000411
Θis2=ρBiGsLdi
Figure BDA00019429786900000412
Θis4=ρBiGsLdiEi
Figure BDA00019429786900000413
is a known constant vector. Under the condition of average residence time
Figure BDA00019429786900000414
5.5 design water affair system
Figure BDA00019429786900000415
T ∈ [0, ∞) is globally consistent exponentially stable under a switching signal σ (t), and is specific to an arbitrary initial state x (t)0) The constants ε and η are designed such that the system state response satisfies the following condition:
Figure BDA00019429786900000416
wherein, epsilon is 1, eta is mu0
5.6 from step 5.5 the above formula can be converted to:
Figure BDA00019429786900000417
Figure BDA00019429786900000418
according to step 5.1, the product is obtained
Figure BDA00019429786900000419
Combining the formula in step 5.6 to obtain:
Figure BDA00019429786900000420
the upper type is divided on both sides
Figure BDA00019429786900000421
Obtaining:
Figure BDA0001942978690000051
further obtaining:
Figure BDA0001942978690000052
from step 5.4:
Figure BDA0001942978690000053
the above inequality is derived:
Figure BDA0001942978690000054
combining the steps of 5.4 to obtain:
Figure BDA0001942978690000055
5.7 according to the conditions designed in step 4, the following results can be obtained:
Figure BDA0001942978690000056
further, the method can be obtained as follows:
Figure BDA0001942978690000057
Figure BDA0001942978690000058
Figure BDA0001942978690000059
Figure BDA00019429786900000510
5.8 combining the 7 th condition in step 5.4 with steps 5.6 and 5.7 can obtain the water flow rate state feedback of the water service system in case of valve failure as follows:
Figure BDA0001942978690000061
the invention provides a design method of a safe water supply controller of a water service system. The method establishes a state space model of the system aiming at the problems of valve saturation caused by overlarge water flow of a water delivery pipe and a water delivery pipe of a water service system, pump station valve failure caused by full-load operation and influence of external uncertain environmental factors on the valve. The state feedback controller is designed by designing the Lyapunov function of the system, so that the switching system is ensured to be stable.
Drawings
FIG. 1 is a schematic diagram of a prior art water supply network of the present invention.
Detailed Description
The water flow of the water delivery pipe canal of the water service system is used as an actual object, the opening of a control valve is used as control input, and the water flow of the valve control output is used as output, so that a dynamic model of the water flow of the water delivery pipe canal is established.
Step 1, establishing a state space model of a water affair system, wherein the specific method comprises the following steps:
we consider a municipal water service system water supply network. A water supply network typically comprises a set of water supply pipes, water tanks of different volumes, and a plurality of pumping stations and valves for managing the water flow to supply water to users. Fig. 1 (see fig. 1 of the specification) illustrates the relationship between these elements. The water tank of fig. 1 provides water storage capacity for the entire water supply network to ensure the water demand of the user. In the case of shortage of water resource, the water pressure is reduced at the peak of water utilization, and the requirement of supplying water to a plurality of users at the same time cannot be met, so that the water supply is carried out in different sections and time periods. For example, when water use is scarce, turning on the pump 1 for a period of time turns off the pump 2 and the pump 3 only supplies water to the user 1; the next time period, the pump 2 or the pump 3 is turned on to supply water only to the user 2 or the user 3, which well solves the problem of insufficient water supply.
Firstly, acquiring input and output data of a valve of a water service system, and establishing a state space model of the valve of the water service system by using the data, wherein the form is as follows:
Figure BDA0001942978690000062
y(t)=Cσ(t)x(t),
wherein x (t) is the water flow rate of the water pipe flowing into the valve, y (t) is the valve control output,
Figure BDA0001942978690000063
for controlling the opening degree of the valve after the valve failure,
Figure BDA0001942978690000064
is an immeasurable external disturbance factor influencing the opening of the control valve, the function sat (is) is a vector value saturation function, and the control valve opening saturation function after the valve failure meets sat (u) ═ sat (u)1),sat(u2),…,sat(um)]T. The function σ (t) is a mapping of the switching signal representation from [0, ∞ ] to a finite set S ═ 1, …, N },
Figure BDA0001942978690000065
Figure BDA0001942978690000066
Aσ(t)for a Metzler matrix, there is B for each σ (t) ∈ Sσ(t)≥0,Cσ(t)≥0,Dσ(t)≥0。
Step 2, in practice, in a peak period of water use, the pump station valve is over saturated due to overlarge water flow of the water delivery pipe channel, and in order to deal with the situation, the following saturation function is given:
Figure BDA0001942978690000071
wherein 0 is less than or equal to etas≤1,
Figure BDA0001942978690000072
Step 3, in order to maintain the water flow of the water service system input pipe canal within a certain range all the time, the following cone domains are given:
Figure BDA0001942978690000073
wherein, c is more than 0,
Figure BDA00019429786900000717
. We give the matrix
Figure BDA00019429786900000718
And is
Figure BDA0001942978690000074
Meanwhile, the design performance index function meets the following requirements:
Figure BDA0001942978690000075
Fisis represented by FiA row matrix composed of the ith row elements.
Step 4, when the system valve fails due to unknown factors, the control valve opening can be described as follows:
Figure BDA0001942978690000076
wherein L isdi≤Li≤Lui≤ρLdi,Ldi≥0,Lui≥0,ρ≥1。
Step 5, designing a water service system state feedback controller, which comprises the following specific steps:
5.1 design switching Signal σ (t) with 0 ≦ t0T is less than or equal to t, and the following conditions are met:
Figure BDA0001942978690000077
wherein N isσ(t0T) is that the switching system is in (t)0Number of handovers in t), τ00 is the average residence time (ADT), N of the switching signal0≥0。
5.2 designing a non-fragile controller with valve failure as follows:
Figure BDA0001942978690000078
wherein the content of the first and second substances,
Figure BDA0001942978690000079
is a general gain matrix and
Figure BDA00019429786900000710
ΔKi=EiHiis a matrix of the perturbation of the gain,
Figure BDA00019429786900000711
is a known non-fragile matrix, satisfies the conditions
Figure BDA00019429786900000719
(0<δ1<δ2<1)。
5.3 design
Figure BDA00019429786900000712
The Metzler matrix simultaneously meets the conditions of the step 2 and the step 3. Considering the influence of external uncertain disturbance factors on the valve opening degree, a function xi (t) | | | y (t) | non |1-γ||ω(t)||1. At t ∈ [ t ]k,tk+1) The following design is linear to the positive lyapunov function:
Vi(x(t))=x(t)Tυi,
the following conditions are satisfied:
Figure BDA00019429786900000713
5.4 design constant rho is more than or equal to 1, mu is more than 0, lambda is more than 1, gamma,
Figure BDA00019429786900000714
sum vector
Figure BDA00019429786900000715
Figure BDA00019429786900000716
So that it satisfies the following conditions:
Figure BDA00019429786900000821
Figure BDA0001942978690000081
Figure BDA0001942978690000082
Figure BDA0001942978690000083
Figure BDA0001942978690000084
Figure BDA0001942978690000085
Figure BDA0001942978690000086
Figure BDA0001942978690000087
Figure BDA0001942978690000088
Figure BDA00019429786900000822
wherein the content of the first and second substances,
Figure BDA0001942978690000089
is a constant that is known to be,
Figure BDA00019429786900000810
Θis2=ρBiGsLdi
Figure BDA00019429786900000811
Θis4=ρBiGsLdiEi
Figure BDA00019429786900000812
is a known constant vector. Under the condition of average residence time
Figure BDA00019429786900000813
5.5 design water affair system
Figure BDA00019429786900000814
T ∈ [0, ∞) is globally consistent exponentially stable under a switching signal σ (t), and is specific to an arbitrary initial state x (t)0) The constants ε and η are designed such that the system state response satisfies the following condition:
Figure BDA00019429786900000815
wherein, epsilon is 1, eta is mu0
5.6 from step 5.5 the above formula can be converted to:
Figure BDA00019429786900000816
Figure BDA00019429786900000817
according to step 5.1, the product is obtained
Figure BDA00019429786900000818
Combining the formula in step 5.6 to obtain:
Figure BDA00019429786900000819
the upper type is divided on both sides
Figure BDA00019429786900000820
Obtaining:
Figure BDA0001942978690000091
further obtaining:
Figure BDA0001942978690000092
from step 5.4:
Figure BDA0001942978690000093
the above inequality is derived:
Figure BDA0001942978690000094
combining the steps of 5.4 to obtain:
Figure BDA0001942978690000095
5.7 according to the conditions designed in step 4, the following results can be obtained:
Figure BDA0001942978690000096
further, the method can be obtained as follows:
Figure BDA0001942978690000097
Figure BDA0001942978690000098
Figure BDA0001942978690000099
Figure BDA00019429786900000910
5.8 combining the 7 th condition in step 5.4 with steps 5.6 and 5.7 can obtain the water flow rate state feedback of the water service system in case of valve failure as follows:
Figure BDA0001942978690000101

Claims (1)

1. a design method of a safe water supply controller of a water service system is characterized by comprising the following steps:
step 1, establishing a state space model of a water affair system, wherein the specific method comprises the following steps:
firstly, acquiring input and output data of a valve of a water service system, and establishing a state space model of the valve of the water service system by using the data, wherein the form is as follows:
Figure FDA0003206782270000011
y(t)=Cσ(t)x(t),
wherein x (t) is the water flow rate of the water pipe flowing into the valve, y (t) is the valve control output,
Figure FDA0003206782270000012
for controlling the opening degree of the valve after the valve failure,
Figure FDA0003206782270000013
is an immeasurable external disturbance factor influencing the opening of the control valve, the function sat (is) is a vector value saturation function, and the control valve opening saturation function after the valve failure meets sat (u) ═ sat (u)1),sat(u2),…,sat(um)]T(ii) a The function σ (t) is a mapping of the switching signal representation from [0, ∞ ] to a finite set S ═ 1, …, N },
Figure FDA0003206782270000014
Aσ(t)for a Metzler matrix, there is for each σ (t) ∈ S
Figure FDA0003206782270000015
Step 2, in practice, in a peak period of water use, the water flow of the water delivery pipe canal is too large, so that a pump station valve is too saturated, and in order to deal with the situation, the following saturation function is given:
Figure FDA0003206782270000016
wherein 0 is less than or equal to etas≤1,
Figure FDA0003206782270000017
Step 3, in order to maintain the water flow of the water service system input pipe canal in a certain preset range all the time, the following cone domains are given:
Figure FDA0003206782270000018
wherein, c is more than 0,
Figure FDA0003206782270000019
given matrix
Figure FDA00032067822700000110
And is
Figure FDA00032067822700000111
Meanwhile, the design performance index function meets the following requirements:
Figure FDA00032067822700000112
Fisis represented by FiA row matrix composed of the ith row elements of (1);
step 4, when the system valve fails due to unknown factors, at this time, the ith subsystem is in an operating state, and the control valve opening is described as follows:
Figure FDA00032067822700000113
wherein the content of the first and second substances,
Figure FDA00032067822700000114
step 5, designing a water service system state feedback controller, which comprises the following specific steps:
5.1 design switching Signal σ (t) with 0 ≦ t0T is less than or equal to t, and the following conditions are met:
Figure FDA00032067822700000115
wherein N isσ(t0T) is that the switching system is in (t)0Number of handovers in t), τ00 is the average residence time (ADT), N of the switching signal0≥0;
5.2 designing a non-fragile controller with valve failure as follows:
Figure FDA0003206782270000021
wherein the content of the first and second substances,
Figure FDA0003206782270000022
is a general gain matrix and
Figure FDA0003206782270000023
ΔKi=EiHiis a matrix of the perturbation of the gain,
Figure FDA0003206782270000024
is a known non-fragile matrix, satisfies the conditions
Figure FDA0003206782270000025
5.3 design
Figure FDA0003206782270000026
The Metzler matrix simultaneously meets the conditions of the step 2 and the step 3; considering the influence of external uncertain disturbance factors on the valve opening degree, a function xi (t) | | | y (t) | non |1-γ||ω(t)||1(ii) a At t ∈ [ t ]k,tk+1) The following design is linear to the positive lyapunov function:
Vi(x(t))=x(t)Tυi,
the following conditions are satisfied:
Figure FDA0003206782270000027
5.4 design constant rho is more than or equal to 1, mu is more than 0, lambda is more than 1, gamma, zetaiSum vector
Figure FDA0003206782270000028
Figure FDA0003206782270000029
Figure FDA00032067822700000210
So that it satisfies the following conditions:
Figure FDA00032067822700000211
Figure FDA00032067822700000212
Figure FDA00032067822700000213
Figure FDA00032067822700000214
Figure FDA00032067822700000215
Figure FDA00032067822700000216
Figure FDA00032067822700000217
Figure FDA00032067822700000218
Figure FDA00032067822700000219
Figure FDA00032067822700000220
wherein the content of the first and second substances,
Figure FDA00032067822700000221
is a constant that is known to be,
Figure FDA00032067822700000222
Θis4=ρBiGsLdiEi
Figure FDA00032067822700000223
is a known constant vector; under the condition of average residence time
Figure FDA00032067822700000224
(0≤μ0≤μ);
5.5 design water affair system
Figure FDA00032067822700000225
T ∈ [0, ∞) is globally consistent exponentially stable under a switching signal σ (t), and is specific to an arbitrary initial state x (t)0) The constants ε and η are designed such that the system state response satisfies the following condition:
Figure FDA0003206782270000031
wherein, epsilon is 1, eta is mu0
5.6 from step 5.5 the above formula can be converted to:
Figure FDA0003206782270000032
Figure FDA0003206782270000033
according to step 5.1, the product is obtained
Figure FDA0003206782270000034
Combining the formula in step 5.6 to obtain:
Figure FDA0003206782270000035
the upper type is divided on both sides
Figure FDA0003206782270000036
Obtaining:
Figure FDA0003206782270000037
further obtaining:
Figure FDA0003206782270000038
from step 5.4:
Figure FDA0003206782270000039
the above inequality is derived:
Figure FDA00032067822700000310
combining the steps of 5.4 to obtain:
Figure FDA00032067822700000311
5.7 according to the conditions designed in step 4, the following results can be obtained:
Figure FDA00032067822700000312
further, the method can be obtained as follows:
Figure FDA0003206782270000041
Figure FDA0003206782270000042
Figure FDA0003206782270000043
Figure FDA0003206782270000044
5.8 combining the 7 th condition in step 5.4 with steps 5.6 and 5.7 can obtain the water flow rate state feedback of the water service system in case of valve failure as follows:
Figure FDA0003206782270000045
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