CN107544249A - The determination of stability method of direct current distributed system under reciprocity control model - Google Patents

The determination of stability method of direct current distributed system under reciprocity control model Download PDF

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CN107544249A
CN107544249A CN201710825161.8A CN201710825161A CN107544249A CN 107544249 A CN107544249 A CN 107544249A CN 201710825161 A CN201710825161 A CN 201710825161A CN 107544249 A CN107544249 A CN 107544249A
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mrow
node
msub
power supply
load
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彭勇刚
胡辉勇
王晓明
于淼
韦巍
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Zhejiang University ZJU
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Zhejiang University ZJU
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Abstract

The present invention relates to the stability analysis technology in direct current distributed system technology, it is desirable to provide a kind of determination of stability method of direct current distributed system under reciprocity control model.Including:Range site connection method carries out Dai Weinan/Norton equivalent to power supply or load, and impedance matrix or admittance matrix are built according to the impedance of power supply, load or system node or admittance;Bring each matrix into stability criteria and obtain the characteristic value of system, if the characteristic value of system is all stable in Left half-plane, system;If the characteristic value of RHP, then system is unstable.The stability criteria of the present invention without particular requirement, is applicable to radial pattern system, is also applied for loop system to system architecture, applied widely.The stability containing the complicated direct current distributed system such as impedance between multiple droop control type power supplys, current-control type power supply, constant current load, constant power load, system node can be effectively analyzed, system is ensured stabilization to carry out impedance regulation measure.

Description

The determination of stability method of direct current distributed system under reciprocity control model
Technical field
The invention belongs to the stability analysis technology in direct current distributed system technology, and in particular under reciprocity control model The determination of stability method of direct current distributed system.
Background technology
With a large amount of accesses of renewable new energy, direct current distributed system is extensive as a kind of system efficiently utilized Using.Direct current distributed system is typically made up of multiple power supplys, load constant power module, using equity control between multiple power supplys System, i.e., the good energy-storage units of multiple controllabilitys, adjustability carry out voltage support using droop control and flowed, and stochastic volatility is big Photovoltaic generation unit using current control as current-control type power supply.Usual single power model can be really in control design case Stabilization when protecting independent operating, but will be interacted during composition system, reduce the stability of a system.On the other hand, constant power load Negative impedance external characteristics to be further exacerbated by system unstable.How to analyze the stability of direct current distributed system be it is critically important, Highly significant the problem of.
For direct current distributed system stability analysis problem, conventional numerous studies are to be directed to the list load of single source, multi-source simultaneously Join the stability of more load parallel cases, document《Impedance-based local stability criterion for DC distributed power systems》、《Impedance-based stability criterion for grid- connected inverters》、《Impedance specifications for stable DC distributed power systems》Many beneficial conclusions are given, but have ignored the impedance between system node.Document《Direct current distributed system Node impedance characteristic and system stability analysis》Impedance between system node is considered, system is asked for using system node admittance and appoints Anticipate node impedance, but be only applicable to radial pattern structure, can not effective decision-making system stability to ring network structure system.For looped network Structural system, state space method can be analyzed effectively.Document《Reduced-order model and stability analysis of low-voltage DC microgrid》By establishing the complete state-space model of looped network direct current distributed system, ask for The eigenvalue analysis stability of a system of sytem matrix, but the detailed model of system components is needed, obtained sytem matrix More complicated, physical significance corresponding to each matrix element is unintelligible.Document《Modeling and analysis of harmonic stability in an AC power-electronics-based power system》By unit connection method Applied to analysis system stability in the exchange micro-capacitance sensor of master & slave control, with clear and definite physical significance, impedance analysis can be passed through The impedance and admittance that instrument measurement obtains are modeled to each power model, but not by system node admittance matrix and other parts Impedance separates, it is difficult to intuitively obtain the vague generalization stability criteria of system, is unfavorable for extending.
The content of the invention
The technical problem to be solved in the present invention is to overcome deficiency of the prior art, there is provided direct current under reciprocity control model The determination of stability method of distributed system, for solving the problems, such as the stability analysis of direct current distributed system.
To solve technical problem, solution of the invention is:
A kind of determination of stability method of direct current distributed system under reciprocity control model is provided, comprised the steps:
(1) range site connection method is born to droop control type power supply, current-control type power supply, resistive load and invariable power Row Dai Weinan/Norton equivalent is loaded into, by calculating or being measured using electric impedance analyzer, respective impedance is obtained or leads Receive;Build the main power source impedance matrix Z of droop control type power supply compositiond, and the load of current-control type power supply, constant current and perseverance The admittance matrix Y of power termination compositionC
(2) the resistive load admittance of each node is obtained by calculating or electric impedance analyzer, builds resistive load admittance Matrix YL;According to cable parameter between node, constructing system bus admittance matrix Ynet
(3) the main power source impedance matrix Z for forming droop control type power supplyd, current-control type power supply, constant current load and The admittance matrix Y of constant power load compositionc, resistive load admittance matrix YLWith system node admittance matrix YnetStability is brought into sentence According to T, stability criteria T is shown below:
T=det (Yc+Zd(YL+Ynet))=0
Wherein, det is the function that determinant is asked for matrix;
Computational stability criterion T obtains the characteristic value of system;If the characteristic value of system in Left half-plane, is all System is stable;If the characteristic value of RHP, then system is unstable.
In the present invention, the main power source impedance matrix Z of the droop control type power supply compositiondIt is to be obtained by following manner 's:
By calculating or being measured using electric impedance analyzer, droop control type power supply is obtained from the 1st to i-th section The output impedance Z of pointd1~Zdi
Then the impedance matrix of main power source is builtZd
Wherein, n is system node number,iIt is all droop control type power supply numbers in system;Without loss of generality, it is assumed that i Droop control type power supply is to be connected on node 1 to node i.
In the present invention, the admittance matrix Y of the current-control type power supply, constant current load and constant power load compositioncIt is Calculated and obtained by following manner:
Measured by calculating or electric impedance analyzer, obtain the current-control type from i+1 node to the i-th+j nodes The output admittance Y of power supplyc(i+1)~Yc(i+j), from the i-th+j+1 nodes to the constant current of the i-th+j+k nodes load input admittance Yc(i+j+1)~Yc(i+j+k)With the input admittance Y from the i-th+j+k+1 nodes to the constant power load of the n-th nodec(i+j+k+1)~Ycn
Then the admittance matrix Y of current-control type power supply, constant current load and constant power load composition is builtc
Wherein, i is that all droop control type power supply numbers, j are current-control type power supply numbers in system, and k is constant current Load number, Ii×iIt is i rank unit diagonal matrix;Without loss of generality, it is assumed that j current-control type power supply be connected on node i+1 to Node i+j;K constant current load is to be connected on node i+j+1 to node i+j+k;Remaining node i+j+k+1 to node n is connected in Constant power load.
In the present invention, the system node admittance matrixYnetIt is to calculate to obtain by following manner:
(1) by calculating or being measured using electric impedance analyzer, the resistive load admittance Y on each node is obtainedLm (m=1~n);Then resistive load admittance matrix Y is builtL
(2) constructing system bus admittance matrix Ynet, it is shown below:
Wherein, system node admittance matrix YnetEach element ypq(p, q=1~n) is obtained by following manner:
Wherein, rcablepq(p, q=1~n, p ≠ q) is that cable is used in concentration equivalent model between node p and node q Resistance, Lcablepq(p, q=1~n, p ≠ q) is that cable uses the inductance concentrated in equivalent model between node p and node q, Ccable pq(p, q=1~n, p ≠ q) is that cable using the electric capacity concentrated in equivalent model, is evenly distributed between node p and node q On two sides.
Compared with prior art, the solution have the advantages that:
(1) direct current distributed system determination of stability method compatible can consider system node under the reciprocity control model proposed Between impedance;Stability criteria, without particular requirement, is applicable to radial pattern system, is also applied for loop system, fit to system architecture It is wide with scope.
(2) decision method is on the premise of each power model homeostasis, only impedance/admittance phase with each power model Close, corresponding impedance/admittance is the amount for having clear and definite physical significance, without taking individual module into account again during analysis system level stability Stability, simplify and calculate;And untied with system node admittance matrix with other parts.
(3) the impedance matrix Z of the droop control type power supply composition in the decision methodd, current-control type power supply, constant current Load and the admittance matrix Y of constant power load compositioncAll it is diagonal matrix, is easy to extend.
(4), can be effective using direct current distributed system determination of stability method under reciprocity control model proposed by the present invention Analysis is containing impedance between multiple droop control type power supplys, current-control type power supply, constant current load, constant power load, system node Etc. the stability of complicated direct current distributed system.
By this stability criterion, it can be determined that whether occur that unstability shows in the direct-current grid actual motion of counter structure As vibration or collapse occurs in straight-flow system if unstability, can not give customer power supply.Electrical Supply And Control Center automatically controls System can judge accordingly, switch power supply plan rapidly so that system meets impedance stabilization requirement;Meanwhile also by accordingly Direct-current grid from power network cut out while, introduce other power supply sources, or change the control model of micro battery to regulate and control Its impedance operator so that system meets stability contorting condition, meets the stable power-supplying of straight-flow system.It is stability contorting that unstability, which judges, In a key technology, be the premise and foundation for carrying out follow-up stable operation, impedance can also be carried out according to this decision method It is stable that regulation measure ensures system.
Brief description of the drawings
Fig. 1 is 5 node annular direct current distributed systems.
Fig. 2 is the equivalent circuit of 5 node annular direct current distributed systems.
Embodiment
The present invention is described in further detail below in conjunction with the accompanying drawings.
(as shown in Figure 1) is described in detail the present invention exemplified by 5 node direct current distributed systems of impedance between node.
There are 2 droop control type power supplys in the direct current distributed system, 1 current-control type power supply, 1 constant current are born Carry, 1 constant power load;The node that droop control type power supply is connect is node 1 and node 2, and current-control type power supply is connected on section Point 3, constant current load are connected on node 4, and constant power load is connected on node 5;Connected between each node by cable.Droop control type electricity Source uses droop control, there is provided voltage support;Current-control type power supply uses current control, and the electric current of control input system is big It is small;Constant current load absorbs constant current by control from system;Constant power load is absorbed constant by control from system Power.Wherein v1~v5It is the voltage of 5 nodes;i1~i5It is the electric current that 5 power models inject to node, flows out power mould Block is positive direction;icable jk(j, k=1~5, j ≠ k) is the cable inductive current between node j and node k, and direction is with accompanying drawing 1 Shown in be positive direction, no current when being not attached between node, such as node 1 and node 3, node 2 and node 5.
From the perspective of impedance analysis, even if control performance is fine when each power supply and individually designed constant power load, It can guarantee that respective stability.But the interaction of complexity will be produced after access system, the stability of a system will reduce.This hair It is bright steady come analysis system to each power supply, constant power load constant power module progress Dai Weinan/Norton equivalent using unit connection method It is qualitative.Wherein droop control type power supply is equivalent using Dai Weinan, and current-control type power supply use Norton equivalent, constant current load with Constant power load also uses Norton equivalent.Unit connection method is applied to the system shown in accompanying drawing 1, obtained as shown in Figure 2 Equivalent circuit.Wherein, Zd1~Zd2It is the output impedance of droop control type power supply, Yc3It is the output admittance of current-control type power supply, Yc4It is the input admittance of constant current load;Yc5It is the input admittance of constant power load.YLi(i=1~5) are on each node Resistive load admittance.Cable all concentrates equivalent model, r using π typescable12、Lcable12、Ccable12It is node 1 and node respectively The resistance parameter of cable, inductance parameters, distributed capacitance parameter between 2;rcable23、Lcable23、Ccable23It is node 2 and section respectively The resistance parameter of cable, inductance parameters, distributed capacitance parameter between point 3;rcable34、Lcable34、Ccable34It is the He of node 3 respectively The resistance parameter of cable, inductance parameters, distributed capacitance parameter between node 4;rcable45、Lcable45、Ccable45It is node 4 respectively The resistance parameter of cable, inductance parameters, distributed capacitance parameter between node 5;rcable51、Lcable51、Ccable51It is node respectively The resistance parameter of cable, inductance parameters, distributed capacitance parameter between 5 and node 1.v1ref、v2reF is droop control type power supply Reference voltage, i3refIt is the reference current of current-control type power supply, i4refBe constant current load reference current, i5reF is permanent work( The reference voltage of rate load.Gi(i=1~5) are the closed loop transfer function,s that each power model is referenced to output.
The droop control type power supply at node 1 and node 2 is measured by calculating or electric impedance analyzer, under acquisition The output impedance Z of vertical control type power supplyd1、Zd2, build the impedance matrix Z of main power sourced
Obtain the current-control type power supply output admittance Y of node 3 respectively by calculating or electric impedance analyzerc3, node 4 The input admittance Y of constant current loadc4And the input admittance Y of the constant power load of node 5c5, structure current-control type power supply, Constant current loads and the admittance matrix Y of constant power load compositionc
The resistive load admittance Y obtained on each node is measured by calculating or electric impedance analyzerLi(i=1~ 5) resistive load admittance matrix Y, is builtL
Constructing system bus admittance matrix Ynet, it is shown below:
Wherein, system node admittance matrix YnetEach element yij(i, j=1~5) are obtained by following manner:
The impedance matrix Z that droop control type power supply obtained above is formedd, current-control type power supply, constant current load With the admittance matrix Y of constant power load compositionc, resistive load admittance matrix YLWith system node admittance matrix YnetBring stability into Criterion T=det (Yc+Zd(YL+Ynet))=0.Computational stability criterion T is the characteristic value for the system that can obtain, if the spy of system Value indicative is all in Left half-plane, then system is stable;If the characteristic value of RHP, then system is unstable.

Claims (4)

1. a kind of determination of stability method of direct current distributed system under reciprocity control model, it is characterised in that including following steps Suddenly:
(1) range site connection method is entered to droop control type power supply, current-control type power supply, resistive load and constant power load Row Dai Weinan/Norton equivalent, by calculating or being measured using electric impedance analyzer, obtain respective impedance or admittance;Structure Build the main power source impedance matrix Z of droop control type power supply compositiond, and the load of current-control type power supply, constant current and invariable power Load the admittance matrix Y of compositionc
(2) the resistive load admittance of each node is obtained by calculating or electric impedance analyzer, builds resistive load admittance matrix YL;According to cable parameter between node, constructing system bus admittance matrix Ynet
(3) the main power source impedance matrix Z for forming droop control type power supplyd, current-control type power supply, constant current load and permanent work( The admittance matrix Y of rate load compositionc, resistive load admittance matrix YLWith system node admittance matrix YnetBring stability criteria T into, Stability criteria T is shown below:
T=det (Yc+Zd(YL+Ynet))=0
Wherein, det is the function that determinant is asked for matrix;
Computational stability criterion T obtains the characteristic value of system;If the characteristic value of system is all steady in Left half-plane, system It is fixed;If the characteristic value of RHP, then system is unstable.
2. according to the method for claim 1, it is characterised in that the main power source Impedance Moment of the droop control type power supply composition Battle array ZdIt is to be obtained by following manner:
By calculating or being measured using electric impedance analyzer, droop control type power supply is obtained from the 1st to i-th node Output impedance Zd1~Zdi
Then the impedance matrix Z of main power source is builtd
Wherein, n is system node number, and i is all droop control type power supply numbers in system;Without loss of generality, it is assumed that i sagging Control type power supply is to be connected on node 1 to node i.
3. according to the method for claim 1, it is characterised in that the current-control type power supply, constant current load and permanent work( The admittance matrix Y of rate load compositioncIt is to calculate to obtain by following manner:
Measured by calculating or electric impedance analyzer, obtain the current-control type power supply from i+1 node to the i-th+j nodes Output admittance Yc(i+1)~Yc(i+j), from the i-th+j+1 nodes to the constant current of the i-th+j+k nodes load input admittance Yc(i+j+1) ~Yc(i+j+k)With the input admittance Y from the i-th+j+k+1 nodes to the constant power load of the n-th nodec(i+j+k+1)~Ycn
Then the admittance matrix Yc of current-control type power supply, constant current load and constant power load composition is built:
Wherein, i is all droop control type power supply numbers in system, and j is current-control type power supply number, and k is constant current load Number, Ii×iIt is i rank unit diagonal matrix;Without loss of generality, it is assumed that j current-control type power supply is to be connected on node i+1 to node i+j;K constant current load is to be connected on node i+j+1 to node i+j+k;Remaining node i+j+k+1 to node n is connected in permanent work( Rate loads.
4. according to the method for claim 1, it is characterised in that the system node admittance matrix YnetIt is by following sides Formula, which calculates, to be obtained:
(1) by calculating or being measured using electric impedance analyzer, the resistive load admittance Y on each node is obtainedLm(m=1 ~n);Then resistive load admittance matrix Y is builtL
(2) constructing system bus admittance matrix Ynet, it is shown below:
Wherein, system node admittance matrixYnetEach element ypq(p, q=1~n) is obtained by following manner:
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Wherein, rcablepq(p, q=1~n, p ≠ q) is that cable uses the resistance concentrated in equivalent model between node p and node q, Lcablepq(p, q=1~n, p ≠ q) is that cable uses the inductance concentrated in equivalent model, C between node p and node qcablepq(p, Q=1~n, p ≠ q) it is that cable using the electric capacity concentrated in equivalent model, is evenly distributed in two sides between node p and node q.
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Citations (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN103474992A (en) * 2013-10-08 2013-12-25 东南大学 Real-time on-line identification criterion of electric system node voltage steady state
CN105305402A (en) * 2015-10-20 2016-02-03 天津大学 Robust autonomous control method for bus voltage of DC micro grid
CN106711993A (en) * 2016-12-05 2017-05-24 中南大学 Stability control method of direct current (DC) micro-grid
CN106877309A (en) * 2017-01-04 2017-06-20 浙江大学 Stability judgment method for direct-current micro-grid in master-slave control mode

Patent Citations (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN103474992A (en) * 2013-10-08 2013-12-25 东南大学 Real-time on-line identification criterion of electric system node voltage steady state
CN105305402A (en) * 2015-10-20 2016-02-03 天津大学 Robust autonomous control method for bus voltage of DC micro grid
CN106711993A (en) * 2016-12-05 2017-05-24 中南大学 Stability control method of direct current (DC) micro-grid
CN106877309A (en) * 2017-01-04 2017-06-20 浙江大学 Stability judgment method for direct-current micro-grid in master-slave control mode

Non-Patent Citations (1)

* Cited by examiner, † Cited by third party
Title
胡辉勇等: ""主从控制下直流为电网稳定性分析及有源阻尼控制方法"", 《电网技术》 *

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