CN112686514A - Comprehensive planning method for direct-current power distribution network - Google Patents
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Abstract
The method is a comprehensive planning method for the direct-current power distribution network, and the access of distributed power supplies in the direct-current power distribution network and the expansion of the circuit loop number are considered. Selecting alternative nodes to be accessed into the distributed power supply through pre-calculation, preferentially selecting nodes with high sensitivity as access nodes of the distributed power supply according to the sensitivity of node injection power to node voltage, taking the number, types and circuit expansion loop number of the accessed distributed power supply as variables, taking the lowest comprehensive annual cost as a target function, and solving an optimal configuration scheme through a wind-driven algorithm, wherein the objective function comprises direct current power flow constraint, AC-DC converter power flow constraint, node voltage constraint, node injection constraint, distributed power supply type constraint circuit power flow constraint and circuit expansion constraint.
Description
Technical Field
The invention belongs to the field of direct current power distribution network configuration optimization, and particularly relates to a direct current power distribution network comprehensive planning method.
Background
With economic development and social progress and continuous maturity of power electronic technology, new technologies such as distributed power supplies, energy storage devices and electric vehicles mainly based on renewable energy sources are more and more paid attention to by people; compared with an alternating-current power distribution network, when the new equipment of the power distribution system is connected to a direct-current power grid, a large number of current conversion links can be saved, the loss is reduced, and the economic benefit is improved; meanwhile, the direct-current power distribution network also has the characteristics of wide transmission radius, high electric energy quality, good stability and the like; therefore, the trend of the dc power distribution network as a future power distribution system is necessary to research its strategy for optimizing scheduling and configuration.
The traditional power distribution planning task is mainly to determine an expanded construction scheme of a future power distribution network according to the future load change condition and the topological structure of the existing network; after the distributed power sources are considered and taken into consideration, because the distributed power sources have the characteristics of randomness, flexibility in dispersion and various types, the traditional method for planning the power distribution system network is not applicable due to the fact that the power purchasing amount is increased by means of load capacity, the factors such as the types, input capacities and installation places of different distributed power sources and the coupling relation between the node voltage influence and line expansion of the accessed distributed power sources are considered in the planning management of the distribution network, and a decision scheme of comprehensive consideration is made in an economical optimal mode.
Disclosure of Invention
In order to solve the problems, the invention provides a direct current distribution network comprehensive planning method, which is characterized in that on the original planning of a known direct current distribution system, the type, the number and the expansion loop number of accessed distributed power supplies are taken as variables, nodes with high sensitivity are preferably selected as alternative nodes accessed to the distributed power supplies, and the minimum comprehensive cost is taken as a target function to establish direct current flow constraint, current converter flow constraint, node voltage constraint, node injection constraint, line flow constraint and loop expansion constraint of the system; and solving the optimal distributed power supply access number and the optimal line plan through a wind-driven algorithm.
In order to achieve the above object, the present invention provides a method for comprehensively planning a dc power distribution network, which comprises the following specific steps:
(1) inputting network parameters and equipment parameters;
in the step (1), the logged network parameters include: the number and type of each node, the resistance parameter, the maximum allowable power parameter, the AC-DC converter parameter and the DC-DC converter parameter of each branch.
(2) Calculating an access node of the preferred distributed power supply based on the flexibility and determining a variable;
in the step (2), the type and number of nodes to be connected to the DG and the lines to be expanded are preset according to the following method, and the number of expansion lines of each line is used as a variable of an optimization target.
x=[xn xs xm]
In the formula, xnAnd xsNumber variable and type variable, x, for nodes accessing distributed power supply respectivelymAnd the number of the expanded loops of the line is variable.
Presetting a node set suitable for accessing a distributed power supply according to actual requirements; the specific method is that the system power flow is pre-calculated once before planning, the pre-calculated voltage per unit value of the node is U based on the lowest voltage per unit value of 0.95pniTo U withpniAnd the node set with the/0.95 less than 1.1 is used as an alternative distributed power supply access node set.
Flow injection equation by node i
In the formula, PiInjecting a current, U, into the nodeiIs the node voltage, Y0ijThe element values of the prior node admittance matrix are expanded. Can obtain UiFor PiSensitivity of (2):
and the alternative nodes are arranged in a descending order according to the sensitivity, and the node with high sensitivity is preferentially selected as the access node of the distributed power supply. The number variable expression of the distributed power supply accessed by the upper node is as follows:
xn=[N1,...,Nn]
in the formula NiThe number of distributed power supplies accessed for the i node accessed by the node is n, and the number of the elements of the alternative distributed power supply access node set is n.
The type variable of the node connected to the distributed power supply is
xS=[W1,V1,G1,...,Wn,Vn,Gn]
In the formula, Wi、Vi、GiThe distributed power type wind power parameter, the photovoltaic parameter and the gas turbine parameter are respectively connected to the i node.
The parameter value is a variable from 0 to 1, and when the parameter value is 1, the distributed power supply of the type is accessed, and when the parameter value is 0, the distributed power supply of the type is not accessed. Setting each preselected node to be directly connected to one type of distributed power supply, wherein the constraint conditions of the obtained type variables are as follows:
the number of the expanded loops of the line is variable as
xm=[L1,...,Ln]
In the formula, LjThe number of expanded loops of the jth line is m, and the number of expanded lines of the system is m.
(3) And establishing an optimized objective function based on lowest annual comprehensive cost.
In the step (3), the expression of the minimum annual integrated cost is as follows:
min C=CI+CM+CP
wherein C is the annual comprehensive planning cost, CI is the annual investment cost, CM is the annual maintenance cost, and CP is the annual electricity purchasing cost.
The annual investment cost is as follows:
in the formula, rdg,kAnd PkRespectively the depreciation rate and depreciation age limit of different distributed power supplies, subscript k is a distributed power supply type mark, SkFor a single capacity of different distributed power supplies, CkInvestment costs per unit capacity for different distributed power supplies, NiThe number of distributed power sources incorporated for that node. r islAnd q is the depreciation rate and depreciation age of the line, ClFor the investment cost of a line of unit length,. ljIs the length of the line, LjThe number of expanded loops for the line.
The annual maintenance cost is as follows:
in the formula, Co,kAnnual operating costs for unit capacity of different distributed power supplies, PDGK is the individual power of the different distributed power sources, Co,lAnnual maintenance costs per unit volume length of line, L0,jThe number of the established lines on the jth line.
The annual electricity purchasing cost is as follows:
in the formula, CeIs a unit price of electricity, PLiIs the load power of the ith node, Ploss,jIs the loss of the jth line.
(4) Determining optimized constraint conditions;
in the step (4), in addition to the aforementioned constraints, the method further includes direct current power flow constraints, AC-DC converter power flow constraints, node voltage constraints, node injection constraints, line power flow constraints and loop expansion constraints.
The direct current power flow constraint is as follows:
in the formula, Pgi、PLiAnd PDGiRespectively node injection, node load and distributed power supply injection of the ith node, and YIj is an expanded node admittance matrix.
The expanded node admittance matrix is related to an expanded loop number variable, and admittance vectors of the expanded branch are set as follows:
yb=[(L1+L01)*y1,(L2+L02)*y2,...,(Lm+L0m)*ym]
in the formula, yj、L0jAnd LjThe number of branch admittance, original loop number and expanded loop number of the jth branch are respectively. Then an expanded node admittance matrix expression can be obtained:
Y=ATybA
in the formula, Y is the expanded node admittance matrix, and A is the node-branch correlation matrix of the system.
The current constraint of the AC-DC converter is as follows:
in the formula of UsiIs the effective value of the network side alternating voltage deltasiAnd deltaciRespectively, a network side AC voltage phase angle and a converter side AC voltage phase angle, PsiAnd QsiActive and reactive power, G, respectively, injected into the AC sideciAnd BciRespectively the conductance and susceptance of the current converter; u shapediIs a DC voltage value, mu is a DC voltage utilization rate, and M is a modulation ratio.
The node voltage constraint is:
Umin≤Ui≤Umax
in the formula of UiIs the value of the node voltage, UminIs node electricityLower limit of allowable pressure, UmaxAn upper limit is allowed for the node voltage.
The node injection constraints are:
PGi+NiPDGi,k≤Pimax
in the formula PGiInjecting power, P, into the AC power supplyDGi,kIs unit distributed power supply injected power, NiFor distributed power supply, PimaxPower is injected for the maximum node.
The line power flow constraint is as follows:
Ui(Ui-Uj)(L0k+Lk)gij≤Pkmax i≠j
in the formula L0kIs the original number of loops, LkNumber of loops, g, for line developmentijFor line conductance, PkmaxMaximum power is allowed for the line.
The road expansion constraint is as follows:
0≤L0k+Lk≤Lkmax
in the formula LkmaxMaximizing loop number for line
(5) Solving the optimization model by adopting a wind-driven optimization algorithm; according to the step (5), solving by adopting a wind-driven optimization algorithm, wherein the specific flow is as follows:
firstly, setting a group scale and iteration times, and inputting relevant parameters including a friction coefficient alpha, a gravity acceleration vector g, an ideal gas parameter R, a temperature parameter T and a rotation angular velocity vector omega;
secondly, initializing an air particle set, randomly distributing the position and the speed of each particle, and defining a boundary and a pressure function (namely an objective function);
thirdly, calculating the pressure values of the air particles of the current iteration, and sorting the particles again according to the pressure values;
fourthly, updating the speed of air particles;
and fifthly, updating the position of the air particles:
and sixthly, judging whether a termination condition is reached, if so, finishing the operation, and if not, turning to the third step.
Compared with the prior art, the invention has the beneficial effects that:
1. when the distributed power supply access node is selected, the node with the lower voltage level is preferentially selected as the alternative node, and the alternative nodes are sequenced according to the sensitivity of the node voltage to the node injection power, so that the use efficiency of the distributed power supply is improved;
2. the method comprehensively considers the access planning and the line expansion planning of the distributed power supply of the direct-current power distribution network, so that the annual comprehensive cost under the condition of multiple constraints is minimum;
3. the core of the wind-driven optimization algorithm adopted by the method is based on the simulation of a simplified air particle stress motion model, and the update equation of the speed and the position of the air particle in each iteration is deduced by combining Newton's second law and an ideal gas state equation. The algorithm is simple, easy to implement, less in adjustable parameters, capable of effectively jumping out of local extrema to find out the optimal extremum, capable of processing multi-mode and multi-dimensional problems and capable of processing discrete problems.
Drawings
FIG. 1 shows the steps of the comprehensive planning of the DC distribution network implemented in the present invention
FIG. 2 is a schematic diagram of a DC distribution network structure referred to in the present invention
FIG. 3 is an equivalent circuit diagram of a pi branch of a DC-DC branch
FIG. 4 is a flow chart for optimization using a wind-driven algorithm
Detailed Description
Embodiments of the present invention will be further described with reference to the accompanying drawings.
As shown in fig. 1, the present invention provides a comprehensive planning method for a dc power distribution network, which comprises the following steps:
(1) inputting network parameters and equipment parameters;
(2) calculating an access node of the preferred distributed power supply based on the flexibility and determining a variable;
(3) establishing an optimized objective function based on the lowest annual comprehensive cost;
(4) determining optimized constraint conditions;
(5) and solving the optimization model by adopting a wind-driven optimization algorithm.
In the step (1), the logged network parameters include: the number and type of each node, the resistance parameter, the maximum allowable power parameter, the AC-DC converter parameter and the DC-DC converter parameter of each branch.
Taking the direct-current power distribution network shown in fig. 2 as an example, the grid structure comprises a plurality of AC-DC converters and DC-DC converters, the C-DC converters are used for connecting an alternating-current main network, a distributed power supply and an alternating-current load to the direct-current power distribution network, and the DC-DC converters are used for connecting direct-current power distribution networks with different voltage grades; the solid line represents the line to be expanded with the built line, and the dotted line represents the line to be expanded without the built line.
The DC-DC converter branch circuit can participate in the load flow calculation of the DC topology by being converted into a pi-type branch circuit as shown in FIG. 3, and each parameter of the pi-type branch circuit is calculated as follows:
wherein, yi0For equivalent start-to-ground admittance, yj0For equivalent end-to-ground admittance, yijFor equivalent branch admittance, N is the number of submodules of the DC-DC converter, D is the duty ratio of the trigger signal, M (D) is the equivalent transformation ratio related to the duty ratio and the converter type, REFor equivalent resistance dependent on the type and parameters of the converter, UEIs the pressure drop associated with the element parameter.
In the step (2), the type and number of nodes to be connected to the DG and the lines to be expanded are preset according to the following method, and the number of expansion lines of each line is used as a variable of an optimization target.
x=[xn xs xm]
In the formula, xnAnd xsNumber variable and type variable, x, for nodes accessing distributed power supply respectivelymAnd the number of the expanded loops of the line is variable.
Presetting a node set suitable for accessing a distributed power supply according to actual requirements; the specific method is that the system power flow is pre-calculated once before planning, the pre-calculated voltage per unit value of the node is U based on the lowest voltage per unit value of 0.95pniTo U withpniAnd the node set with the/0.95 less than 1.1 is used as an alternative distributed power supply access node set.
Flow injection equation by node i
In the formula, PiInjecting a current, U, into the nodeiIs the node voltage, Y0ijThe element values of the prior node admittance matrix are expanded. Can obtain UiFor PiSensitivity of (2):
and the alternative nodes are arranged in a descending order according to the sensitivity, and the node with high sensitivity is preferentially selected as the access node of the distributed power supply. The number variable expression of the distributed power supply accessed by the upper node is as follows:
xn=[N1,...,Nn]
in the formula NiThe number of distributed power supplies accessed for the i node accessed by the node is n, and the number of the elements of the alternative distributed power supply access node set is n.
The type variable of the node connected to the distributed power supply is
xS=[W1,V1,G1,...,Wn,Vn,Gn]
In the formula, Wi、Vi、GiThe distributed power type wind power parameter, the photovoltaic parameter and the gas turbine parameter are respectively connected to the i node.
The parameter value is a variable from 0 to 1, and when the parameter value is 1, the distributed power supply of the type is accessed, and when the parameter value is 0, the distributed power supply of the type is not accessed. Setting each preselected node to be directly connected to one type of distributed power supply, wherein the constraint conditions of the obtained type variables are as follows:
the number of the expanded loops of the line is variable as
xm=[L1,...,Ln]
In the formula, LjThe number of expanded loops of the jth line is m, and the number of expanded lines of the system is m.
In the step (3), the expression of the minimum annual integrated cost is as follows:
min C=CI+CM+CP
wherein C is the annual comprehensive planning cost, CI is the annual investment cost, CM is the annual maintenance cost, and CP is the annual electricity purchasing cost.
The annual investment cost is as follows:
in the formula, rdg,kAnd PkRespectively the depreciation rate and depreciation age limit of different distributed power supplies, subscript k is a distributed power supply type mark, SkFor a single capacity of different distributed power supplies, CkInvestment costs per unit capacity for different distributed power supplies, NiThe number of distributed power sources incorporated for that node. r islAnd q is the depreciation rate and depreciation age of the line, ClFor the investment cost of a line of unit length,. ljIs the length of the line, LjThe number of expanded loops for the line.
The annual maintenance cost is as follows:
in the formula, Co,kFor different distribution of electricityAnnual operating cost of source unit capacity, PDG,kFor a single power of different distributed power sources, Co,lAnnual maintenance costs per unit volume length of line, L0,jThe number of the established lines on the jth line.
The annual electricity purchasing cost is as follows:
in the formula, CeIs a unit price of electricity, PLiIs the load power of the ith node, Ploss,jIs the loss of the jth line.
In the step (4), in addition to the aforementioned constraints, the method further includes direct current power flow constraints, AC-DC converter power flow constraints, node voltage constraints, node injection constraints, line power flow constraints and loop expansion constraints.
The direct current power flow constraint is as follows:
in the formula, Pgi、PLiAnd PDGiRespectively node injection, node load and distributed power supply injection of the ith node, and YIj is an expanded node admittance matrix.
The expanded node admittance matrix is related to an expanded loop number variable, and admittance vectors of the expanded branch are set as follows:
yb=[(L1+L01)*y1,(L2+L02)*y2,...,(Lm+L0m)*ym]
in the formula, yj、L0jAnd LjThe number of branch admittance, original loop number and expanded loop number of the jth branch are respectively. Then an expanded node admittance matrix expression can be obtained:
Y=ATybA
in the formula, Y is the expanded node admittance matrix, and A is the node-branch correlation matrix of the system.
The current constraint of the AC-DC converter is as follows:
in the formula of UsiIs the effective value of the network side alternating voltage deltasiAnd deltaciRespectively, a network side AC voltage phase angle and a converter side AC voltage phase angle, PsiAnd QsiActive and reactive power, G, respectively, injected into the AC sideciAnd BciRespectively the conductance and susceptance of the current converter; u shapediIs a DC voltage value, mu is a DC voltage utilization rate, and M is a modulation ratio.
The node voltage constraint is:
Umin≤Ui≤Umax
in the formula of UiIs the value of the node voltage, UminFor the lower limit of the node voltage allowance, UmaxAn upper limit is allowed for the node voltage.
The node injection constraints are:
PGi+NiPDGi,k≤Pimax
in the formula PGiInjecting power, P, into the AC power supplyDGi,kIs unit distributed power supply injected power, NiFor distributed power supply, PimaxPower is injected for the maximum node.
The line power flow constraint is as follows:
Ui(Ui-Uj)(L0k+Lk)gij≤Pkmax i≠j
in the formula L0kIs the original number of loops, LkNumber of loops, g, for line developmentijFor line conductance, PkmaxMaximum power is allowed for the line.
The road expansion constraint is as follows:
0≤L0k+Lk≤Lkmax
in the formula LkmaxMaximizing loop number for line
According to said step (5) of the method,
the solving process of the wind-driven optimization algorithm is shown in fig. 4, and the specific flow is as follows:
firstly, setting a group scale and iteration times, and inputting relevant parameters including a friction coefficient alpha, a gravity acceleration vector g, an ideal gas parameter R, a temperature parameter T and a rotation angular velocity vector omega;
secondly, initializing an air particle set, randomly distributing the position and the speed of each particle, and defining a boundary and a pressure function (namely an objective function);
thirdly, calculating the pressure values of the air particles of the current iteration, and sorting the particles again according to the pressure values;
fourthly, updating the speed of the air particle according to the following formula:
in the formula vcurAnd vnewCurrent iteration air particle velocity and updated air particle velocity, x, respectivelycurAnd xoptCurrent air particle position and historically optimal air particle position, PcurAnd PoptRespectively, a current pressure adaptation value and a historical optimal pressure adaptation value.
And fifthly, updating the position of the air particle according to the following formula:
xnew=xcur+unewΔt
for the sake of easy solution, Δ t is generally set to 1.
And sixthly, judging whether a termination condition is reached, if so, finishing the operation, and if not, turning to the third step.
Finally, it should be noted that the above-mentioned contents are only examples of the technical implementation of the present invention and are not limiting. Modifications and equivalents of the technical solution described in the present invention should be included in the scope of the present invention.
Claims (10)
1. A comprehensive planning method for a direct current distribution network is characterized by comprising the following steps: the method comprises the following steps:
(1) inputting network parameters and equipment parameters;
(2) calculating an access node of the preferred distributed power supply based on the flexibility and determining a variable;
(3) establishing an optimized objective function based on the lowest annual comprehensive cost;
(4) determining optimized constraint conditions;
(5) and solving the optimization model by adopting a wind-driven optimization algorithm.
2. The comprehensive planning method for comprehensively considering the direct-current distribution network according to claim 1, characterized in that: in the step (1), the logged network parameters include: the number and type of each node, the resistance parameters of each branch, the parameters of each AC-DC converter and the parameters of the DC-DC converter.
3. The method for comprehensively planning the direct-current power distribution network according to claim 1, characterized in that: in the step (2), the type and number of nodes to be connected to the DG and the lines to be expanded, which are connected to the distributed power supply, are preset according to the following method, and the number of expansion lines of each line is used as a variable of an optimization target
x=[xn xs xm] (1)
In the formula, xnAnd xsNumber variable and type variable, x, for nodes accessing distributed power supply respectivelymAnd the number of the expanded loops of the line is variable.
4. The comprehensive planning method for comprehensively considering the direct-current distribution network according to claim 3, characterized in that: a node set suitable for accessing the distributed power supply is preset according to actual requirements. The specific method is that the system power flow is pre-calculated once before planning, and the lowest voltage is usedThe per unit value of 0.95 is the reference, and the pre-calculated voltage per unit value of the node is UpniTo U withpniAnd the node set with the/0.95 less than 1.1 is used as an alternative distributed power supply access node set.
Injecting an equation by the power flow of node i:
in the formula, PiInjecting a current, U, into the nodeiIs the node voltage, Y0ijThe element values of the prior node admittance matrix are expanded. Formula (2) can obtain UiFor PiSensitivity of (2):
and the alternative nodes are arranged in a descending order according to the sensitivity, and the node with high sensitivity is preferentially selected as the access node of the distributed power supply. The number variable expression of the distributed power supply accessed by the upper node is as follows:
xn=[N1,...,Nn] (4)
in the formula NiThe number of distributed power supplies accessed for the i node accessed by the node is n, and the number of the elements of the alternative distributed power supply access node set is n.
5. The comprehensive planning method for comprehensively considering the direct-current distribution network according to claim 3, characterized in that: the type variable of the node connected to the distributed power supply is
xS=[W1,V1,G1,...,Wn,Vn,Gn] (5)
In the formula, Wi、Vi、GiThe distributed power type wind power parameter, the photovoltaic parameter and the gas turbine parameter are respectively connected to the i node. The parameter value is a variable from 0 to 1, and when the parameter value is 1, the distributed power supply of the type is connected, and when the parameter value is 0, the distributed power supply is not connectedInto this type of distributed power supply. Setting each preselected node to be directly connected to one type of distributed power supply, wherein the constraint conditions of the obtained type variables are as follows:
6. the comprehensive planning method for comprehensively considering the direct-current distribution network according to claim 3, characterized in that: the number of the expanded loops of the line is variable as
xm=[L1,...,Ln] (7)
In the formula, LjThe number of expanded loops of the jth line is m, and the number of expanded lines of the system is m.
7. The comprehensive planning method for comprehensively considering the direct-current distribution network according to claim 1, characterized in that: in the step (3), an optimization model is established by taking the annual comprehensive planning cost as the minimum as an objective function, wherein the objective function is
min C=CI+CM+CP (8)
Wherein C is the annual comprehensive planning cost, CI is the annual investment cost, CM is the annual maintenance cost, and CP is the annual electricity purchasing cost.
The annual investment cost is as follows:
in the formula (9), rdg,kAnd PkRespectively the depreciation rate and depreciation age limit of different distributed power supplies, subscript k is a distributed power supply type mark, SkFor a single capacity of different distributed power supplies, CkInvestment costs per unit capacity for different distributed power supplies, NiThe number of distributed power sources incorporated for that node. r islAnd q is the depreciation rate and depreciation age of the line, ClFor the investment cost of a line of unit length,. ljIs the length of the line, LjThe number of expanded loops for the line.
The annual maintenance cost is as follows:
in the formula (10), Co,kAnnual operating costs for unit capacity of different distributed power supplies, PDG,kFor a single power of different distributed power sources, Co,lAnnual maintenance costs per unit volume length of line, L0,jThe number of the established lines on the jth line.
The annual electricity purchasing cost is as follows:
in the formula (11), CeIs a unit price of electricity, PLiIs the load power of the ith node, Ploss,jIs the loss of the jth line.
8. The comprehensive planning method for comprehensively considering the direct-current distribution network according to claim 1, characterized in that: in the step (4), in addition to the aforementioned constraints, the method further includes direct current power flow constraints, AC-DC converter power flow constraints, node voltage constraints, node injection constraints, line power flow constraints and loop expansion constraints.
9. The comprehensive planning method for comprehensively considering the direct-current distribution network according to claim 8, characterized in that: the DC power flow is constrained as follows
In the formula, Pgi、PLiAnd PDGiRespectively node injection, node load and distributed power supply injection of the ith node, and YIj is an expanded node admittance matrix. After expansionThe node admittance matrix is related to the number variable of the expanded loop, and the admittance vector of the branch after expansion is set as:
yb=[(L1+L01)*y1,(L2+L02)*y2,...,(Lm+L0m)*ym] (13)
in the formula, yj、L0jAnd LjThe number of branch admittance, original loop number and expanded loop number of the jth branch are respectively. The expanded node admittance matrix expression can be obtained
Y=ATybA (14)
In the formula, Y is the expanded node admittance matrix, and A is the node-branch correlation matrix of the system.
10. The comprehensive planning method for comprehensively considering the direct-current distribution network according to claim 1, characterized in that: in the step (5), a Wind Driven algorithm (WDO) is adopted for solving, and the solving process is as follows:
1) setting a group scale and iteration times, and inputting relevant parameters including a friction coefficient alpha, a gravity acceleration vector g, an ideal gas parameter R, a temperature parameter T and a rotation angular velocity vector omega;
2) initializing an air particle set, randomly distributing the position and the speed of each particle, and defining a boundary and a pressure function;
3) calculating the pressure value (namely fitness) of the air particles of the current iteration, and sequencing the particles again according to the pressure value;
4) updating the velocity of air particles;
5) updating the position of the air particles;
6) and judging whether a termination condition is reached, if so, finishing the operation, and if not, turning to the step 3.
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