CN110543967B - Electric vehicle waiting time distribution short-time prediction method in network connection charging station environment - Google Patents

Electric vehicle waiting time distribution short-time prediction method in network connection charging station environment Download PDF

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CN110543967B
CN110543967B CN201910664921.0A CN201910664921A CN110543967B CN 110543967 B CN110543967 B CN 110543967B CN 201910664921 A CN201910664921 A CN 201910664921A CN 110543967 B CN110543967 B CN 110543967B
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董红召
方雅秀
胡文静
王乐恒
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Abstract

A method for predicting the distribution of electric vehicle waiting time in a short time under the environment of a network connection charging station comprises the following specific steps: step 1, calculating a charging requirement; and 2, predicting the distribution of the waiting time. The method comprehensively considers the influence factors of the user selecting the charging stations, and calculates the charging requirements of the charging stations; and solving a charging waiting time distribution function of the electric automobile by adopting an M/G/n queuing model and utilizing real-time information of the network connection charging station, so as to realize short-time prediction of the charging waiting time distribution of the electric automobile.

Description

Electric vehicle waiting time distribution short-time prediction method in network connection charging station environment
Technical Field
The invention relates to a method for predicting the distribution of electric vehicle waiting time in a network charging station environment in a short time, and belongs to the field of intelligent transportation.
Background
The current world faces double examinations of energy shortage and environmental pollution, and the electric automobile is rapidly developed due to the advantages of energy conservation, zero emission and the like. However, due to the battery technology and the charging facility technology, the electric automobile has the problems of short endurance mileage, long charging time, low charging efficiency of the rapid charging pile and the like. In order to relieve the mileage anxiety of users, charging facilities are vigorously built nationwide, and many scholars also strive to optimize the layout of the electric vehicle charging station from the planning point of view. However, due to factors such as land, infrastructure, environment and the like, the charging station is difficult to realize in reasonable layout, so that the charging station has the phenomena of 'no pile in a vehicle' and 'no pile in a vehicle'. Meanwhile, the randomness and the blindness of the user for selecting the charging stations aggravate the phenomenon of unbalanced distribution of the service levels of the charging stations, so that part of the charging stations are too long in queue, the space-time resources are wasted, and the travel cost of the user is increased. Because the number of vehicles arriving at the charging station and the charging time of the electric vehicle are randomly changed, and different vehicles have different tolerance degrees on the reliability of the waiting time, the average waiting time is difficult to be suitable for different time periods, different charging stations and different vehicles, the statistical law of the charging waiting time can be completely described through the distribution of the waiting time, and a basis is provided for formulating a more detailed and reasonable traffic demand distribution and guidance scheme. Under the environment of the charging station connected with the internet, the service condition of the charging pile, the number of the electric vehicles needing to be charged on the road network and the position information can be obtained in real time, the information can effectively process and analyze the selection difference of users, and the calculation precision of the charging requirement is improved. Therefore, the method for predicting the short-time distribution of the waiting time of the electric vehicle in the network charging station environment is significant.
Disclosure of Invention
Aiming at the problems, the invention provides a method for predicting the distribution of the charging waiting time of the electric vehicle in the environment of the network connection charging station. Comprehensively considering influence factors of a user for selecting the charging stations, and calculating the charging requirements of the charging stations; and solving a charging waiting time distribution function of the electric automobile by adopting an M/G/n queuing model and utilizing real-time information of the network connection charging station, so as to realize short-time prediction of the charging waiting time distribution of the electric automobile.
A method for predicting the distribution of electric vehicle waiting time in a short time under the environment of a network connection charging station comprises the following specific steps:
1. calculating a charging requirement;
the total number N of vehicles needing to be charged on the road network in the time period can be obtained under the condition of the network connection charging stationnc. Number of vehicles arriving at kth charging station per time period Ns,kEqual to the total number N of vehicles needing to be charged on the road network in the periodncAnd the probability P of selecting the kth charging stationkProduct of (2)
Ns,k=Nnc·Pk (1)
Probability P that the k-th charging station is selectedkThe probability of selecting the k-th charging station by the user i of the electric vehicle is determined
Figure BDA0002139783000000021
In the formula, Pi,kSelecting the kth charging station probability for the electric vehicle user i, AmIs a selectable set of charging stations.
There are multiple factors influencing the user to select the charging station, each influencing factor has a quantifiable utility value, and the user selects the charging station to charge according to the utility maximization principle. Thus, the probability that the user i of the electric vehicle selects the k-th charging station is
Figure BDA0002139783000000022
In the formula, Vi,kAnd selecting the utility value of the k charging station for the electric vehicle user i.
The utility function of selecting the charging station by the user is constructed by utilizing the charging cost, the distance from the charging station, the charging time period, the nearby buildings and the occupation condition of the charging pile, and the utility function of selecting the k-th charging station by the user i of the electric vehicle is constructed due to the independence of all factors
Vi,k=θ1Ci,k2Di,k3Ti,k4Zi,k5Bi,k (4)
In the formula: ci,kThe charging cost index of the kth charging station for the electric vehicle user i is represented; di,kThe distance index represents the distance index of the user i of the electric automobile from the charging station k; t isi,kRepresenting the influence index of the k charging station on the charging time period of the electric vehicle user i; b isi,kRepresenting the influence index of a building near the charging station k on the electric vehicle user i; zi,kThe influence indexes of the occupation situation of the charging pile of the charging station k on the electric vehicle user i are represented; theta1、θ2、θ3、θ4、θ5Respectively, the parameters of the influencing factors to be estimated.
Using maximum likelihood estimationAnd solving the coefficient of the influencing factor parameter. For the Multi-logit model, the introduction of the indicative function I is required before solvingAThe expression form is as follows
Figure BDA0002139783000000031
In the formula: omegaiThe charging station actually selected for user i; a (k) is a selectable charging station set AmThe kth element of (1). Using maximum likelihood estimation
Figure BDA0002139783000000032
In the formula: l is a maximum likelihood function; θ is the system vector.
Taking logarithm on two sides
Figure BDA0002139783000000033
Then respectively aim at theta1、θ2、θ3、θ4、θ5Taking the derivative and making the derivative equal to 0 to obtain the equation set
Figure BDA0002139783000000034
Substituting the parameters of the influencing factors into an equation to obtain a coefficient theta1、θ2、θ3、θ4、θ5The value of (c) is the optimal estimated value.
2. Predicting a latency distribution;
the arrival of the vehicles at the charging station is in a poisson process, the charging service time length is in gamma distribution, and a queuing system of the electric vehicles at the charging station belongs to an M/G/n queuing model. At present, operation research has no clear mathematical expression on system operation indexes of an M/G/n queuing model, and in order to obtain an explicit theoretical solution of waiting time distribution, the method combines a diffusion approximation model and a substitute quantity to solve a charging waiting time distribution function of the electric automobile.
In the electric vehicle M/G/n queuing model, n is the total number of the quick charging piles of the charging station; lambda is the average arrival rate of the electric vehicle in the poisson process and represents the average number of vehicles arriving at a charging station in unit time; mu is the service rate of a single charging pile, and represents that mu vehicles finish service and leave the charging station in unit time on the single charging pile; n isaNumber of arriving vehicles; rho is the total service intensity of the charging station, is a dimensionless quantity and represents the service time required to be provided by the system in unit time, and the expression is
Figure BDA0002139783000000035
CTIs the variation coefficient of the service time T, is used for measuring the fluctuation of the service time T, and has the expression of
Figure BDA0002139783000000036
Where σ (T) is the standard deviation of the service time, and E (T) is the mean of the service times. Proposing a stable probability distribution of captain
Figure BDA0002139783000000037
The expression is
Figure BDA0002139783000000041
In the formula (I), the compound is shown in the specification,
Figure BDA0002139783000000042
is an infinitesimal sum of variance
Figure BDA0002139783000000043
Is taken as the mean value of the average value,
Figure BDA0002139783000000044
Figure BDA0002139783000000045
amount of substitution
Figure BDA0002139783000000046
The alternative expressions are respectively
Figure BDA0002139783000000047
From equation (9), the stationary probability distribution is known
Figure BDA0002139783000000048
The main dependent variables λ and CTInfluence. Now consider that after statistical equilibrium (i.e., at conditional service strength ρ < 1), the information obtained is about
Figure BDA0002139783000000049
To solve the equation, let
Figure BDA00021397830000000410
naN-1, sigma is undetermined coefficient.
Therefore, the charging waiting time distribution of the electric automobile after statistical balance is
Figure BDA00021397830000000411
Obtaining average arrival rate lambda of charging demand prediction by utilizing charging station data in networking charging stationnwAnd establishing a prediction algorithm of the distribution of the charging waiting time of the electric automobile in the environment of the network connection charging station by combining the charging time length of the electric automobile occupying each quick charging pile acquired in real time.
Average arrival rate lambda in obtaining predictionnwThen, the total service intensity rho of the charging station under the environment of the network connection charging station can be obtainednwIs composed of
Figure BDA00021397830000000412
The charging time length of each charged electric vehicle occupying the quick charging pile can be acquired in real time in the environment of the network connection charging station, and when the charging station has a queuing condition, the queuing waiting time of the system can be reduced due to the charging time length. Due to the charged time length to the charging timeThe long standard deviation σ (T) has less influence, and the coefficient of variation C is mainly changed by the average charging time period E (T)TCausing the latency distribution function to vary. The total charged time of the electric automobile in the charging station is recorded as TsumAnd the average charging time E of the electric automobile in the network charging station environmentnw(T) is
Figure BDA00021397830000000413
In the formula: e (T) recording the average charging time of the electric vehicle in the non-networking charging station environment
Figure BDA0002139783000000051
Then Enw(T) ═ E (T) — Δ E. The influence of the variance of the charging period is small, and it can be considered that σ (T) ═ CTE (T), the coefficient of variation in the environment of the network charging station is
Figure BDA0002139783000000052
Infinite small variance in network charging station environment
Figure BDA0002139783000000053
Sum mean value
Figure BDA0002139783000000054
Are respectively expressed as
Figure BDA0002139783000000055
Correction of intermediate substitution in probability density function
Figure BDA0002139783000000056
And
Figure BDA0002139783000000057
are respectively expressed as
Figure BDA0002139783000000058
Stationary probability distribution
Figure BDA0002139783000000059
Expression formula
Figure BDA00021397830000000510
Therefore, the charging waiting time of the electric vehicle under the environment of the network connection charging station is distributed as
Figure BDA00021397830000000511
The invention has the advantages that: according to the method and the device, the use condition of the charging pile, the number and the position of the electric vehicles needing to be charged on the road network and other information which are obtained in real time in the environment of the network connection charging station are utilized, the selection difference of the user is effectively processed and analyzed, and the calculation precision of the charging requirement is improved. Meanwhile, the obtained waiting time distribution tends to be consistent with the actual distribution, and a reference basis can be provided for a user to select a charging station in advance.
Drawings
FIG. 1 is a flow chart of the charging requirement of the present invention.
FIG. 2 is a flow chart of the method of the present invention.
Fig. 3 is a graph comparing the latency distribution with the actual distribution at different arrival rates.
Examples of the invention
After the distribution of the waiting time under the charging station data in the network-connected charging stations is solved, the actual distribution of the waiting time of the charging stations 1 in a certain area of a certain city in a period of 5, 14 days in 2018 is selected to be compared with the predicted distribution, the arrival rate λ of the charging stations 1 in 6:00-6:30 is 6, the arrival rate λ of 7:30-8:00 is 9, the arrival rate λ of 8:30-9:00 is 11 are obtained through the charging demand prediction, and the comparison of the distribution of the waiting time under each arrival rate of the charging stations 1 with the actual distribution is shown in fig. 3.
As can be seen from fig. 3, since the average arrival rate per period changes with the period, the distribution of the waiting time per period of the charging station changes, and the distribution of the waiting time in the networked charging station environment can describe the statistical regularity of the actual overall waiting time and tends to be consistent with the actual distribution. Therefore, the prediction of the short-time waiting time distribution in the network charging station environment can provide reference for the user to select the charging station in advance.
The embodiments described in this specification are merely illustrative of implementations of the inventive concept and the scope of the present invention should not be considered limited to the specific forms set forth in the embodiments but rather by the equivalents thereof as may occur to those skilled in the art upon consideration of the present inventive concept.

Claims (1)

1. A method for predicting the distribution of electric vehicle waiting time in a short time under the environment of a network connection charging station comprises the following specific steps:
step 1, calculating a charging requirement;
the total number N of vehicles needing to be charged on the road network in the time period can be obtained under the condition of the network connection charging stationnc(ii) a Number of vehicles arriving at kth charging station per time period Ns,kEqual to the total number N of vehicles needing to be charged on the road network in the periodncAnd the probability P of selecting the kth charging stationkProduct of (2)
Ns,k=Nnc·Pk (1)
Probability P that the k-th charging station is selectedkThe probability of selecting the k-th charging station by the user i of the electric vehicle is determined
Figure FDA0002958732450000011
In the formula, Pi,kSelecting the kth charging station probability for the electric vehicle user i, AmIs a selectable set of charging stations;
the charging station selection of the user is influenced by various factors, each influencing factor has a quantifiable utility value, and the user selects the charging station to charge according to the utility maximization principle; thus, the probability that the user i of the electric vehicle selects the k-th charging station is
Figure FDA0002958732450000012
In the formula, Vi,kSelecting a utility value of a k charging station for an electric vehicle user i;
the utility function of selecting the charging station by the user is constructed by utilizing the charging cost, the distance from the charging station, the charging time period, the nearby buildings and the occupation condition of the charging pile, and the utility function of selecting the k-th charging station by the user i of the electric vehicle is constructed due to the independence of all factors
Vi,k=θ1Ci,k2Di,k3Ti,k4Zi,k5Bi,k (4)
In the formula: ci,kThe charging cost index of the kth charging station for the electric vehicle user i is represented; di,kThe distance index represents the distance index of the user i of the electric automobile from the charging station k; t isi,kRepresenting the influence index of the k charging station on the charging time period of the electric vehicle user i; b isi,kRepresenting the influence index of a building near the charging station k on the electric vehicle user i; zi,kThe influence indexes of the occupation situation of the charging pile of the charging station k on the electric vehicle user i are represented; theta1、θ2、θ3、θ4、θ5Respectively are the parameters of the influence factors to be estimated;
solving the parameter coefficient of the influencing factor by adopting maximum likelihood estimation; for the Multi-logit model, the introduction of the indicative function I is required before solvingAThe expression form is as follows
Figure FDA0002958732450000021
In the formula: omegaiThe charging station actually selected for user i; a (k) is a selectable charging station set AmThe kth element of (1); using maximum likelihood estimation
Figure FDA0002958732450000022
In the formula: l is a maximum likelihood function; theta is a system vector;
taking logarithm on two sides
Figure FDA0002958732450000023
Then respectively aim at theta1、θ2、θ3、θ4、θ5Taking the derivative and making the derivative equal to 0 to obtain the equation set
Figure FDA0002958732450000024
Substituting the parameters of the influencing factors into an equation to obtain a coefficient theta1、θ2、θ3、θ4、θ5The value of (b) is the optimal estimated value;
step 2, predicting the distribution of waiting time;
the vehicle arrival of the charging station is in a poisson process, the charging service time length is in gamma distribution, and a queuing system of the electric vehicle at the charging station belongs to an M/G/n queuing model; at present, operation research has no clear mathematical expression on system operation indexes of an M/G/n queuing model, and in order to obtain an explicit theoretical solution of waiting time distribution, the method combines a diffusion approximation model and a substitute quantity to solve a charging waiting time distribution function of the electric automobile;
in the electric vehicle M/G/n queuing model, n is the total number of the quick charging piles of the charging station; lambda is the average arrival rate of the electric vehicle in the poisson process and represents the average number of vehicles arriving at a charging station in unit time; mu is the service rate of a single charging pile, and represents that mu vehicles finish service and leave the charging station in unit time on the single charging pile; n isaNumber of arriving vehicles; rho is the total service intensity of the charging station, is a dimensionless quantity and represents the service time required to be provided by the system in unit time, and the expression is
Figure FDA0002958732450000025
CTIs the variation coefficient of the service time T, is used for measuring the fluctuation of the service time T, and has the expression of
Figure FDA0002958732450000031
Where σ (T) is the standard deviation of the service time, E (T) is the mean of the service times; proposing a stable probability distribution of captain
Figure FDA0002958732450000032
The expression is
Figure FDA0002958732450000033
In the formula (I), the compound is shown in the specification,
Figure FDA0002958732450000034
is an infinitesimal sum of variance
Figure FDA0002958732450000035
Is taken as the mean value of the average value,
Figure FDA0002958732450000036
Figure FDA0002958732450000037
amount of substitution
Figure FDA0002958732450000038
The alternative expressions are respectively
Figure FDA0002958732450000039
From equation (9), the stationary probability distribution is known
Figure FDA00029587324500000310
The main dependent variables λ and CT(ii) an effect; now thatAfter taking into account the statistical balance, i.e. in terms of conditional service strength ρ<Under 1, get about
Figure FDA00029587324500000311
To solve the equation, let
Figure FDA00029587324500000312
naN-1 or more, wherein sigma is a undetermined coefficient;
therefore, the charging waiting time distribution of the electric automobile after statistical balance is
Figure FDA00029587324500000313
Obtaining average arrival rate lambda of charging demand prediction by utilizing charging station data in networking charging stationnwEstablishing a prediction algorithm of electric vehicle charging waiting time distribution in the environment of the network connection charging station by combining the charging time length of each charging electric vehicle occupying the quick charging pile acquired in real time;
average arrival rate lambda in obtaining predictionnwThen, the total service intensity rho of the charging station under the environment of the network connection charging station can be obtainednwIs composed of
Figure FDA00029587324500000314
The method can acquire the charged time length of each charged electric vehicle occupying the quick charging pile in real time in the environment of the network charging station, and when the charging station has a queuing condition, the charged time length can reduce the queuing waiting time of the system; since the standard deviation σ (T) of the charged time length has little influence on the charged time length, the coefficient of variation C is varied mainly by the average charged time length E (T)TCausing the latency distribution function to vary; the total charged time of the electric automobile in the charging station is recorded as TsumAnd the average charging time E of the electric automobile in the network charging station environmentnw(T) is
Figure FDA0002958732450000041
In the formula: e (T) recording the average charging time of the electric vehicle in the non-networking charging station environment
Figure FDA0002958732450000042
Then Enw(T) ═ E (T) — Δ E; the influence of the variance of the charging period is small, and it can be considered that σ (T) ═ CTE (T), the coefficient of variation in the environment of the network charging station is
Figure FDA0002958732450000043
Infinite small variance in network charging station environment
Figure FDA0002958732450000044
Sum mean value
Figure FDA0002958732450000045
Are respectively expressed as
Figure FDA0002958732450000046
Correction of intermediate substitution in probability density function
Figure FDA0002958732450000047
And
Figure FDA0002958732450000048
are respectively expressed as
Figure FDA0002958732450000049
Stationary probability distribution
Figure FDA00029587324500000410
Expression formula
Figure FDA00029587324500000411
Therefore, the charging waiting time of the electric vehicle under the environment of the network connection charging station is distributed as
Figure FDA00029587324500000412
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