CN107193320A - A kind of local shades Photovoltaic array MPPT controls based on Molecule Motion Theory optimized algorithm - Google Patents
A kind of local shades Photovoltaic array MPPT controls based on Molecule Motion Theory optimized algorithm Download PDFInfo
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Abstract
本发明公开了一种基于分子动理论优化算法的局部阴影光伏列阵MPPT控制方法,以光伏列阵的输出电流作为算法的粒子,以光伏列阵的功率作为算法适应度函数,通过分子动理论优化算法这种新型的快速且全局的搜索技术,高效而准确的找到光伏列阵的全局最大功率点,然后算法输出最大功率点电压并与光伏列阵实际输出电压作差,经由PWM模块对Boost电路的进行控制,从而实现最大功率点跟踪。本算法可解决局部阴影下具有多峰输出特性的光伏列阵MPPT控制容易陷入局部最大功率点的难题,能准确找到全局最大功率点,并且跟踪速度快,稳态振荡小。
The invention discloses a partial shadow photovoltaic array MPPT control method based on molecular kinetic theory optimization algorithm. The output current of the photovoltaic array is used as the particle of the algorithm, and the power of the photovoltaic array is used as the fitness function of the algorithm. The optimization algorithm is a new type of fast and global search technology, which efficiently and accurately finds the global maximum power point of the photovoltaic array, and then the algorithm outputs the voltage of the maximum power point and makes a difference with the actual output voltage of the photovoltaic array. The circuit is controlled to achieve maximum power point tracking. This algorithm can solve the problem that the MPPT control of photovoltaic arrays with multi-peak output characteristics under local shadows is easy to fall into the local maximum power point, and can accurately find the global maximum power point, and the tracking speed is fast and the steady-state oscillation is small.
Description
技术领域technical field
本发明涉及一种局部阴影光伏阵列MPPT控制方法,特别涉及一种基于分子动理论优化算法的局部阴影光伏列阵MPPT控制。The invention relates to a method for controlling MPPT of a partially shaded photovoltaic array, in particular to an MPPT control method for partially shaded photovoltaic arrays based on molecular dynamic theory optimization algorithms.
背景技术Background technique
伴随太阳能发电的普及,光伏阵列的运行环境变的越来越复杂,局部遮荫导致光伏阵列输出特性曲线出现了多个极值点,影响了光伏阵列的输出效率,甚至出现热斑现象而损坏光伏电池。为了使光伏系统工作在最大功率点,提高系统效率,需采用有效的多峰最大功率点跟踪算法。With the popularization of solar power generation, the operating environment of photovoltaic arrays has become more and more complex. Partial shading causes multiple extreme points in the output characteristic curve of photovoltaic arrays, which affects the output efficiency of photovoltaic arrays, and even damages them due to hot spots. PV. In order to make the photovoltaic system work at the maximum power point and improve system efficiency, it is necessary to use an effective multi-peak maximum power point tracking algorithm.
传统的最大功率点跟踪算法(如固定电压法、扰动观察法及增量电导法等)能较好地寻找均匀光照条件下最大功率点。但是在局部阴影光照条件下,光伏阵列的功率电压曲线出现多个峰值点,常规的最大功率点跟踪算法由于陷入局部极值点,不能准确跟踪到最大功率点。随着智能控制方法的兴起,以粒子群算法等为代表的智能控制方法已成为现代控制理论的典型代表,被用于局部阴影下光伏列阵多峰MPPT控制问题,但这些算法的随机参数多,收敛速度较慢,处理不好时可能陷入局部极值,最大功率点处会出现振荡。Traditional maximum power point tracking algorithms (such as fixed voltage method, perturbation and observation method, incremental conductance method, etc.) can better find the maximum power point under uniform illumination conditions. However, under partial shadow lighting conditions, the power-voltage curve of the photovoltaic array has multiple peak points, and the conventional maximum power point tracking algorithm cannot accurately track the maximum power point because it falls into a local extreme point. With the rise of intelligent control methods, intelligent control methods represented by particle swarm algorithm have become typical representatives of modern control theory, and are used in the multi-peak MPPT control problem of photovoltaic arrays under local shadows, but these algorithms have many random parameters. , the convergence speed is slow, and it may fall into a local extremum when it is not handled well, and oscillation will appear at the maximum power point.
发明内容Contents of the invention
本发明的目的:针对局部阴影下光伏列阵MPPT现有控制技术的问题,提出一种调节参数少、搜索速度快、搜索结果准确且稳定的基于分子动理论优化算法的局部阴影光伏阵列MPPT控制方法。Purpose of the present invention: To solve the problem of the existing control technology of photovoltaic array MPPT under partial shadow, to propose a partial shadow photovoltaic array MPPT control based on molecular dynamic theory optimization algorithm with few adjustment parameters, fast search speed, accurate and stable search results method.
本发明的目的通过以下技术方案实现的:The object of the present invention is achieved through the following technical solutions:
一种基于分子动理论优化算法的局部阴影光伏列阵MPPT控制,包括如下的步骤:A partially shadowed photovoltaic array MPPT control based on molecular kinetic theory optimization algorithm, including the following steps:
步骤1:实时的采集各个光伏列阵的环境温度T和光照强度S;Step 1: Collect the ambient temperature T and light intensity S of each photovoltaic array in real time;
步骤2:根据当前各个光伏列阵的环境温度和光照强度,采用分子动理论优化算法迭代搜索出光伏列阵的总最大功率点;Step 2: According to the current ambient temperature and light intensity of each photovoltaic array, iteratively search for the total maximum power point of the photovoltaic array by using the molecular kinetic theory optimization algorithm;
步骤3:将分子动理论优化算法迭代搜索出光伏列阵的总最大功率点对应的最大功率点电压与光伏列阵实际输出的电压作差,然后送入PWM模块,用于产生PWM波;Step 3: The molecular kinetic theory optimization algorithm iteratively searches out the difference between the maximum power point voltage corresponding to the total maximum power point of the photovoltaic array and the actual output voltage of the photovoltaic array, and then sends it to the PWM module for generating PWM waves;
步骤4:利用PWM模块产生的PWM波来控制Boost电路,使光伏列阵稳定工作在最大功率点上。Step 4: Use the PWM wave generated by the PWM module to control the Boost circuit to make the photovoltaic array work stably at the maximum power point.
进一步,步骤2中采用分子动理论优化算法迭代搜索出光伏列阵的总最大功率点的方法为:Further, in step 2, the method of iteratively searching for the total maximum power point of the photovoltaic array using the molecular kinetic theory optimization algorithm is:
步骤2.1:输入各个光伏列阵的环境温度T和光照强度S等数据,设置算法的种群(控制变量I)的数量和取值范围;Step 2.1: Input data such as ambient temperature T and light intensity S of each photovoltaic array, and set the number and value range of the population (control variable I) of the algorithm;
步骤2.2:对KMTOA算法进行初始化,在约束范围内随机产生群体个体的初始速度及初始位置;Step 2.2: Initialize the KMTOA algorithm, and randomly generate the initial velocity and initial position of the group individual within the constraint range;
步骤2.3:对群体中的个体,根据光伏列阵的功率计算适应函数得出各个种群个体对应的适应值(功率和电压);Step 2.3: For the individuals in the population, calculate the fitness function according to the power of the photovoltaic array to obtain the corresponding fitness value (power and voltage) of each population individual;
步骤2.4:根据功率的大小,选出种群中的最优个体;Step 2.4: Select the optimal individual in the population according to the size of the power;
步骤2.5:更新迭代次数k=k+1;Step 2.5: Update the number of iterations k=k+1;
步骤2.6:根据种群个体与最优个体距离,判断其受力情况,计算个体的引力加速度、斥力加速度和扰动加速度;Step 2.6: According to the distance between the population individual and the optimal individual, judge its stress situation, and calculate the gravitational acceleration, repulsive acceleration and disturbance acceleration of the individual;
步骤2.7:根据算法的速度更新公式更新种群个体的速度,并根据算法的位置更新公式更新种群个体的位置,如果个体速度越过边界,则把边界值赋值给当前个体速度;Step 2.7: Update the speed of the population individual according to the speed update formula of the algorithm, and update the position of the population individual according to the position update formula of the algorithm. If the individual speed exceeds the boundary, assign the boundary value to the current individual speed;
步骤2.8:重新进行计算每个个体的适应值,并根据每个个体的适应值大小判断是否符合停止标准,如果符合,转向步骤2.9,否则转向步骤2.5:;Step 2.8: Recalculate the fitness value of each individual, and judge whether the stop criterion is met according to the fitness value of each individual. If yes, go to step 2.9, otherwise go to step 2.5:;
步骤2.9:输出最优解,算法结束。Step 2.9: Output the optimal solution, and the algorithm ends.
再进一步,所述的步骤3中采用的是PWM控制技术,该技术又称为脉冲宽度调制技术,将分子动理论优化算法迭代搜索出光伏列阵的总最大功率点对应的最大功率点电压与光伏列阵实际输出的电压作差,将得到的偏差值与载波信号进行调制,输出PWM脉冲波(占空比信号),对后续的升压斩波电路进行控制;Furthermore, what is used in the step 3 is PWM control technology, which is also called pulse width modulation technology, and the molecular kinetic theory optimization algorithm is iteratively searched for the maximum power point voltage corresponding to the total maximum power point of the photovoltaic array and The actual output voltage of the photovoltaic array is different, and the obtained deviation value is modulated with the carrier signal, and the PWM pulse wave (duty cycle signal) is output to control the subsequent boost chopper circuit;
最后,所述的步骤4中采用最大功率跟踪控制的后续电路是升压斩波(Boost)电路,通过PWM控制技术对开关管的占空比进行控制,使升压电路的等效电阻等于光伏阵列在实时环境条件下的内阻,从而实现光伏阵列最大输出功率控制。Finally, the follow-up circuit using maximum power tracking control in step 4 is a boost chopper (Boost) circuit, which controls the duty cycle of the switching tube through PWM control technology, so that the equivalent resistance of the boost circuit is equal to the photovoltaic The internal resistance of the array under real-time environmental conditions, so as to realize the maximum output power control of the photovoltaic array.
工作原理:本发明所用的基于分子动理论优化算法的MPPT控制方法,在算法中,以光伏阵列的输出电流I作为算法的粒子,把光伏阵列局部阴影下输出功率的数学模型作为适应度函数,通过对光伏阵列中各组件的光照强度和环境温度的获取,算法能实时高效的迭代搜索出光伏列阵的总最大功率和对应的电压,配合Boost电路,能使光伏阵列稳定运行在最大功率点出。本发明的算法概念简单,调节参数少,跟踪速度快且准确,电压输出和电流输出比较稳定,稳态震荡几乎可忽略,能有效提高光伏系统的发电效率。Working principle: the MPPT control method based on molecular kinetic theory optimization algorithm used in the present invention, in the algorithm, the output current I of the photovoltaic array is used as the particle of the algorithm, and the mathematical model of the output power under the partial shadow of the photovoltaic array is used as the fitness function, By obtaining the light intensity and ambient temperature of each component in the photovoltaic array, the algorithm can iteratively search for the total maximum power and corresponding voltage of the photovoltaic array in real time and efficiently, and cooperate with the Boost circuit to make the photovoltaic array run stably at the maximum power point out. The algorithm concept of the present invention is simple, with few adjustment parameters, fast and accurate tracking speed, relatively stable voltage output and current output, almost negligible steady-state oscillation, and can effectively improve the power generation efficiency of the photovoltaic system.
附图说明Description of drawings
图1:为本发明的系统电路结构示意图;Fig. 1: is the schematic diagram of system circuit structure of the present invention;
图2:为本发明的算法流程图;Fig. 2: is the algorithm flowchart of the present invention;
具体实施方式detailed description
为了简明本发明的特征和优点,下面结合附图,对本发明进行详细说明。In order to clarify the features and advantages of the present invention, the present invention will be described in detail below in conjunction with the accompanying drawings.
如图1所示,本发明基于分子动理论优化算法实现局部阴影下光伏阵列MPPT控制。此时,光伏阵列的输出呈现多峰的U-P特性曲线,本发明以分子动理论优化算法作为MPPT控制模块,光伏阵列的光照强度和环境温度信息传入MPPT模块,输出最大功率点电压,与光伏阵列实时电压比较得到偏差值,结合PWM模块和Boost电路,实现光伏阵列的实时最大功率点跟踪。本实施例根据本发明的方法及工作原理在MATLAB 环境下搭建仿真模型。As shown in Fig. 1, the present invention realizes the MPPT control of the photovoltaic array under partial shadow based on the molecular dynamic theory optimization algorithm. At this time, the output of the photovoltaic array presents a multi-peak U-P characteristic curve. The present invention uses the molecular kinetic theory optimization algorithm as the MPPT control module, and the light intensity and ambient temperature information of the photovoltaic array are transmitted to the MPPT module, and the maximum power point voltage is output, which is consistent with the photovoltaic The deviation value is obtained by comparing the real-time voltage of the array, and combined with the PWM module and the Boost circuit, the real-time maximum power point tracking of the photovoltaic array is realized. In this embodiment, a simulation model is built under the MATLAB environment according to the method and working principle of the present invention.
图2所示为本发明所采用的分子动理论优化算法的流程图。分子动理论优化算法以分子间存在的以下规律为基础:当时,分子所受合力为0,该位置为平衡位置。当时,此时分子合力为斥力,因为分子斥力比引力变化快。当时, 此时分子合力为引力,同样因为斥力比引力变化快。针对分子动理论中分子间的引斥力规则,提出了分子受引力、斥力及不受力时所需满足的条件;对于不受力的分子,通过模拟分子热运动,使得个体能跳出局部解。Fig. 2 is a flow chart of the molecular kinetic theory optimization algorithm adopted in the present invention. Molecular kinetic theory optimization algorithm is based on the following rules existing between molecules: when When , the resultant force on the molecule is 0, and this position is the equilibrium position. when , the molecular resultant force is the repulsive force at this time, because the molecular repulsive force changes faster than the attractive force. when , the resultant molecular force is attraction at this time, also because the repulsive force changes faster than the attractive force. According to the rules of attraction and repulsion between molecules in molecular kinetic theory, the conditions that molecules must satisfy when they are subjected to attraction, repulsion and no force are proposed; for molecules without force, the individual can jump out of the local solution by simulating the molecular thermal motion.
当时,即分子受引力。种群中其他个体向最优个体方向运动,其引力计算公式:when , the molecules are attracted. Other individuals in the population move towards the optimal individual, and its gravitational calculation formula is:
其中:G为引力常量,Mi、MBest分别为个体Xi和最优个体XBest的质量,Fi表示个体Xi所受的引力。根据牛顿定理,由上式可知个体Xi的引力加速度ai的计算公式:Among them: G is the gravitational constant, M i and M Best are the masses of individual Xi and the best individual X Best respectively, and F i represents the gravitational force on individual Xi . According to Newton's theorem, the calculation formula of gravitational acceleration a i of individual X i can be known from the above formula:
当时,此时分子合力表现为斥力。种群个体向最优个体方向运动,斥力计算公式为式:when , the resultant force of the molecules acts as a repulsive force at this time. The population individual moves towards the optimal individual direction, and the repulsive force calculation formula is:
此时,斥力加速度ai计算公式为:At this time, the calculation formula of the repulsive acceleration a i is:
当时,此时分子所受合力为零,处于平衡位置。个体的随机扰动加速度为,其中:aij为为个体Xi在j维的加速度,分别为解空间第j维的上界、下界。A为振动幅度,本文取A=(1-0.9*t/G),其中t为当前迭代次数,G 为总迭代次数;N(0,1)为服从正态分布的随机数。when At this time, the resultant force on the molecule is zero, and it is in an equilibrium position. The individual random disturbance acceleration is , where: a ij is the acceleration of individual X i in dimension j, are the upper and lower bounds of the jth dimension of the solution space, respectively. A is the vibration amplitude. In this paper, A=(1-0.9*t/G) is taken, where t is the current iteration number, G is the total iteration number; N(0,1) is a random number that obeys a normal distribution.
群体中个体Xi的速度更新公式:The speed update formula of individual Xi in the group:
个体的Xi位置更新公式:Individual X i position update formula:
基于分子动理论优化算法搜索求解光伏列阵最大功率点的流程如图2所示:The process of searching and solving the maximum power point of photovoltaic array based on molecular kinetic theory optimization algorithm is shown in Figure 2:
步骤1:对KMTOA算法进行初始化,设置算法的种群数量和算法终止条件,在光伏列阵电流[0,Isc]范围内随机产生群体个体的初始速度及初始位置;Step 1: Initialize the KMTOA algorithm, set the population size of the algorithm and the algorithm termination condition, and randomly generate the initial velocity and initial position of the group individual within the range of the photovoltaic array current [0, I sc ];
步骤2:确定目标函数,本算法以光伏列阵的输出电流I为算法的变量,以光伏列阵的输出功率为适应值,参考局部阴影下光伏列阵数学模型得出算法的目标函数,计算个体适应值,并选出最优个体XBest;Step 2: Determine the objective function. In this algorithm, the output current I of the photovoltaic array is used as the variable of the algorithm, and the output power of the photovoltaic array is used as the adaptive value. The objective function of the algorithm is obtained by referring to the mathematical model of the photovoltaic array under partial shadow, and the calculation Individual fitness value, and select the best individual X Best ;
本发明实例以3个光伏模块串联并照射不同强度的光照来模拟局部阴影条件,其目标函数为:In the example of the present invention, three photovoltaic modules are connected in series and irradiated with different intensities of light to simulate local shadow conditions, and the objective function is:
其中:Isc1、Isc2、Isc3分别为不同光照强度下每个光伏模块的短路电流,并且Isc3<Isc2<Isc1,U(S1、2、3,I)分别表示在不同光照强度下每个光伏模块的输出电压。Among them: I sc1 , I sc2 , and I sc3 are the short-circuit currents of each photovoltaic module under different light intensities, and I sc3 <I sc2 <I sc1 , U(S 1 , 2, 3 , I) respectively represent the short-circuit current of each photovoltaic module under different light intensities. The output voltage of each photovoltaic module under intensity.
步骤3:根据种群个体与最优个体的距离,判断个体的受力方式,分别计算引力加速度、斥力加速度和扰动加速度;Step 3: According to the distance between the population individual and the optimal individual, determine the individual's force-bearing mode, and calculate the gravitational acceleration, repulsive acceleration and disturbance acceleration respectively;
步骤4:根据前面的速度更新公式和位置更新公式,计算个体的速度并进行个体移动;Step 4: According to the previous speed update formula and position update formula, calculate the speed of the individual and move the individual;
步骤5:对种群中的最优个体进行精英保留处理;Step 5: Perform elite retention processing on the best individuals in the population;
步骤6:判断是否满足终止条件,如不满足,返回步骤2,否则,输出求解搜索出的最大功率点电压。Step 6: Judging whether the termination condition is satisfied, if not, return to step 2, otherwise, output the maximum power point voltage found by the solution.
进一步,如图1所示,将基于分子动理论优化算法的MPPT模块输出的最大功率点电压与实时采集的光伏列阵输出电压相减得出偏差值,通过与PWM模块的载波信号相调制,输出PWM占空比控制量,进而控制Boost电路,使光伏列阵稳定运行在最大功率处。Further, as shown in Figure 1, the maximum power point voltage output by the MPPT module based on the molecular kinetic theory optimization algorithm is subtracted from the output voltage of the photovoltaic array collected in real time to obtain a deviation value, which is modulated with the carrier signal of the PWM module. Output the PWM duty ratio control value, and then control the Boost circuit, so that the photovoltaic array can run stably at the maximum power.
此外,由于外界环境改变时光伏阵列的输出特性也会发生改变,这时候应该重启分子动理论优化算法来寻找新的全局最大功率点。启动条件如下式所示:In addition, since the output characteristics of the photovoltaic array will also change when the external environment changes, the molecular kinetic theory optimization algorithm should be restarted at this time to find a new global maximum power point. The start condition is as follows:
当功率输出突然发生大的改变满足上式时,就可以认为需要重新搜索最大功率。还有,当环境变化变化缓慢的时候,算法也应该要能够追踪最大功率的变化,所以可设定分子动理论优化算法随时间自然重启,每经过一段时间,算法自行重启搜索新的全局最大功率点。若满足上述的条件,则回到算法的步骤1,否则,继续Boost电路维持最大功率点。When the power output changes suddenly and satisfies the above formula, it can be considered that it is necessary to search for the maximum power again. In addition, when the environment changes slowly, the algorithm should also be able to track the change of the maximum power, so the molecular kinetic theory optimization algorithm can be set to restart naturally with time, and after a period of time, the algorithm will automatically restart to search for a new global maximum power point. If the above conditions are met, go back to step 1 of the algorithm, otherwise, continue the Boost circuit to maintain the maximum power point.
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