Book

Swarm Intelligence Algorithms: A Tutorial

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Abstract

Swarm intelligence algorithms are a form of nature-based optimization algorithms. Their main inspiration is the cooperative behavior of animals within specific communities. This can be described as simple behaviors of individuals along with the mechanisms for sharing knowledge between them, resulting in the complex behavior of the entire community. Examples of such behavior can be found in ant colonies, bee swarms, schools of fish or bird flocks. Swarm intelligence algorithms are used to solve difficult optimization problems for which there are no exact solving methods or the use of such methods is impossible, e.g. due to unacceptable computational time. This book thoroughly presents the basics of 24 algorithms selected from the entire family of swarm intelligence algorithms. Each chapter deals with a different algorithm describing it in detail and showing how it works in the form of a pseudo-code. In addition, the source code is provided for each algorithm in Matlab and in the C ++ programming language. In order to better understand how each swarm intelligence algorithm works, a simple numerical example is included in each chapter, which guides the reader step by step through the individual stages of the algorithm, showing all necessary calculations. This book can provide the basics for understanding how swarm intelligence algorithms work, and aid readers in programming these algorithms on their own to solve various computational problems. This book should also be useful for undergraduate and postgraduate students studying nature-based optimization algorithms, and can be a helpful tool for learning the basics of these algorithms efficiently and quickly. In addition, it can be a useful source of knowledge for scientists working in the field of artificial intelligence, as well as for engineers interested in using this type of algorithms in their work. If the reader already has basic knowledge of swarm intelligence algorithms, we recommend the book: "Swarm Intelligence Algorithms: Modifications and Applications" (Edited by A. Slowik, CRC Press, 2020), which describes selected modifications of these algorithms and presents their practical applications.
... Adjust the salps that have been outside the search space according to the lower and upper bounds. Repeat the algorithm until the end condition is satisfied, then return the bet salp as the solution [36][37][38] . [36][37][38] . ...
... Repeat the algorithm until the end condition is satisfied, then return the bet salp as the solution [36][37][38] . [36][37][38] . ...
... Equation 1 computes the v 1 parameter, which is responsible for the balance between exploration and exploitation, where T is the maximum number of iterations and t is the current iteration of [36][37][38] . ...
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... In this study, the whale optimization (WO) algorithm is implemented to solve the problems of TA and PA detailed in the previous subsection. The WO algorithm is a recently developed nature inspired and swarm-based global stochastic optimizer [23,24,31]. It mimics hunting behaviour of humpback whales to find optimal solution. ...
... Due to its simple structure, less required operator, fast convergence capability and a good balance feature between exploration and exploitation stages, it has been tremendously gained attention by the researchers in a short time. To reach much more details on the WO algorithm, readers can refer to [23,31]. ...
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... These whales move in different directions in the search for prey, and each whale's move is considered a step in the search for the best solution [19]. Parameters probability for position updates with random values between 0 and 1, and a constant for the spiral shape, which is set to 1. Additionally, the random value ranges between -1 to 1, and the spiral equation ' ⃗⃗⃗⃗ is used to update positions, transitioning whales from their current position ⃗ ( ) to the next position ⃗ ( + 1), with ⃗ ( ) representing the global best position. ...
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... • An optimal delay-aware route discovery mechanism has been proposed which incorporates the optimization of nature-inspired FA 16 in the context of UAVs to identify the least delay potential neighbour nodes towards the destination. • The nodes are aware of the location information of their one hop neighbours so that they can identify the closest nodes with the least transmission delay. ...
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... The ants have a unique ability to find the shortest path between their nest and food source by utilizing organic substances called 'pheromone trails'. While moving on the ground, each ant releases pheromones that act as clues for other ants, especially when carrying food [14,15]. The nearby ants detect this chemical and follow the path with a higher concentration of pheromones. ...
... In recent years, many excellent optimization methods have been successively proposed, which include colony predation algorithm (CPA) [18], Harris hawks optimization (HHO) [19], slime mould algorithm (SMA) [20,21], bat algorithm (BA) [22], firefly algorithm (FA) [23], sine cosine algorithm (SCA) [24], butterfly optimization algorithm (BOA) [25], ant colony algorithm for the continuous domain (ACOR) [26], Runge Kutta optimizer (RUN) [27], rime optimization algorithm (RIME) [28], weighted mean of vectors (INFO) [29], and hunger games search (HGS) [30], chaotic whale optimizer (CWOAII) [31], hybridizing sine cosine algorithm with differential evolution (SCADE) [32], chaotic bat algorithm (CBA) [33], a bat algorithm based on collaborative and dynamic opposition-based learning (CDLOBA) [34], hybrid bat algorithm (RCBA) [35]. To test optimization performance of the proposed GEBA, it is compared with 10 advanced peers on 30 benchmark functions from IEEE CEC2017 [36]. ...
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... As the most important type of optimization algorithm, swarm intelligence is inspired by the collective behavior of social insects or animals, which has the advantages of robustness, speed, autonomy, and parallelism. Various representative swarm intelligence optimization algorithms have been put forward so far, such as the particle swarm optimization (PSO) algorithm [39], artificial bee colony (ABC) algorithm [40], social spider optimization (SSO) algorithm [41], firefly algorithm [42], and so on. These algorithms are widely applied to improve objective task accuracy or efficiency in a variety of fields, and they can achieve superior results compared to other optimization methods. ...
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... Compared with the traditional mathematical approaches, SI algorithms have the advantages of simple structure, convenient implementation, and robust performance. In recent decades, various SI algorithms have been developed, such as ant colony optimization (ACO) (Colorni et al. 1991), particle swarm optimization (PSO) (Kennedy, and Eberhart 1995), artificial bee colony (ABC) (Karaboga 2005), artificial fish swarm optimization (AFSO) (Li et al. 2002), firefly algorithm (FA) (Yang 2009), grey wolf optimizer (GWO) (Mirjalili et al. 2014), chicken swarm optimization (CSO) (Meng et al. 2014), and so on (Slowik 2020). ...
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The chicken swarm optimization (CSO) is a novel swarm intelligence algorithm, which mimics the hierarchal order and foraging behavior in the chicken swarm. However, like other population-based algorithms, CSO also suffers from slow convergence and easily falls into local optima, which partly results from the unbalance between exploration and exploitation. To tackle this problem, this paper proposes a chicken swarm optimization with an enhanced exploration–exploitation tradeoff (CSO-EET). To be specific, the search process in CSO-EET is divided into two stages (i.e., exploration and exploitation) according to the swarm diversity. In the exploratory search process, a random solution is employed to find promising solutions. In the exploitative search process, the best solution is used to accelerate convergence. Guided by the swarm diversity, CSO-EET alternates between exploration and exploitation. To evaluate the optimization performance of CSO-EET in both theoretical and practical problems, it is compared with other improved CSO variants and several state-of-the-art algorithms on two groups of widely used benchmark functions (including 102 test functions) and two real-world problems (i.e., circle packing problem and survival risk prediction of esophageal cancer). The experimental results show that CSO-EET is better than or at least comparable to all competitors in most cases.
... One of the most well-known SI algorithms is Particle Swarm Optimization (PSO) [5] which mimics the motion of bird flocks and schooling fish. Other SI algorithms available in the literature can be listed as follows: Salp Swarm Algorithm (SSA) [6], Whale Optimization Algorithm (WOA) [1], Firefly Algorithm (FA) [7], Grey Wolf Optimizer (GWO) [8], Artificial Bee Colony algorithm (ABC) [9], etc. For physics-based methods, these algorithms simulate the physical laws in the universe. ...
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Chapter
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Chapter
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Chapter
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Classification accuracy highly dependents on the nature of features in a dataset which may contain irrelevant or redundant data. The main aim of feature selection is to eliminate these types of features to enhance the classification accuracy. The wrapper feature selection model works on the feature set to reduce the number of features and improve the classification accuracy simultaneously. In this work, a new wrapper feature selection approach is proposed based on Whale Optimization Algorithm (WOA). WOA is a newly proposed algorithm that has not been applied to feature selection problem yet. In this work, two binary variants of the WOA algorithm are proposed for the first time to search the optimal feature subsets for classification purposes. In the first one, we aim to study the influence of using the Tournament and Roulette Wheel selection mechanisms instead of using a random operator. In the second approach, crossover and mutation operators are used to enhance the exploitation of the WOA algorithm. The proposed methods are tested on standard benchmark datasets and then compared to three algorithms such as Particle Swarm Optimization (PSO), Genetic Algorithm (GA), the Ant Lion Optimizer (ALO), and five standard filter feature selection methods. The paper also considers an extensive study of the parameter setting for the proposed technique. The results show the efficiency of the proposed approaches in searching for the optimal feature subsets.
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This chapter proposes a new method for determining the multilevel thresholding values for image segmentation. The proposed method considers the multilevel threshold as multi-objective function problem and used the whale optimization algorithm (WOA) to solve this problem. The fitness functions which used are the maximum between class variance criterion (Otsu) and the Kapur’s Entropy. The proposed method uses the whale algorithm to optimize threshold, and then uses this thresholding value to split the image. The experimental results showed the better performance of the proposed method to solving the multilevel thresholding problem for image segmentation and provided faster convergence with a relatively lower processing time.
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The work introduces a new methodology to solve multiobjective DER accommodation problem of distribution systems by combining a technique for order of preference by similarity to ideal solution (TOPSIS) and an improved elephant herding optimization (EHO) technique. A complex real-life multiobjective distributed energy resources (DERs) planning problem is formulated and solved using the proposed method. The aim is to determine the optimal sites and sizes of DERs to maximize the overall benefits of utility and consumers. The proposed technique is productively implemented on three small to large-scale benchmark test distribution systems of 33-bus, 118-bus and 880-bus. The optimal solutions obtained are compared with the methods available in the literature. The comparison shows that the proposed optimization method is promising.
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In this paper, we propose a new hybrid grey wolf optimizer (G-WO) algorithm with simplex Nelder-Mead method in order to solve integer programming and minimax problems. We call the proposed algorithm a Sim-plex Grey Wolf Optimizer (SGWO) algorithm. In the the proposed SGWO algorithm, we combine the GWO algorithm with the Nelder-Mead method in order to refine the best obtained solution from the standard GWO algorithm. We test it on 7 integer programming problems and 10 minimax problems in order to investigate the general performance of the proposed SGWO algorithm. Also, we compare SGWO with 10 algorithms for solving integer programming problems and 9 algorithms for solving minimax problems. The experiments results show the efficiency of the proposed algorithm and its ability to solve integer and minimax optimization problems in reasonable time. © 2017 Federacion Argentina de Cardiologia. All right reserved.