Download Advances in Swarm Intelligence: 4th International by Tim Landgraf, Hai Nguyen, Stefan Forgo, Jan Schneider, PDF

By Tim Landgraf, Hai Nguyen, Stefan Forgo, Jan Schneider, Joseph Schröer, Christoph Krüger (auth.), Ying Tan, Yuhui Shi, Hongwei Mo (eds.)

ISBN-10: 3642387020

ISBN-13: 9783642387029

This booklet and its spouse quantity, LNCS vols. 7928 and 7929 represent the complaints of the 4th foreign convention on Swarm Intelligence, ICSI 2013, held in Harbin, China in June 2013. The 129 revised complete papers awarded have been conscientiously reviewed and chosen from 268 submissions. The papers are prepared in 22 cohesive sections protecting all significant themes of swarm intelligence examine and advancements. the subsequent subject matters are coated during this quantity: research of swarm intelligence dependent algorithms, particle swarm optimization, functions of particle swarm optimization algorithms, ant colony optimization algorithms, biogeography-based optimization algorithms, novel swarm-based seek tools, bee colony algorithms, differential evolution, neural networks, fuzzy tools, evolutionary programming and evolutionary games.

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Additional info for Advances in Swarm Intelligence: 4th International Conference, ICSI 2013, Harbin, China, June 12-15, 2013, Proceedings, Part I

Example text

Calculating the Amplitude of Explosion: f (xi ) − ymin + ξ Ai = A˜ n (3) (f (xi ) − ymin) + ξ i=1 Where A˜ denotes the maximum explosion amplitude and ymin is the minimum value of the objective function among n fireworks. the 1th firework 15 200 400 600 800 18 16 14 12 10 8 6 4 2 1000 0 200 iteration the 5th firework 800 0 1000 5 400 600 iteration 200 800 1000 600 800 15 10 5 0 200 400 600 iteration 20 15 10 5 0 1000 0 200 800 1000 600 800 1000 800 1000 the 8th firework 25 25 20 15 10 5 0 400 iteration the 7th firework 20 0 400 30 the number of sparks the number of sparks 15 10 200 0 25 iteration 25 0 5 the 6th firework 25 the number of sparks 600 15 10 iteration 20 0 400 30 20 the number of sparks 0 20 the number of sparks 25 the 4th firework 25 the number of sparks the number of sparks the number of sparks 22 20 10 the 3th firework the 2th firework 35 30 0 200 400 600 800 1000 20 15 10 5 0 0 200 iteration Fig.

Liu, S. Zheng, and Y. Tan Algorithm 1. Conventional Fireworks Algorithm. 1: 2: 3: 4: 5: 6: 7: 8: Select n position for initial fireworks; Calculate the number of sparks for each firework; Calculate the amplitude of explosion for each firework; Generate the sparks of explosion for each firework; Generate the sparks of Gaussian mutation for each firework; Select n location for next generation fireworks If condition does not meet, algorithm turns to 2 Output results Since it was proposed, fireworks algorithm has shown its significance and superiority in dealing with the optimization problems and has been seen many improvement and application with practical optimization problems.

1. (a) Squirm3, (b) synthon, (c) a string based model and (d) a tile based model The artificial chemistry system, Squirm3, proposed by Hutton [3] to explore self-replication is a 2-D system simulating atoms and their reactions. ). When two atoms collide, reactions can occur. A reaction can change the states of the atoms involved and may break or make bonds among atoms. The atoms move around in random as long as they stay within the Moore neighbourhood (eight surrounding squares) of other atoms they are bonded with.

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