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Analyse d'un algorithme d'intelligence en essaim pour le fourragement

Identifieur interne : 000739 ( PascalFrancis/Curation ); précédent : 000738; suivant : 000740

Analyse d'un algorithme d'intelligence en essaim pour le fourragement

Auteurs : Amine Boumaza [France] ; Bruno Scherrer [France]

Source :

RBID : Pascal:09-0030850

Descripteurs français

English descriptors

Abstract

We present a swarm intelligence algorithm that solves a discrete foraging problem. We describe simulations and provide a complete convergence analysis: we show that the population computes the solution of some optimal control problem and that its dynamics converges. We discuss the rate of convergence with respect to the number of agents: we give experimental and theoretical arguments that suggest that this convergence rate is superlinear with respect to the number of agents. Furthermore, we explain how this model can be extended to the case where the state space is continuous, and in order to solve optimal control problems in general. We argue that such an approach can be applied to any problem that involves the computation of the fixed point of a contraction mapping. This allows to design a large class of formally well understood swarm intelligence algorithms.
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C01 01    ENG  @0 We present a swarm intelligence algorithm that solves a discrete foraging problem. We describe simulations and provide a complete convergence analysis: we show that the population computes the solution of some optimal control problem and that its dynamics converges. We discuss the rate of convergence with respect to the number of agents: we give experimental and theoretical arguments that suggest that this convergence rate is superlinear with respect to the number of agents. Furthermore, we explain how this model can be extended to the case where the state space is continuous, and in order to solve optimal control problems in general. We argue that such an approach can be applied to any problem that involves the computation of the fixed point of a contraction mapping. This allows to design a large class of formally well understood swarm intelligence algorithms.
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C03 12  X  FRE  @0 Taux convergence @5 25
C03 12  X  ENG  @0 Convergence rate @5 25
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C03 15  X  SPA  @0 Método espacio estado @5 28
C03 16  X  FRE  @0 Contraction @5 29
C03 16  X  ENG  @0 Contraction @5 29
C03 16  X  SPA  @0 Contracción @5 29
C03 17  X  FRE  @0 . @4 INC @5 82
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Pascal:09-0030850

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<s2>NS</s2>
</fC07>
<fC07 i1="02" i2="X" l="FRE">
<s0>Hymenoptera</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="02" i2="X" l="ENG">
<s0>Hymenoptera</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="02" i2="X" l="SPA">
<s0>Hymenoptera</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="03" i2="X" l="FRE">
<s0>Insecta</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="03" i2="X" l="ENG">
<s0>Insecta</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="03" i2="X" l="SPA">
<s0>Insecta</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="04" i2="X" l="FRE">
<s0>Arthropoda</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="04" i2="X" l="ENG">
<s0>Arthropoda</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="04" i2="X" l="SPA">
<s0>Arthropoda</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="05" i2="X" l="FRE">
<s0>Invertebrata</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="05" i2="X" l="ENG">
<s0>Invertebrata</s0>
<s2>NS</s2>
</fC07>
<fC07 i1="05" i2="X" l="SPA">
<s0>Invertebrata</s0>
<s2>NS</s2>
</fC07>
<fN21>
<s1>022</s1>
</fN21>
<fN44 i1="01">
<s1>OTO</s1>
</fN44>
<fN82>
<s1>OTO</s1>
</fN82>
</pA>
</standard>
</inist>
</record>

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