2018
DOI: 10.1111/exsy.12263
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Multi‐agent modelling and simulation of graph‐based predator–prey dynamic systems: A BDI approach

Abstract: We propose a new framework based on Belief‐Desire‐Intention multi‐agent systems for the macroscopic modelling and simulation of continuous dynamic systems. The main idea is to break down the target system model into a collection of autonomous and loosely coupled interacting components endowed with clean message‐based interfaces and local intelligence. Each component is then mapped to a Belief‐Desire‐Intention agent that captures its state as a set of logical facts and its behavioural patterns as a set of plans… Show more

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Cited by 6 publications
(5 citation statements)
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“…The vector 7) is the final (or target) point, it is the same for all agents. The vector X best,P R j (t) = (x best,P R j (t), y best,P R j (t)) ∈ R 2 is the position of best agent (as far as the distance between the current point and the target point is concerned) in the population P R j at time moment t. The weighting parameters in (7) are λ 1 > 0, λ 2 > 0 and λ 3 > 0.…”
Section: îK = Arg Minmentioning
confidence: 99%
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“…The vector 7) is the final (or target) point, it is the same for all agents. The vector X best,P R j (t) = (x best,P R j (t), y best,P R j (t)) ∈ R 2 is the position of best agent (as far as the distance between the current point and the target point is concerned) in the population P R j at time moment t. The weighting parameters in (7) are λ 1 > 0, λ 2 > 0 and λ 3 > 0.…”
Section: îK = Arg Minmentioning
confidence: 99%
“…The first term in (7) aims the minimization of the (Euclidian) agent-target position distances at a specific time (iteration) t. The second term in f i,P R k (X i,P R k (t)) aims the maximization of the distance between the agents of a population and the best agents from all other populations (for collision avoidance). The third and fourth terms in (7) aim the maximization of the distance between the robot paths on the x and y axes in order to model specific applications where one axis could be more important than the other one.…”
Section: îK = Arg Minmentioning
confidence: 99%
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