Simulating Population Dynamics P Systems with Proportional Object Distribution

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Population Dynamics P systems (PDP systems, in short) refer to a formal framework for ecological modelling. The semantics of the model associates probabilities with rules, but the rules are also applied in a maximally parallel way.  
Population Dynamics P systems (PDP systems, in short) refer to a formal framework for ecological modelling. The semantics of the model associates probabilities with rules, but the rules are also applied in a maximally parallel way.  
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This webpage includes all the material used in the paper [http://www.gcn.us.es/10BWMC/10BWMCvolII/papers/dcba.pdf DCBA: Simulating population dynamics P systems with proportional object distribution]. The paper introduces the Direct distribution based on Consistent Blocks Algorithm (DCBA), a simulation algorithm which address that inherent non-determinism of the model by distributing proportionally the resources.
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This webpage includes all the material used in the paper [http://www.gcn.us.es/10BWMC/10BWMCvolII/papers/dcba.pdf DCBA: Simulating population dynamics P systems with proportional object distribution]. The paper introduces the Direct distribution based on Consistent Blocks Algorithm (DCBA), a simulation algorithm which address the inherent non-determinism of the models by distributing proportionally the resources. A model for the Bearded Vulture has been used as example.

Revision as of 18:17, 23 August 2012

Population Dynamics P systems (PDP systems, in short) refer to a formal framework for ecological modelling. The semantics of the model associates probabilities with rules, but the rules are also applied in a maximally parallel way.

This webpage includes all the material used in the paper DCBA: Simulating population dynamics P systems with proportional object distribution. The paper introduces the Direct distribution based on Consistent Blocks Algorithm (DCBA), a simulation algorithm which address the inherent non-determinism of the models by distributing proportionally the resources. A model for the Bearded Vulture has been used as example.

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