replicator equation造句
例句與造句
- The common way to study the evolutionary dynamics in games is through replicator equations.
- Continuous replicator equations assume strategies breed true.
- The replicator equation assumes a uniform population distribution; that is, it does not incorporate population structure into the fitness.
- Phase portrait solutions for the continuous linear-fitness replicator equation have been classified in the two and three dimensional cases.
- This assumption is implicit in the replicator equation a system of differential equations that represents one model in evolutionary game theory.
- It's difficult to find replicator equation in a sentence. 用replicator equation造句挺難的
- This equation is a simultaneous generalization of the replicator equation and the quasispecies equation, and is used in the mathematical analysis of language.
- Pinto磗 paper in JDG created new models to study the appearance of sudden social and political disruptions using the replicator equation in the theory of planned behavior.
- The replicator equation ( in its continuous and discrete forms ) satisfies the folk theorem of evolutionary game theory which characterizes the stability of equilibria of the equation.
- A complete classification of this dynamics, even for all sign patterns of above coefficients, is available, which is based upon equivalence to the 3-type replicator equation.
- Rules include replicator dynamics, in other words how the fitter players will spawn more replicas of themselves into the population and how the less fit will be culled, in a replicator equation.
- All the faces of the simplex are forward-invariant which corresponds to the lack of innovation in the replicator equation : once a strategy becomes extinct there is no way to revive it.
- Since the replicator equation is non-linear, an exact solution is difficult to obtain ( even in simple versions of the continuous form ) so the equation is usually analyzed in terms of stability.
- For n = 2 species, a complete classification of this dynamics, for all sign patterns of above coefficients, is available, which is based upon equivalence to the 3-type replicator equation.
- It can be shown that for the replicator equation if a state is evolutionarily stable then it is an asymptotically stable rest point, so the evolutionarily stable states are often taken as solutions of the replicator equation.
- It can be shown that for the replicator equation if a state is evolutionarily stable then it is an asymptotically stable rest point, so the evolutionarily stable states are often taken as solutions of the replicator equation.
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