【摘 要】
：
Evolutionary game theory on complex networks has been a hot topic in recent years and gotten lots of interest of scientist from many different fields,like e
【机 构】
：
Acad.of Mathematics & Sys.Sci.,Chinese Acad.of Sci.
论文部分内容阅读
Evolutionary game theory on complex networks has been a hot topic in recent years and gotten lots of interest of scientist from many different fields,like economics,biology,control theory,computer science,etc.By playing games on complex networks,we are able to simulate the interaction among large population with certain social structures.Then the evolution of individual strategy and global equilibrium can help explain the emergence and change of social norms.Additionally,evolutionary games can bring great insight into human behavior,which is the focus of many fields.At the beginning,most related research focused on simulation because of great difficulty on analysis.Kinds of networks with more details have been studied,reflecting different respects of the story,such as noise,time delay,coevolution of games and networks,etc.In this minisymposia,we will introduce the latest development on the topic,both theoretically and numerically.
其他文献
We investigated interdependent of snowdrift games(SG)and the prisoner's dilemma game(PDG)where strategies in the two games are associated by social influenc
We consider the construction of dynamic bounding volume hierarchy(BVH)for planar freeform curves and surfaces under deformation.The dynamic BVH construction
An integrable self-adaptive moving mesh scheme of the local induction approximation equation for a vortex filament is constructed.Various numerical simulati
In this work for two-strategy evolutionary games in structured populations,we follow a different approach,bypassing the requirement for explicit knowledge a
We will discuss the Darboux transformations of the Dunkl-shift operator containing the shift and the reflection operators.Then we show that this transformat
For some soliton equations,a class of algebraic solutions is constructed by using the direct method.The solutions are expressed in terms of the Gram type de
Manufacturing of freeform models is a highly difficult task.We will discuss algebraic methods to analyze freeform geometry toward precise cspace analysis,ac
In this talk,we are concerned with a focusing and defocusing complex short pulse equation(CSPE).Similar to the NLS equation,the focusing CSPE admits bright
We present two applications of polynomial systems in combinatorics.The first application comes from the problem of counting lattice walks restricted to the
Fliess operators play a central role in the theory of nonlinear control systems.They are combined in several ways through interconnections to represent syst