• Non ci sono risultati.

Lecture of May 31, 2019: Comparison of the replicator equation on graphs and the standard replicator equation for different graph topologies

N/A
N/A
Protected

Academic year: 2021

Condividi "Lecture of May 31, 2019: Comparison of the replicator equation on graphs and the standard replicator equation for different graph topologies"

Copied!
24
0
0

Testo completo

(1)

Chiara Mocenni

Course on Game Theory

(2)

0 1

Simulation of the standard RE:

(3)

0 1

Simulation of EGN:

(4)

Simulation of EGN for complete graph:

(5)

0 1

Simulation of EGN for regular graph of degree 2:

(6)

Simulation of EGN for Erdos Renyi graph of average degree 2:

(7)

Simulation of EGN for Scale free graph of average degree 2:

(8)

0 1

Simulation of EGN for complete graph:

(9)

Simulation of EGN for regular graph of degree 10:

(10)

Simulation of EGN for Erdos Ranyi graph with average degree 10:

node distribution

(11)

Simulation of EGN for Erdos Ranyi graph with average degree 10:

node representation

(12)

Simulation of EGN for Eros Renyi graph with average degree 10:

dynamics

(13)

Simulation of EGN for Scale free graph with average degree 10:

node distribution

(14)

Simulation of EGN for Scale free graph with average degree 10:

node representation

(15)

Simulation of EGN for Scale free graph with average degree 10:

dynamics

(16)

Simulation of the standard RE:

(17)

0 −1

Simulation of EGN:

(18)

Simulation of EGN for complete graph:

(19)

Simulation of EGN for cycle graph:

(20)

Simulation of EGN for Erdos Renyi graph:

(21)

Simulation of EGN for Scale free graph:

(22)

Simulation of EGN for complete graph:

(23)

Simulation of EGN for Erdos Renyi of average degree 10:

(24)

Simulation of EGN for Scale free of average degree 10:

Riferimenti

Documenti correlati

 The shortestPaths(landmarks) method of the GraphFrame class returns the length of the shortest path(s) from each vertex to a given set of landmarks vertexes.  For each

The previous discussion shows that any finite simple graph which is dual to some simplicial complex is the dual graph of a ring.. However, not all finite simple graphs are dual to

The dual graph is also defined for a pure simplicial complex ∆..

Infinite population of equal individuals (players or replicators) Each individual exhibits a certain phenotype (= it is.. preprogrammed to play a

In the critical power p = 2, it was shown in [5, Theorem 3.3] that the ground state on the metric graph G with exactly one half-line (e.g., on the tadpole graph T ) is attained if

Therefore the intersection graph of ideals of the lattice L is isomorphic to the graph with vertex-set L \ {0, 1} in which two distinct vertices a and b are adjacent if and only if a

The degree graph of a finite group G, that we denote by ∆(G), is defined as the (simple undirected) prime graph related to the set cd(G) of the irreducible complex character degrees