New Research on Chaotic Attractors part1(Dynamical Systems)
Border-collision bifurcations from stable fixed points to any number of coexisting chaotic attractors(arXiv) Author : David J. W. Simpson Abstract : In diverse physical systems stable oscillatory solutions devolve into more complicated dynamical behaviour through border-collision bifurcations. Mathematically these occur when a stable fixed point of a piecewise-smooth map collides…
New Research on Chaotic Attractors part1(Dynamical Systems) Border-collision bifurcations from stable fixed points to any number of coexisting chaotic attractors(arXiv) Author : David J. W. Simpson Abstract : In diverse physical systems stable oscillatory solutions devolve into more complicated dynamical behaviour through border-collision bifurcations. Mathematically these occur when a stable fixed point of a piecewise-smooth map collides… deep-learning
New Research Chaotic Attractors part1Dynamical Systems Bordercollision bifurcation stable fixed point number coexisting chaotic attractorsarXiv Author David J W Simpson Abstract diverse physical system stable oscillatory solution devolve complicated dynamical behaviour bordercollision bifurcation Mathematically occur stable fixed point piecewisesmooth map collides… deeplearning