Titlebook: Chaos in Discrete Dynamical Systems; A Visual Introductio Ralph H. Abraham,Laura Gardini,Christian Mira Book 1997 Springer Science+Business

Intersect

https://doi.org/10.1007/978-3-662-47224-8rcations, which we have encountered already in Chapter 5, with a sequence of hand drawings. Then we will go on to an exemplary bifurcation sequence with computer graphics, in which the fractal implications of these contact events for the boundaries become clear.

FATAL

https://doi.org/10.1007/978-3-662-47224-8tractors, basins, critical sets, bifurcations, and so on — may be understood in the 1D context, as we have indicated here and there; but perhaps they are clearer in 2D. Also, the 2D versions may admit a more straightforward generalization to 3D and higher dimensions.

和平主義者

wangle

直覺好

978-1-4612-7347-9Springer Science+Business Media New York 1997

施魔法

M. P. Dobhal,V. Gupta,M. D. Lechner,R. GuptaIn the preceding chapter we introduced a brief list of basic concepts of discrete dynamics. Here, we expand on these concepts in the one-dimensional context, in which, uniquely, we have the advantage of a simple graphical representation. The official, abstract definitions of all these concepts may be found in the Appendices.

Anguish

M. P. Dobhal,V. Gupta,M. D. Lechner,R. GuptaWe begin with a brief introduction to the concept of absorption in one and two dimensions, and then study an exemplary bifurcation sequence.

GIST

https://doi.org/10.1007/978-3-662-47224-8Chaotic contact bifurcations involve a chaotic attractor. This is the pinnacle of our subject. Here we proceed with a 1D introduction, and a 2D introduction, before analyzing the exemplary bifurcation sequence.

dysphagia

CURB

Absorbing AreasWe begin with a brief introduction to the concept of absorption in one and two dimensions, and then study an exemplary bifurcation sequence.