'Periodic orbits' presentation slideshows

Combinatorial Properties of Periodic Orbits on an Equilateral Triangular Billiards Table

Combinatorial Properties of Periodic Orbits on an Equilateral Triangular Billiards Table. A dynamical systems problem involving geometry, analytic geometry, linear algebra, number theory, and combinatorics but not a bit of functional analysis. Andrew Baxter P i z 2 (a) Seminar

539 views • 45 slides

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581 views • 37 slides

Lyapunov Exponents

Lyapunov Exponents. By Anna Rapoport. Lyapunov A. M. (1857-1918). Alexander Lyapunov was born 6 June 1857 in Yaroslavl, Russia in the family of the famous astronomer M.V. Lypunov, who played a great role in the education of Alexander and Sergey.

1.08k views • 32 slides

Summary

Summary. N-body problem Globular Clusters Jackiw-Teitelboim Theory Poincare plots Chaotic Observables Symbolic Dynamics Some quick math Different Orbits Conclusions. N-body problem. Method of describing N-body gravitational interactions Only N=2 is known in closed form (Newtonian)

383 views • 28 slides

Control and Synchronization of Chaos Li-Qun Chen

Control and Synchronization of Chaos Li-Qun Chen Department of Mechanics , Shanghai University Shanghai Institute of Applied Mathematics and Mechanics Shanghai Center of Nonlinear Science. Outline Introduction Chaos Control of chaos Synchronization of chaos Summary.

548 views • 27 slides

386 views • 24 slides

The effect of cantori on transport in chaotic magnetic fields Stuart Hudson

The effect of cantori on transport in chaotic magnetic fields Stuart Hudson.

286 views • 22 slides

Chattering and grazing in impact oscillators Chris Budd

312 views • 22 slides

Chattering and grazing in impact oscillators Chris Budd

225 views • 22 slides

Period Orbits on a 120-Isosceles Triangular Billiards Table

Millersville University. Period Orbits on a 120-Isosceles Triangular Billiards Table. By David Brown, Ben Baer, Faheem Gilani Sponsored by Drs. Ron Umble and Zhigang Han. Introduction.

229 views • 16 slides

S +

5 . Scattering Approach (alternative secular equation). S -. S +. d=(j,i). t(d)=j. o(d)=i. Compare with :. 3. Spectral ? function. Note : 1. 2 . The poles of det (I 2B - U( ? )) coincide with the poles of detU.

172 views • 8 slides

Dynamics of an Occulter Based Planet Finding Telescope

Dynamics of an Occulter Based Planet Finding Telescope. C. E. A. D. F. B. Operating range. Egemen Kolemen, N. Jeremy Kasdin Dept. of Mechanical and Aerospace Eng., Princeton University.

88 views • 2 slides