Results 331 to 340 of about 1,473,692 (365)
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Periodic-Orbit Theory of Quantum Transport in Antidot Lattices

, 1995
In a recent experiment Weiss et al. (Phys. Rev. Lett., 70 (1993) 4118) observed novel quantum oscillations in the magnetoconductance of large antidot lattices whose classical dynamics is chaotic.
G. Hackenbroich, F. Oppen
semanticscholar   +1 more source

Molecular-Transition State, Resonances, and Periodic-Orbit Theory

, 1994
The dynamics of the molecular transition state, in a reaction or photodissociation process, may be analyzed by semiclassical methods. We investigate the classical dynamics of the transition state in the dissociation HgI2 (X 1Σ+g)→hνHgI(X 2Σ+)+I, and ...
I. Burghardt, P. Gaspard
semanticscholar   +1 more source

Following Periodic Orbits [PDF]

open access: possible, 1994
As a parameter of a map is varied, periodic orbits are often seen to appear and shift in position and perhaps period double or blink out of existence. The orbit-following capability is for tracing their behavior as a parameter is varied. The orbit following routine runs for two dimensional maps, including for example the time-2π maps of periodically ...
Helena E. Nusse   +2 more
openaire   +1 more source

Periodic Orbit Theory and Spectral Statistics for Quantum Graphs

, 1998
We quantize graphs (networks) which consist of a finite number of bonds and vertices. We show that the spectral statistics of fully connected graphs is well reproduced by random matrix theory.
T. Kottos, U. Smilansky
semanticscholar   +1 more source

Periodic-orbit resonance in the quasi-one-dimensional organic superconductor (TMTSF)2ClO4

, 2005
We report the observation of periodic-orbit resonance POR in a metal possessing pure quasi-onedimensional Q1D Fermiology—namely, the organic linear-chain compound TMTSF 2ClO4, whose Fermi surface consists of a pair of weakly warped sheets.
Susumu Takahashi   +4 more
semanticscholar   +1 more source

Bifurcations of Periodic Orbits

2008
This chapter and Chapter IX use the theory of normal forms developed in Chapter VI. They contain an introduction to generic bifurcation theory and its applications. Bifurcation theory has grown into a vast subject with a large literature; so, this chapter can only present the basics of the theory.
Dan Offin   +2 more
openaire   +2 more sources

Periodic orbit analysis for the delayed Filippov system

Proceedings of the American Mathematical Society, 2018
Zuowei Cai, Jianhua Huang, Lihong Huang
semanticscholar   +1 more source

Stationkeeping strategy for quasi-periodic orbit around Earth–Moon L2 point

Chinese Control and Decision Conference, 2016
Y. Qian   +4 more
semanticscholar   +1 more source

Finding Periodic Orbits

1994
An intensively used method for finding periodic orbits is Newton’s method and variants thereof. We describe Newton’s method and the Quasi-Newton method later in this section. Newton→s method uses the initialization point y1, marked by the small cross, as its initial point.
Helena E. Nusse   +2 more
openaire   +2 more sources

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