Chaos in Laser-matter InteractionsWorld Scientific, 1987 - 369 страница http://www.worldscientific. |
Садржај
6 | 32 |
9 | 39 |
12 | 50 |
19 | 97 |
21 | 103 |
23 | 123 |
24 | 131 |
25 | 146 |
The FermiPastaUlam Model | 224 |
The KAM Theorem | 228 |
Overlapping Resonances | 230 |
The HénonHeiles Model | 241 |
Remarks | 246 |
Characterization of Chaotic Behavior | 250 |
Is Classical Physics Really Deterministic? | 252 |
The Kicked Pendulum and the Standard Mapping | 256 |
Experiments | 160 |
Multimode Instabilities | 162 |
Physical Explanations of SelfPulsing Instabilities | 167 |
Transverse Mode Effects | 171 |
Discussion | 172 |
More Laser Instabilities | 174 |
Optical Bistability | 183 |
Chaos in Optical Bistability | 189 |
HAMILTONIAN SYSTEMS | 197 |
Classical Hamiltonian Systems | 198 |
Integrability and ActionAngle Variables | 206 |
Integrability Invariant Tori and Quasi periodicity | 213 |
Ergodicity Mixing and Chaos | 214 |
Chaos in a Classical Model of MultiplePhoton Excitation of Molecular Vibrations | 264 |
Chaos in a Classical Model of a Rotating Molecule in a Laser Field | 279 |
Stochastic Excitation | 285 |
Quantum Chaos | 293 |
Regular and Irregular Spectra | 299 |
The Kicked TwoState System | 307 |
Chaos in the JaynesCummings Model | 318 |
Quantum Theory of the Kicked Pendulum | 330 |
Localization | 336 |
Classical and Quantum Calculations for a Hydrogen Atom | 343 |
Epilogue | 356 |
Друга издања - Прикажи све
Чести термини и фразе
2-torus action-angle variables amplitude approximation atom attractor background modes broadband Casperson cavity chaotic behavior chaotic regime classical model computed consider correlations corresponding curve defined dependence on initial dimension discrete mapping discussed distribution dynamics eigenvalues equations of motion ergodic hypothesis example experimental field Fourier frequency function Hamiltonian systems Hénon-Heiles homogeneously broadened implies initial conditions instability integrable iterates kicked pendulum laser Lett limit cycle linear logistic map Lorenz model Lyapunov exponent Maxwell-Bloch equations molecule nonlinear numerical experiments obtained one-dimensional optical bistability oscillation parameter period doubling period doubling route perturbation phase space Phys Poincare power spectrum predicted pumped mode quantum chaos quantum mechanically quantum-mechanical quasiperiodic random resonance overlap route to chaos Schrödinger equation separatrices sequence shown in Figure shows single-mode SMHBL solution spectra stable fixed point steady-state stochastic excitation surface of section theorem theory trajectories transformation transition two-state values variables vector vibrational Xn+1
Популарни одломци
Страница 368 - KAH van Leeuwen. G. v. Oppen. S. Renwick. JB Bowlin, PM Koch. RV Jensen. O. Rath. D. Richards, and JG Leopold. Phys. Rev. Lett. 55.