共 50 条
- [1] Linear response of Hamiltonian chaotic systems as a function of the number of degrees of freedom[J]. PHYSICAL REVIEW LETTERS, 1996, 77 (07) : 1258 - 1261Bianucci, MMannella, RGrigolini, P
- [2] Linear response of Hamiltonian chaotic systems as a function of the number of degrees of freedom - Comment[J]. PHYSICAL REVIEW LETTERS, 1997, 79 (07) : 1418 - 1418Falcioni, MVulpiani, A
- [3] On chaotic dynamics in "pseudobilliard" Hamiltonian systems with two degrees of freedom[J]. CHAOS, 1997, 7 (04) : 710 - 730Eleonsky, VMKorolev, VGKulagin, NE
- [5] Chaotic dynamics and superdiffusion in a Hamiltonian system with many degrees of freedom[J]. PHYSICA A, 2000, 280 (1-2): : 81 - 86Latora, VRapisarda, ARuffo, S
- [6] QUANTIZATION OF A HAMILTONIAN SYSTEM WITH AN INFINITE NUMBER OF DEGREES OF FREEDOM[J]. LETTERS IN MATHEMATICAL PHYSICS, 1995, 33 (04) : 303 - 312ZHIDKOV, PE
- [7] OPTIMAL CONTROL OF LINEAR SYSTEMS HAVING AN INFINITE NUMBER OF DEGREES OF FREEDOM[J]. AUTOMATION AND REMOTE CONTROL, 1970, (10) : 1550 - &GOLUB, NN
- [8] HAMILTONIAN-SYSTEMS WITH 3 DEGREES OF FREEDOM, SINGULAR-POINT ANALYSIS, AND CHAOTIC BEHAVIOR[J]. PHYSICAL REVIEW A, 1986, 33 (03): : 2131 - 2133STEEB, WHLOUW, JALEACH, PGLMAHOMED, FM
- [9] On Stability in Hamiltonian Systems with Two Degrees of Freedom[J]. MATHEMATICAL NOTES, 2014, 95 (1-2) : 174 - 179Bibikov, Yu. N.
- [10] On stability in Hamiltonian systems with two degrees of freedom[J]. Mathematical Notes, 2014, 95 : 174 - 179Yu. N. Bibikov