| contributor author | M. R. Hyams | |
| contributor author | L. A. Month | |
| date accessioned | 2017-05-08T23:17:07Z | |
| date available | 2017-05-08T23:17:07Z | |
| date copyright | June, 1984 | |
| date issued | 1984 | |
| identifier issn | 0021-8936 | |
| identifier other | JAMCAV-26236#399_1.pdf | |
| identifier uri | http://yetl.yabesh.ir/yetl/handle/yetl/98049 | |
| description abstract | The stability and bifurcation of periodic motions in a symmetric two-degree-of-freedom Hamiltonian system is studied by a reduction to a two-dimensional action-angle phase plane, via canonical perturbation theory. The results are used to explain why linear stability analysis will always be indeterminate for the in-phase mode in a class of coupled nonlinear oscillators. | |
| publisher | The American Society of Mechanical Engineers (ASME) | |
| title | The Origin of Stability Indeterminacy in a Symmetric Hamiltonian | |
| type | Journal Paper | |
| journal volume | 51 | |
| journal issue | 2 | |
| journal title | Journal of Applied Mechanics | |
| identifier doi | 10.1115/1.3167631 | |
| journal fristpage | 399 | |
| journal lastpage | 405 | |
| identifier eissn | 1528-9036 | |
| keywords | Stability | |
| keywords | Motion | |
| keywords | Bifurcation AND Perturbation theory | |
| tree | Journal of Applied Mechanics:;1984:;volume( 051 ):;issue: 002 | |
| contenttype | Fulltext | |
