| contributor author | Farrell, Brian F. | |
| contributor author | Ioannou, Petros J. | |
| date accessioned | 2017-06-09T14:33:59Z | |
| date available | 2017-06-09T14:33:59Z | |
| date copyright | 1996/07/01 | |
| date issued | 1996 | |
| identifier issn | 0022-4928 | |
| identifier other | ams-21798.pdf | |
| identifier uri | http://onlinelibrary.yabesh.ir/handle/yetl/4158176 | |
| description abstract | Classical stability theory is extended to include transient growth processes. The central role of the nonnormality of the linearized dynamical system in the stability problem is emphasized, and a generalized stability theory is constructed that is applicable to the transient as well as the asymptotic stability of time-independent flows. Simple dynamical systems are used as examples including an illustrative nonnormal two-dimensional operator, the Eady model of baroclinic instability, and a model of convective instability in baroclinic flow. | |
| publisher | American Meteorological Society | |
| title | Generalized Stability Theory. Part I: Autonomous Operators | |
| type | Journal Paper | |
| journal volume | 53 | |
| journal issue | 14 | |
| journal title | Journal of the Atmospheric Sciences | |
| identifier doi | 10.1175/1520-0469(1996)053<2025:GSTPIA>2.0.CO;2 | |
| journal fristpage | 2025 | |
| journal lastpage | 2040 | |
| tree | Journal of the Atmospheric Sciences:;1996:;Volume( 053 ):;issue: 014 | |
| contenttype | Fulltext | |