| Thread Closed |
Asymptotically stability |
Share Thread | Thread Tools |
| Nov4-08, 01:13 PM | #1 |
|
|
Asymptotically stability
1. The problem statement, all variables and given/known data
How can i classify (1) stable node (2) saddle and (3) center as either (a) stable or asymptotically stable? 2. Relevant equations <None> 3. The attempt at a solution All three are stable. Stable node seems to be asymptotically stable. But I am not sure about Saddle and center? I think saddle is not asymptotically stable. |
| Nov4-08, 01:17 PM | #2 |
|
|
This can be evaluated by considering real part of eigenvalues < 0.
But can you let me visualize it conceptually? |
| Nov4-08, 01:21 PM | #3 |
|
|
Moreover, will a "center" be referred to as a stable or unstable equilibrium?
|
| Thread Closed |
| Thread Tools | |
Similar Threads for: Asymptotically stability
|
||||
| Thread | Forum | Replies | ||
| EU stability | Current Events | 17 | ||
| [SOLVED] gauge transformations: local, global, large and asymptotically non-trivial | General Physics | 12 | ||
| Re: gauge transformations: local,global,large and asymptotically non-trivial | General Physics | 1 | ||
| gauge transformations: local, global, large and asymptotically non-trivial | General Physics | 12 | ||
| Re: gauge transformations: local,global,large and asymptotically non-trivial | General Physics | 1 | ||