Abstract
In random differential equations with bounded noise minimal forward
invariant (MFI) sets play a central role since they support stationary
measures. We study the stability and possible bifurcations of MFI sets.
In dimensions 1 and 2 we classify all minimal forward
invariant sets and their codimension one bifurcations in bounded noise
random differential equations.
invariant (MFI) sets play a central role since they support stationary
measures. We study the stability and possible bifurcations of MFI sets.
In dimensions 1 and 2 we classify all minimal forward
invariant sets and their codimension one bifurcations in bounded noise
random differential equations.
| Original language | English |
|---|---|
| Pages (from-to) | 77-98 |
| Number of pages | 21 |
| Journal | Topological methods in nonlinear analysis |
| Volume | 35 |
| Issue number | 1 |
| Publication status | Published - Mar 2010 |
