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Invariance for Stochastic Differential Systems with Time-dependent Constraining Sets 被引量:2
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作者 Marius APETRII Mihaela-Hanako MATCOVSCHI +1 位作者 Octavian PASTRAVANU Eduard ROTENSTEIN 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2015年第7期1171-1188,共18页
The first part of this article presents invarlance criteria Ior a sl;ocnasl;lC (lllier^n~x^l ~qu^luu whose state evolution is constrained by time-dependent security tubes. The key results of this section are derived ... The first part of this article presents invarlance criteria Ior a sl;ocnasl;lC (lllier^n~x^l ~qu^luu whose state evolution is constrained by time-dependent security tubes. The key results of this section are derived by considering an equivalent problem where the square of distance function represents a viscosity solution to an adequately defined partial differential equation. The second part of the paper analyzes the broader context when solutions are constrained by more general time-dependent convex domains. The approach relies on forward stochastic variational inequalities with oblique reflection, the generalized subgradients acting as a reacting process that operates only when the solution reaches the boundary of the domain. 展开更多
关键词 Stochastic differential (in)equations INVARIANCE oblique reflection
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