On the denseness of bounded integrally separated linear random differential equations I
Speaker: Doan Thai Son

Time: 14h00, Wednesday, June 24, 2015

Location: Room 6, Building A14, Institute of Mathematics, 18 Hoang Quoc Viet, Cau Giay, Hanoi

Abstract: :  In the space of bounded linear random differential equations equipped with the $L^{infty}$-norm, we show that the set of integrally separated systems is open and dense. The main ingredients of the proof is the representation of ergodic flow developed by Ambrose and the genericity of integrally separated linear cocycles developed by Arnold and Cong. In this talk, we discuss the proof of the representation of ergodic flow.

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