»ã±¨±êÌâ (Title)£º Strong Convergence of Neutral Stochastic Functional Differential Equations with Two Time-Scales£¨Á½¸ö¹¦·ò³ß¶ÈµÄÖÐÁ¢ÐÍËæ»ú·ºº¯Î¢·Ö·½³ÌµÄÇ¿ÊÕÁ²ÐÔ£©

»ã±¨ÈË (Speaker)£ºÔ¬³É¹ð ½ÌÊÚ£¨Ó¢¹ú˹ÍúÎ÷´óѧSwansea University£©

»ã±¨¹¦·ò (Time)£º2024Äê10ÔÂ17ÈÕ (ÖÜËÄ) 14:00

»ã±¨µØÖ· (Place)£ºÌÚѶ»áÒ飺661-860-447 »áÒéÃÜÂ룺123456

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This talk is to discuss the strong convergence of neutral stochastic

functional differential equations (NSFDEs) with two time-scales. The existence and uniqueness of invariant measure of the fast component is proved by using Wasserstein distance and the stability-in-distribution argument. The strong convergence between the slow component and the averaged component is also obtained by the the averaging principle in the spirit of Khasminskii's approach.