Bull. Korean Math. Soc. 1997; 34(2): 287-293
Printed June 1, 1997
Copyright © The Korean Mathematical Society.
Youngmee Kwon
Hansung University
We consider diffusions which are solutions of stochastic differential equations whose operator is a sum such that one component is an elliptic operator and the other one an integral one. We derive, under some conditions, that the transition probability $p(t,x,dy)$ converges as $t\rightarrow\infty$.
Keywords: diffusion, invariant probability, stable in distribution
MSC numbers: Primary 60J60, 60J65, 60G44, Secondary 60K25, 58G32
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