arXiv · math/0611727
Self-Intersection Local Time of $(α,d,β)$-superprocess
Abstract
The existence of self-intersection local time (SILT), when the time diagonal is intersected, of the $(α,d,β)$-superprocess is proved for $d/2<α$ and for a renormalized SILT when $d/(2+(1+β)^{-1})<α\leq d/2$. We also establish Tanaka-like formula for SILT.
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L. Mytnik, J. Villa. 2006-11-23. Self-Intersection Local Time of $(α,d,β)$-superprocess. https://doi.org/10.1016/j.anihpb.2006.07.005
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