Hi, I'm looking for an analogy of Feynman-Kac (but ideally a fairly general) that would be able to incorporate the jump processes. I.e. Feynman-Kac analogy for [$]dx(t) = \mu (t,x(t))dt + \sigma (t,x(t))dW(t) + dJ(t,x(t))[$], where [$]J[$] is some sort of a pure jump process. Also, I'm interested ...