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Jul 31, 2021 at 18:27 comment added GJC20 @MateuszKwaśnicki So, for this case, the existence of $\sigma$ is ensured for this particular case. As the general case, see my previous post mathoverflow.net/questions/398025/…, do you believe it is still true?
Jul 31, 2021 at 18:25 comment added GJC20 @MateuszKwaśnicki Your observation is amazing! It's absolutely right. What I thought is to compare the quadratic variation, which yields $t\wedge \tau=\int_0^t |\sigma(s,B_{s\wedge \tau})|^2ds$. But then I don't know how to get $\sigma$...
Jul 31, 2021 at 16:59 comment added Mateusz Kwaśnicki I guess one can simply set $B_t = W_t$, $\sigma(s,x)=1$ if $|x|<1$ and $\sigma(s,x)=0$ if $|x|=1$?
Jul 31, 2021 at 16:49 history asked GJC20 CC BY-SA 4.0