Let consider the SDE $dX_t=|X_t|^adW_t$ for $0<a<\frac{1}{2}$
I know that this SDE has non-zero weak solution by Engelbrt & Schmidt's theorem. But I cannot find weak solution $(X,W)$ with $X\not =0$ explicitly. Do you konw how to find it ?
Let consider the SDE $dX_t=|X_t|^adW_t$ for $0<a<\frac{1}{2}$
I know that this SDE has non-zero weak solution by Engelbrt & Schmidt's theorem. But I cannot find weak solution $(X,W)$ with $X\not =0$ explicitly. Do you konw how to find it ?
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