Is there exist non-negative continuously differentiable function $g$, such that the process $(g(t)W_t^2)_{t \geq 0}$ is local martingale?
I know that i need Ito formula, but how i know which function i should take?
Is there exist non-negative continuously differentiable function $g$, such that the process $(g(t)W_t^2)_{t \geq 0}$ is local martingale?
I know that i need Ito formula, but how i know which function i should take?
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