Is the stochastic process
$$ X(t):=W\left(\int_0^t f(W(s))\mathrm{d}s\right) $$ a martingale? Here, $f(x):\mathbb{R}\rightarrow\mathbb{R}^+$ is a positive function and $W(s)$ is a standard Brownian motion.
Is the stochastic process
$$ X(t):=W\left(\int_0^t f(W(s))\mathrm{d}s\right) $$ a martingale? Here, $f(x):\mathbb{R}\rightarrow\mathbb{R}^+$ is a positive function and $W(s)$ is a standard Brownian motion.
Copyright © 2021 JogjaFile Inc.