Gaussian logarithmic Sobolev inequality
= Gaussian logarithmic Sobolev inequality
{c}
{wiki}
For standard <Gaussian measure> $\gamma$,
$$
\operatorname{Ent}_\gamma(f^2)
\leq2\int\lVert\nabla f\rVert^2d\gamma.
$$
= Gaussian logarithmic Sobolev inequality
{c}
{wiki}
For standard <Gaussian measure> $\gamma$,
$$
\operatorname{Ent}_\gamma(f^2)
\leq2\int\lVert\nabla f\rVert^2d\gamma.
$$