Let $f(x)=e^{-x^2}.$ Can we find a function $g$ such that $f*g$ is well-defined, not identically zero and not supported on whole real line?
Note that if $f(x)=1$ then we can't find any such $g$.
($f*g$ denotes the convolution of $f,g$)
My try:
Let $f(x)=e^{-x^2}.$ Can we find a function $g$ such that $f*g$ is well-defined, not identically zero and not supported on whole real line?
Note that if $f(x)=1$ then we can't find any such $g$.
($f*g$ denotes the convolution of $f,g$)
My try:
Copyright © 2021 JogjaFile Inc.