On Tue, Feb 9, 2010 at 2:06 PM, zsharon wrote:
> Hello,
>
> I'm looking at convolution products of Lebesgue integrable functions,
> and to get a better visualization, I want to compute some convolutions
> of indicator functions.
>
> So, want to have a function f:R->R defined by
>
> f(x)=1 when x \
Hello,
I'm looking at convolution products of Lebesgue integrable functions,
and to get a better visualization, I want to compute some convolutions
of indicator functions.
So, want to have a function f:R->R defined by
f(x)=1 when x \in [0,1],
f(x)=0 when x \notin [0,1],
and, I need the function
