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Han de Bruijn  
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 More options Dec 10 2004, 4:30 pm
Newsgroups: comp.dsp, alt.engineering.electrical, sci.math, uk.radio.amateur
From: Han de Bruijn <Han.deBru...@DTO.TUDelft.NL>
Date: Fri, 10 Dec 2004 16:30:14 +0100
Local: Fri, Dec 10 2004 4:30 pm
Subject: Re: Disappointed

David C. Ullrich wrote:
> if you do that then the Laplace transform comes out to exactly
> what it does using the much simpler argument from the
> actual standard definition of delta.

I hope you understand that the document is taylored to Mr. Bean.

> In case you're curious, there's a standard way to prove what
> you prove in that pdf, which is both simpler and much more
> powerful. Let's say g_sigma(t-T) is that gaussian function.

As a matter of fact, I'm curious ...

> The result follows immediately from the following three
> properties of g_sigma (the proof is more powerful because
> it works for _any_ family of functions satisfying these
> three properties):

> (i) g_sigma >= 0.

> (ii) int g_sigma = 1.

OK, until now.

> (iii) If a > - is fixed then

>   int_{|t-T| > a} g_sigma(t-T) dt -> 0 as s -> 0.

What does 'a > -' mean? And what is 's'?

Han de Bruijn


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