Talk:Fourier transform: Difference between revisions

From Citizendium
Jump to navigation Jump to search
imported>Jitse Niesen
m ({{subpages}})
 
imported>Hendra I. Nurdin
(summary)
Line 1: Line 1:
{{subpages}}
{{subpages}}
Tried to add some precision to the article, still needs a lot of work to get it in shape. For example, it doesn't really make sense to talk about orthogonality of a family of sine and cosine functions ranging  over a continuum of frequencies from <math>\scriptstyle - \infty</math> to <math>\scriptstyle \infty</math>, in what sense are they orthogonal? This is different from the case of a Fourier series in which you have a family sine and cosine functions whose frequencies are integral multiples of some fundamental frequency. [[User:Hendra I. Nurdin|Hendra I. Nurdin]] 21:50, 12 April 2008 (CDT)

Revision as of 20:50, 12 April 2008

This article is a stub and thus not approved.
Main Article
Discussion
Related Articles  [?]
Bibliography  [?]
External Links  [?]
Citable Version  [?]
 
To learn how to update the categories for this article, see here. To update categories, edit the metadata template.
 Definition Decomposition to the sum or integral of functions. [d] [e]
Checklist and Archives
 Workgroup category Mathematics [Categories OK]
 Talk Archive none  English language variant American English

Tried to add some precision to the article, still needs a lot of work to get it in shape. For example, it doesn't really make sense to talk about orthogonality of a family of sine and cosine functions ranging over a continuum of frequencies from to , in what sense are they orthogonal? This is different from the case of a Fourier series in which you have a family sine and cosine functions whose frequencies are integral multiples of some fundamental frequency. Hendra I. Nurdin 21:50, 12 April 2008 (CDT)