Dirichlet–Jordan test: Difference between revisions

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In mathematics, the Dirichlet conditions are sufficient condition for a periodic function f(x), to have a Fourier series representation or to possess a Fourier Transform. These conditions are named after Johann Peter Gustav Lejeune Dirichlet.

The conditions are:

Revision as of 02:36, 31 August 2007 edit Keenan Pepper (talk \| contribs) Autopatrolled, Administrators 19,056 edits {{distinguish\|Dirichlet boundary conditions}} ← Previous edit		Revision as of 02:36, 31 August 2007 edit undo Keenan Pepper (talk \| contribs) Autopatrolled, Administrators 19,056 edits m typo Next edit →
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	{{distinguish\|Dirichlet boundary ~~conditions~~}}		{{distinguish\|Dirichlet boundary condition}}
	In [[mathematics]], the '''Dirichlet conditions''' are [[sufficient condition]] for a [[periodic function]] ''f''(''x''), to have a [[Fourier series]] representation or to possess a [[Fourier Transform]]. These conditions are named after [[Johann Peter Gustav Lejeune Dirichlet]].		In [[mathematics]], the '''Dirichlet conditions''' are [[sufficient condition]] for a [[periodic function]] ''f''(''x''), to have a [[Fourier series]] representation or to possess a [[Fourier Transform]]. These conditions are named after [[Johann Peter Gustav Lejeune Dirichlet]].