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Analytic continuation
Analytic continuation In complex analysis, a branch of mathematics, analytic continuation is a technique to extend the domain of definition of a given analytic function. Analytic continuation often succeeds in ...
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Analytic continuation (translated from German)
Analytic continuation With the help of the analytic continuation, one can extend the definition range of ... f_n: K_n \ton \mathbb {C} those analytic continuation of along ...
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Talk:Analytic continuation
Talk:Analytic continuation Ughh. Someone should copy the bottom half ... be trimmed to remove the parts about analytic continuation, and just point to this article instead ... a mentioning of the generalization to meromorphic continuation since the link points to this ...
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Analytic
Analytic Analytic may refer to Analytic proposition or analytic philosophy, in philosophy Analytic geometry, analytic function, analytic continuation, analytic ...
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Continuation
Continuation This article is about continuations as defined in computer science. See analytic continuation for the use of the term in complex analysis; see Continuation War for the Finno-Soviet conflict during World War II; and see continuation application for the special type of ...
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Talk:Analytic function
Talk:Analytic function Why is analytic function redirected to power series? Phys Why is analytic map redirected to analytic function? -- Taral 18:50, 30 Aug 2004 ... 30 Aug 2004 (UTC) Real versus complex analytic The article seems to say that ...
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Spectrum continuation analysis
Spectrum continuation analysis Spectrum continuation analysis (SCA) is a generalization of the ... therefore preference is given to the term continuation rather than for instance extrapolation. Algorithm An ... spectrum dispersion. This property shows where the analytic strength of SCA is located. For instance ...
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An infinitely differentiable function that is not analytic
An infinitely differentiable function that is not analytic In mathematics, smooth functions (also called infinitely differentiable functions) and analytic functions are two very important types of ... functions. One can easily prove that any analytic function of a real argument is smooth ... x^2} = 0. f is not analytic According to what precedes, the Taylor series ... math>. Consequently is not analytic at 0. This pathology cannot occur ...
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Talk:Riemann surface
... a function g(x) which isn't analytic at some point (like exp(-1/x ... atlas whose elements are compatible as real analytic functions. You somehow need to use the orientability to get from real analytic to holomorphic. AxelBoldt 06:23 Feb 18 ... the article seems to be a global analytic function constructed as the union of the ... Loisel 16:06, 11 Jun 2004 (UTC) Analytic continuation Would it make sense to ...
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Talk:Holomorphic function
... you have so far is a fancy analytic function. Holomorphic functions, from what I know ... a discussion of germ (mathematics)s and analytic continuation (in the conext of Riemann surfaces) somewhere ... MarSch 12:39, 8 November 2005 (UTC) Analytic function I think I am being ignorant ... understand the difference between holomorphic functions and analytic functions. Texts I have say they ...
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