Analytic Continuation
Alexander Isaev · Springer undergraduate mathematics series · 2017
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About 5,380 papers for “Analytic continuation”
Alexander Isaev · Springer undergraduate mathematics series · 2017
Cited by 1
Bernard R. Gelbaum · Problem books in mathematics · 1992
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D. Å ⁄ elobenko · Translations of mathematical monographs · 1973
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Ian Stewart, David Tall · Cambridge University Press eBooks · 1983
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R. P. Boas · MAA textbooks · 2010
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Serge Lang · Graduate texts in mathematics · 1985
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B.V. SHABAT · Translations of mathematical monographs · 1992
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Bernard R. Gelbaum · Problem books in mathematics · 1992
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Junjirō Noguchi · Translations of mathematical monographs · 2008
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David Ullrich · Graduate studies in mathematics · 2008
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Robert Greene, Steven G. Krantz · Graduate studies in mathematics · 2006
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Van Nostrand's Scientific Encyclopedia · 2005
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Harold Cohen · 2007
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M. Lavrentâ ev, V. G. Romanov, S. Shishatskii · Translations of mathematical monographs · 1986
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Henryk Iwaniec · University lecture series · 2014
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Lloyd N. Trefethen · Japan Journal of Industrial and Applied Mathematics · 2023
Abstract Let f be an analytic function on a simply-connected compact continuum E of the complex z -plane. This might be an interval of the real line, where f might be real analytic. How can we calculate good estimates of the analytic continuation of f to other points $$z\in {\mathbb C}$$ <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML"><mml:mrow><mml:mi>z</mml:mi><mml:mo>∈</mml:mo><mml:mi>C</mml:mi></mml:mrow></mml:math> ? How can we estimate the locations of real or complex singularities of f ? We review both the theory and the practice of some existing methods for these problems and propose that excellent results can be obtained from the computation of rational approximations of f by the AAA algorithm. In the case of analytic functions of two or more variables, the rational approximations are applied along line segments or other analytic arcs.
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Ola Mattie Josephine Eskelson · 1913
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Friedrich Haslinger · 2017
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Daan Huybrechs, Stefan V, Daan Huybrechs et al. · 2005
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Leszek Hadasz, Zbigniew Jaskólski · 2004
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