Description |
1 online resource (xvi, 276 pages) |
Series |
CRM series ; 12.2 |
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Concordia. Reihe Monographien ; 12.2.
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Contents |
Feynman graphs in perturbative quantum field theory / Christian Bogner and Stefan Weinzierl -- The flexion structure and dimorphy: flexion units, singulators, generators, and the enumeration of multizeta irreducibles / Jean Ecalle -- On the parametric resurgence for a certain singularly perturbed linear differential equation of second order / Augustin Fruchard and Reinhard Schäfke -- On a Schrödinger equation with a merging pair of a simple pole and a simple turning point -- Alien calculus of WKB solutions through microlocal analysis / Shingo Kamimoto, Takahiro Kawai, Tatsuya Koike and Yoshitsugu Takei -- On the turning point problem for instanton-type solutions of Painlevé equations / Yoshitsugu Takei |
Summary |
These are the proceedings of a one-week international conference centered on asymptotic analysis and its applications. They contain major contributions dealing with: mathematical physics: PT symmetry, perturbative quantum field theory, WKB analysis, local dynamics: parabolic systems, small denominator questions, new aspects in mould calculus, with related combinatorial Hopf algebras and application to multizeta values, a new family of resurgent functions related to knot theory |
Analysis |
Mathematics |
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Global analysis (Mathematics) |
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Analysis |
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Theoretical, Mathematical and Computational Physics |
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wiskunde |
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analyse |
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mathematische natuurkunde |
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mathematical physics |
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fysica |
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physics |
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Mathematics (General) |
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Wiskunde (algemeen) |
Bibliography |
Includes bibliographical references |
Subject |
Asymptotic expansions -- Congresses
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Borel sets -- Congresses
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MATHEMATICS -- General.
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Teoría asintótica -- Congresos
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Borel, Subgrupos de -- Congresos
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Asymptotic expansions
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Borel sets
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Genre/Form |
proceedings (reports)
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Conference papers and proceedings
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Conference papers and proceedings.
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Actes de congrès.
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Form |
Electronic book
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Author |
Costin, O. (Ovidiu), 1960-
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ISBN |
9788876423772 |
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887642377X |
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