EDP Sciences
20202609
eng
bookstore.edpsciences.com/31/9782759803637
03
01
EDP Sciences bookstore
03
9782759803637
15
9782759803637
BA
Universitext
<TitleType>01</TitleType>
<TitleText>Singularities of integrals</TitleText>
<Subtitle textcase="01">Homology, hyperfunctions and microlocal analysis</Subtitle>
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A01
Frédéric
Pham
<p>Frédéric Pham a été professeur à l'université de Nice. Il a publié plusieurs ouvrages d'enseignement et de recherche. Ses travaux récents portent sur l'analyse semi-classique et les fonctions résurgentes. (au moment de la parution de l'ouvrage)</p>
<p>------</p>
<p>Frédéric Pham, now retired, was professor at the University of Nice. He has published several educational and research texts. His recent work concerns semi-classical analysis and resurgent functions.</p>
NED
1
01
eng
220
23
Mathematics
01
02
<p>Bringing together two fundamental texts from Frédéric Pham's research on singular integrals, the first part of this book focuses on topological and geometrical aspects while the second explains the analytic approach. Using notions developed by J.Leray in the calculus of residues in several variables and R. Thom's isotopy theorems, Frédéric Pham's foundational study of the singularities of integrals lies at the interface between analysis and algebraic geometry, culminating in the Picard-Lefscgetz formulae. These mathematical structures, enriched by the work if Nilsson, are then approached using methods from the theory of differential equations and generalized from the point of view of hyperfunction theory and microlocal analysis.</p> <p>Providing a " must-have" introduction to the singularities of integrals, a number of supplementary references also offer a convenient guide to the subjects covered. </p> <p>This book will appeal to both mathematicians and physicists with an interest in the area of singularities of integrals. </p> <p><em> </em></p>
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Bringing together two fundamental texts from Frédéric Pham's research on singular integrals, the first part of this book focuses on topological and geometrical aspects while the second explains the analytic approach. Using notions developed by J.Leray in the calculus of residues in several variables and R. Thom's isotopy theorems, Frédéric Pham's foundational study of the singularities of integrals lies at the interface between analysis and algebraic geometry, culminating in the Picard-Lefscgetz formulae. These mathematical structures, enriched by the work if Nilsson, are then approached using methods from the theory of differential equations and generalized from the point of view of hyperfunction theory and microlocal analysis. Providing a " must-have" introduction to the singularities of integrals, a number of supplementary references also offer a convenient guide to the subjects covered. This book will appeal to both mathematicians and physicists with an interest in the area of singularities of integrals.
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01
EDP Sciences
FR
04
20110601
01
1.0
mm
02
1.0
mm
EDP Sciences
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20
02
02
52.70
EUR
S
5.50
49.95
2.75