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Differential Equations, Mathematical Physics, and Applications: Selim Grigorievich Krein Centennial

Differential Equations, Mathematical Physics, and Applications: Selim Grigorievich Krein Centennial
Author: Peter Kuchment
Publisher: American Mathematical Soc.
Total Pages: 117
Release: 2019-07-22
Genre: Differential equations
ISBN: 147043783X

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This is the second of two volumes dedicated to the centennial of the distinguished mathematician Selim Grigorievich Krein. The companion volume is Contemporary Mathematics, Volume 733. Krein was a major contributor to functional analysis, operator theory, partial differential equations, fluid dynamics, and other areas, and the author of several influential monographs in these areas. He was a prolific teacher, graduating 83 Ph.D. students. Krein also created and ran, for many years, the annual Voronezh Winter Mathematical Schools, which significantly influenced mathematical life in the former Soviet Union. The articles contained in this volume are written by prominent mathematicians, former students and colleagues of Selim Krein, as well as lecturers and participants of Voronezh Winter Schools. They are devoted to a variety of contemporary problems in ordinary and partial differential equations, fluid dynamics, and various applications.


Functional Analysis and Geometry: Selim Grigorievich Krein Centennial

Functional Analysis and Geometry: Selim Grigorievich Krein Centennial
Author: Peter Kuchment
Publisher: American Mathematical Soc.
Total Pages: 300
Release: 2019-07-26
Genre: Festschriften
ISBN: 1470437821

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This is the first of two volumes dedicated to the centennial of the distinguished mathematician Selim Grigorievich Krein. The companion volume is Contemporary Mathematics, Volume 734. Krein was a major contributor to functional analysis, operator theory, partial differential equations, fluid dynamics, and other areas, and the author of several influential monographs in these areas. He was a prolific teacher, graduating 83 Ph.D. students. Krein also created and ran, for many years, the annual Voronezh Winter Mathematical Schools, which significantly influenced mathematical life in the former Soviet Union. The articles contained in this volume are written by prominent mathematicians, former students and colleagues of Selim Krein, as well as lecturers and participants of Voronezh Winter Schools. They are devoted to a variety of contemporary problems in functional analysis, operator theory, several complex variables, topological dynamics, and algebraic, convex, and integral geometry.


Liouville-Riemann-Roch Theorems on Abelian Coverings

Liouville-Riemann-Roch Theorems on Abelian Coverings
Author: Minh Kha
Publisher: Springer Nature
Total Pages: 96
Release: 2021-02-12
Genre: Mathematics
ISBN: 3030674282

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This book is devoted to computing the index of elliptic PDEs on non-compact Riemannian manifolds in the presence of local singularities and zeros, as well as polynomial growth at infinity. The classical Riemann–Roch theorem and its generalizations to elliptic equations on bounded domains and compact manifolds, due to Maz’ya, Plameneskii, Nadirashvilli, Gromov and Shubin, account for the contribution to the index due to a divisor of zeros and singularities. On the other hand, the Liouville theorems of Avellaneda, Lin, Li, Moser, Struwe, Kuchment and Pinchover provide the index of periodic elliptic equations on abelian coverings of compact manifolds with polynomial growth at infinity, i.e. in the presence of a "divisor" at infinity. A natural question is whether one can combine the Riemann–Roch and Liouville type results. This monograph shows that this can indeed be done, however the answers are more intricate than one might initially expect. Namely, the interaction between the finite divisor and the point at infinity is non-trivial. The text is targeted towards researchers in PDEs, geometric analysis, and mathematical physics.


From Complex Analysis to Operator Theory: A Panorama

From Complex Analysis to Operator Theory: A Panorama
Author: Malcolm Brown
Publisher: Springer Nature
Total Pages: 731
Release: 2023-09-21
Genre: Mathematics
ISBN: 3031311396

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This volume is dedicated to the memory of Sergey Naboko (1950-2020). In addition to original research contributions covering the vast areas of interest of Sergey Naboko, it includes personal reminiscences and comments on the works and legacy of Sergey Naboko’s scientific achievements. Areas from complex analysis to operator theory, especially, spectral theory, are covered, and the papers will inspire current and future researchers in these areas.


Advances in Differential Equations and Mathematical Physics

Advances in Differential Equations and Mathematical Physics
Author: Eric Carlen
Publisher: American Mathematical Soc.
Total Pages: 234
Release: 1998
Genre: Mathematics
ISBN: 0821808613

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The text offers a combination of certain emerging topics and important research advances in the area of differential equations. The topics range widely and include magnetic Schroedinger operators, the Boltzmann equations, nonlinear variational problems and noncommutative probability theory. The text is suitable for graduate and advanced graduate courses and seminars on the topic, as well as research mathematicians and physicists working in mathematical physics, applied mathematics, analysis and differential equations.


Partial Differential Equations and Mathematical Physics

Partial Differential Equations and Mathematical Physics
Author: Lars Hörmander
Publisher: Springer Science & Business Media
Total Pages: 384
Release: 2013-04-17
Genre: Mathematics
ISBN: 1461207754

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On March 17-19 and May 19-21,1995, analysis seminars were organized jointly at the universities of Copenhagen and Lund, under the heading "Danish-Swedish Analysis Seminar". The main topic was partial differen tial equations and related problems of mathematical physics. The lectures given are presented in this volume, some as short abstracts and some as quite complete expositions or survey papers. They span over a large vari ety of topics. The most frequently occurring theme is the use of microlocal analysis which is now important also in the study of non-linear differential equations although it originated entirely within the linear theory. Perhaps it is less surprising that microlocal analysis has proved to be useful in the study of mathematical problems of classical quantum mechanics, for it re ceived a substantial input of ideas from that field. The scientific committee for the invitation of speakers consisted of Gerd Grubb in Copenhagen, Lars Hormander and Anders MeHn in Lund, and Jo hannes Sjostrand in Paris. Lars Hormander and Anders Melin have edited the proceedings. They were hosts of the seminar days in Lund while Gerd Grubb was the host in Copenhagen. Financial support was obtained from the mathematics departments in Copenhagen and Lund, CNRS in France, the Danish and Swedish Na tional Research Councils, Gustaf Sigurd Magnuson's foundation at the Royal Swedish Academy of Sciences, and the Wenner-Gren foundation in Stockholm. We want to thank all these organisations for their support


Recent Advances in Differential Equations and Mathematical Physics

Recent Advances in Differential Equations and Mathematical Physics
Author: Nikolai Chernov
Publisher: American Mathematical Soc.
Total Pages: 354
Release: 2006
Genre: Mathematics
ISBN: 0821838407

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Surveys topics in differential equations that are associated with mathematical physics. This book includes such topics as asymptotic formulas for the ground-state energy of fermionic gas, $J$-self adjoint Dirac operators, and spectral theory of Schrodinger operators. It is suitable for mathematicians and physicists.


Higher Order Partial Differential Equations in Clifford Analysis

Higher Order Partial Differential Equations in Clifford Analysis
Author: Elena Irodionovna Obolashvili
Publisher: Springer Science & Business Media
Total Pages: 192
Release: 2003
Genre: Clifford algebras
ISBN: 9780817642860

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This monograph is devoted to new types of higher order PDEs in the framework of Clifford analysis. While elliptic and hyperbolic equations have been studied in the Clifford analysis setting in book and journal literature, parabolic equations have been ignored and are the primary focus of this work. These new equations have remarkable applications to mathematical physics---mechanics of deformable bodies, electromagnetic fields, quantum mechanics. Book will appeal to mathematicians and physicists in PDEs, and it may also be used as a supplementary text by graduate students.