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Cauchy Problem for Differential Operators with Double Characteristics, Tatsuo Nishitani


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Автор: Tatsuo Nishitani
Название:  Cauchy Problem for Differential Operators with Double Characteristics
ISBN: 9783319676111
Издательство: Springer
Классификация:

ISBN-10: 3319676113
Обложка/Формат: Paperback
Страницы: 213
Вес: 0.32 кг.
Дата издания: 26.11.2017
Серия: Lecture Notes in Mathematics
Язык: English
Издание: 1st ed. 2017
Иллюстрации: 7 illustrations, black and white; viii, 213 p. 7 illus.
Размер: 154 x 233 x 19
Читательская аудитория: Professional & vocational
Основная тема: Mathematics
Подзаголовок: Non-Effectively Hyperbolic Characteristics
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: Combining geometrical and microlocal tools, this monograph gives detailed proofs of many well/ill-posed results related to the Cauchy problem for differential operators with non-effectively hyperbolic double characteristics. Previously scattered over numerous different publications, the results are presented from the viewpoint that the Hamilton map and the geometry of bicharacteristics completely characterizes the well/ill-posedness of the Cauchy problem.
A doubly characteristic point of a differential operator P of order m (i.e. one where Pm = dPm = 0) is effectively hyperbolic if the Hamilton map FPm has real non-zero eigen values. When the characteristics are at most double and every double characteristic is effectively hyperbolic, the Cauchy problem for P can be solved for arbitrary lower order terms.
If there is a non-effectively hyperbolic characteristic, solvability requires the subprincipal symbol of P to lie between -Pj and Pj, where ij are the positive imaginary eigenvalues of FPm . Moreover, if 0 is an eigenvalue of FPm with corresponding 4 4 Jordan block, the spectral structure of FPm is insufficient to determine whether the Cauchy problem is well-posed and the behavior of bicharacteristics near the doubly characteristic manifold plays a crucial role.



Calderon-Zygmund Operators, Pseudo-Differential Operators and the Cauchy Integral of Calderon

Автор: J.-L. Journe
Название: Calderon-Zygmund Operators, Pseudo-Differential Operators and the Cauchy Integral of Calderon
ISBN: 354012313X ISBN-13(EAN): 9783540123132
Издательство: Springer
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Цена: 3487.00 р.
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The Cauchy Problem for Higher Order Abstract Differential Equations

Автор: Ti-Jun Xiao; Jin Liang
Название: The Cauchy Problem for Higher Order Abstract Differential Equations
ISBN: 3540652388 ISBN-13(EAN): 9783540652380
Издательство: Springer
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Цена: 6981.00 р.
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Описание: Useful for scientists and engineers in differential equations, analysis and functional analysis, mathematical physics, control theory, mechanics and engineering, and for graduate students in these disciplines.

Vector-valued Laplace Transforms and Cauchy Problems

Автор: Wolfgang Arendt; Charles J.K. Batty; Matthias Hieb
Название: Vector-valued Laplace Transforms and Cauchy Problems
ISBN: 3034803273 ISBN-13(EAN): 9783034803274
Издательство: Springer
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Цена: 19564.00 р.
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Описание: In addition to systematic coverage of vector-valued Laplace transform theory, ranging from representation to Tauberian theorems, this second edition develops the theory of linear Cauchy problems and semigroups of operators and introduces the Bochner integral.

The Cauchy-Riemann Complex

Автор: Ingo Lieb; Joachim Michel
Название: The Cauchy-Riemann Complex
ISBN: 3322916103 ISBN-13(EAN): 9783322916105
Издательство: Springer
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Цена: 6986.00 р.
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Описание: This book presents complex analysis of several variables from the point of view of the Cauchy-Riemann equations and integral representations. A more detailed description of our methods and main results can be found in the introduction. Here we only make some remarks on our aims and on the required background knowledge. Integral representation methods serve a twofold purpose: 1 they yield regularity results not easily obtained by other methods and 2 , along the way, they lead to a fairly simple development of parts of the classical theory of several complex variables. We try to reach both aims. Thus, the first three to four chapters, if complemented by an elementary chapter on holomorphic functions, can be used by a lecturer as an introductory course to com- plex analysis. They contain standard applications of the Bochner-Martinelli-Koppelman integral representation, a complete presentation of Cauchy-Fantappie forms giving also the numerical constants of the theory, and a direct study of the Cauchy-Riemann com- plex on strictly pseudoconvex domains leading, among other things, to a rather elementary solution of Levi's problem in complex number space en. Chapter IV carries the theory from domains in en to strictly pseudoconvex subdomains of arbitrary - not necessarily Stein - manifolds. We develop this theory taking as a model classical Hodge theory on compact Riemannian manifolds; the relation between a parametrix for the real Laplacian and the generalised Bochner-Martinelli-Koppelman formula is crucial for the success of the method.

Analytic Capacity, the Cauchy Transform, and Non-homogeneous Calder?n–Zygmund Theory

Автор: Xavier Tolsa
Название: Analytic Capacity, the Cauchy Transform, and Non-homogeneous Calder?n–Zygmund Theory
ISBN: 3319345443 ISBN-13(EAN): 9783319345444
Издательство: Springer
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Цена: 13275.00 р.
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Описание: This book studies some of the groundbreaking advances that have been made regarding analytic capacity and its relationship to rectifiability. It provides a unified approach to the material and simplified proofs.

Geometry of Cauchy-Riemann Submanifolds

Автор: Dragomir
Название: Geometry of Cauchy-Riemann Submanifolds
ISBN: 9811009155 ISBN-13(EAN): 9789811009150
Издательство: Springer
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Цена: 15372.00 р.
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Описание: This book gathers contributions by respected experts on the theory of isometric immersions between Riemannian manifolds, and focuses on the geometry of CR structures on submanifolds in Hermitian manifolds. CR structures are a bundle theoretic recast of the tangential Cauchy–Riemann equations in complex analysis involving several complex variables. The book covers a wide range of topics such as Sasakian geometry, Kaehler and locally conformal Kaehler geometry, the tangential CR equations, Lorentzian geometry, holomorphic statistical manifolds, and paraquaternionic CR submanifolds.Intended as a tribute to Professor Aurel Bejancu, who discovered the notion of a CR submanifold of a Hermitian manifold in 1978, the book provides an up-to-date overview of several topics in the geometry of CR submanifolds. Presenting detailed information on the most recent advances in the area, it represents a useful resource for mathematicians and physicists alike.

Applications of Elliptic Carleman Inequalities to Cauchy and Inverse Problems

Автор: Choulli
Название: Applications of Elliptic Carleman Inequalities to Cauchy and Inverse Problems
ISBN: 331933641X ISBN-13(EAN): 9783319336411
Издательство: Springer
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Цена: 6986.00 р.
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Описание: This book presents a unifiedapproach to studying the stability of both elliptic Cauchy problems and selectedinverse problems. Based on elementary Carleman inequalities, it establishesthree-ball inequalities, which are the key to deriving logarithmic stabilityestimates for elliptic Cauchy problems and are also useful in proving stabilityestimates for certain elliptic inverse problems. The book presents three inverseproblems, the first of which consists in determining the surface impedance ofan obstacle from the far field pattern. The second problem investigates the detectionof corrosion by electric measurement, while the third concerns thedetermination of an attenuation coefficient from internal data, which ismotivated by a problem encountered in biomedical imaging.


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