Hypo-Analytic Structures: Local Theory

Treves, Francois

ISBN 10: 069108744X ISBN 13: 9780691087443

Editorial: Princeton Univ Pr, 1992

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Descripci�n

Minor shelf wear to brown cloth hardcover and dust jacket.Otherwise a tight, unmarked volume. Index. xvii, 497 pp.

N� de ref. del art�culo 027210

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Detalles bibliogr�ficos

T�tulo

Hypo-Analytic Structures: Local Theory

Editor

Princeton Univ Pr

Fecha de publicaci�n

1992

ISBN 10

069108744X

ISBN 13

9780691087443

Encuadernaci�n

Hardcover

Estado

Very Good

Estado de la sobrecubierta

Very Good

Cat�logos de vendedores

Mathematics

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Sinopsis

In "Hypo-Analytic Structures" Francois Treves provides a systematic approach to the study of the differential structures on manifolds defined by systems of complex vector fields. Serving as his main examples are the elliptic complexes, among which the De Rham and Dolbeault are the best known and the tangential Cauchy-Riemann operators. Basic geometric entities attached to those structures are isolated, such as maximally real submanifolds and orbits of the system. Treves discusses the existence, uniqueness, and approximation of local solutions to homogeneous and inhomogeneous equations and delimits their supports. The contents of this book consist of many results accumulated in the past decade by the author and his collaborators, but also include classical results, such as the Newlander-Nirenberg theorem. The reader will find an elementary description of the FBI transform, as well as examples of its use. Treves extends the main approximation and uniqueness results to first-order nonlinear equations by means of the Hamiltonian lift.

Rese�a del editor

In Hypo-Analytic Structures Franois Treves provides a systematic approach to the study of the differential structures on manifolds defined by systems of complex vector fields. Serving as his main examples are the elliptic complexes, among which the De Rham and Dolbeault are the best known, and the tangential Cauchy-Riemann operators. Basic geometric entities attached to those structures are isolated, such as maximally real submanifolds and orbits of the system. Treves discusses the existence, uniqueness, and approximation of local solutions to homogeneous and inhomogeneous equations and delimits their supports. The contents of this book consist of many results accumulated in the last decade by the author and his collaborators, but also include classical results, such as the Newlander-Nirenberg theorem. The reader will find an elementary description of the FBI transform, as well as examples of its use. Treves extends the main approximation and uniqueness results to first-order nonlinear equations by means of the Hamiltonian lift.

Originally published in 1993.

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