The book is devoted to new and classical results of the theory of linear partial differential operators in Gevrey spaces. The “microlocal approach” is adopted, by using pseudo-differential operators, wave front sets and Fourier integral operators.Basic results for Schwartz-distributions, c∞ and analytic classes are also included, concerning hypoellipticity, solvability and propagation of singularities.Also included is a self-contained exposition of the calculus of the pseudo-differential operators of infinite order.
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"The book is well written, reasonably self-contained, gives a number of examples, and has an adequate bibliography." Otto Liess SIAM Review, 1995 "The book is a good introduction to the Gevrey microlocal analysis for students and post-graduate students, but it is also useful for all specialists working in the domain of the general theory of linear partial differential operators." Mathematics Abstracts
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Hardcover. Condition: new. Hardcover. This book is devoted to new and classical results of the theory of linear partial differential operators in Gevrey spaces. The "microlocal approach" is adopted, using pseudo-differential operators, wave front sets and Fourier integral operators. Basic results for Schwartz-distributions, c and analytic classes are also included, concerning hypoellipticity, solvability and propagation of singularities. Also included is a self-contained exposition of the calculus of the pseudo-differential operators of infinite order. Devoted to new and classical results of the theory of linear partial differential operators in Gevrey spaces, this book adopts the "microlocal approach", using pseudo-differential operators, wave front sets and Fourier integral operators. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Seller Inventory # 9789810208455
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Hardback. Condition: New. The book is devoted to new and classical results of the theory of linear partial differential operators in Gevrey spaces. The "microlocal approach" is adopted, by using pseudo-differential operators, wave front sets and Fourier integral operators.Basic results for Schwartz-distributions, c? and analytic classes are also included, concerning hypoellipticity, solvability and propagation of singularities.Also included is a self-contained exposition of the calculus of the pseudo-differential operators of infinite order. Seller Inventory # LU-9789810208455
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Hardback. Condition: New. The book is devoted to new and classical results of the theory of linear partial differential operators in Gevrey spaces. The "microlocal approach" is adopted, by using pseudo-differential operators, wave front sets and Fourier integral operators.Basic results for Schwartz-distributions, c? and analytic classes are also included, concerning hypoellipticity, solvability and propagation of singularities.Also included is a self-contained exposition of the calculus of the pseudo-differential operators of infinite order. Seller Inventory # LU-9789810208455
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