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(Ebook) Global Pseud differential Calculus on Euclidean Spaces 1st Edition by Fabio Nicola, Luigi Rodino ISBN 3764385111 9783764385118

  • SKU: EBN-2532456
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Instant download (eBook) Global Pseudo-differential Calculus on Euclidean Spaces (Pseudo-Differential Operators) after payment.
Authors:Fabio Nicola, Luigi Rodino
Pages:317 pages.
Year:2010
Editon:1st Edition.
Publisher:Birkhäuser Basel
Language:english
File Size:1.76 MB
Format:pdf
ISBNS:9783764385118, 3764385111
Categories: Ebooks

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(Ebook) Global Pseud differential Calculus on Euclidean Spaces 1st Edition by Fabio Nicola, Luigi Rodino ISBN 3764385111 9783764385118

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Product details:

ISBN 10: 3764385111 
ISBN 13: 9783764385118
Author: Fabio Nicola, Luigi Rodino

This book presents a global pseudo-differential calculus in Euclidean spaces, which includes SG as well as Shubin classes and their natural generalizations containing Schroedinger operators with non-polynomial potentials. This calculus is applied to study global hypoellipticity for several pseudo-differential operators. The book includes classic calculus as a special case. It will be accessible to graduate students and of benefit to researchers in PDEs and mathematical physics.

(Ebook) Global Pseud differential Calculus on Euclidean Spaces 1st Table of contents:

Part I: Preliminaries and Basic Calculus

  • Chapter 1: Pseudo-differential Operators: Definitions and Basic Properties

    • 1.1 Introduction: From Differential to Pseudo-differential Operators

    • 1.2 Symbol Classes

    • 1.3 Quantization of Operators

    • 1.4 Adjoint and Transposed Operators

    • 1.5 Composition of Operators

    • 1.6 Global Ellipticity and Hypoellipticity

    • 1.7 Parametrices and Regularity

  • Chapter 2: Function Spaces and Fourier Analysis

    • 2.1 Schwartz Space and Tempered Distributions

    • 2.2 Fourier Transform

    • 2.3 Sobolev Spaces (Basic Introduction)

    • 2.4 Weighted Function Spaces

  • Chapter 3: Further Properties of Pseudo-differential Operators

    • 3.1 Boundedness on L2 and other function spaces

    • 3.2 Global Regularity Properties

    • 3.3 Pseudo-differential Operators with Slowly Varying Symbols

Part II: Advanced Topics and Applications

  • Chapter 4: Special Classes of Pseudo-differential Operators

    • 4.1 Weyl Calculus

    • 4.2 Pseudo-differential Operators of Non-integer Order

    • 4.3 Pseudo-differential Operators with Non-smooth Symbols

  • Chapter 5: Global Hypoellipticity

    • 5.1 Introduction to Global Hypoellipticity

    • 5.2 Conditions for Global Hypoellipticity

    • 5.3 Examples and Applications

  • Chapter 6: Applications to Partial Differential Equations

    • 6.1 Elliptic Equations

    • 6.2 Evolution Equations (Parabolic, Hyperbolic - often discussed in the context of global solutions)

    • 6.3 Schrödinger Type Operators

    • 6.4 Traveling Wave Equations

  • Chapter 7: Applications in Mathematical Physics and Quantum Mechanics

    • 7.1 Quantum Mechanics (e.g., phase space analysis, quantization)

    • 7.2 Signal Analysis

  • Chapter 8: Non-commutative Geometry Aspects (if applicable to the global context of the book)

    • (This chapter might explore connections between pseudo-differential operators and non-commutative spaces or algebras.)

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Tags: Fabio Nicola, Luigi Rodino, Global, Pseud

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