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An Introduction to Involutive Structures

$124.00 (C)

Part of New Mathematical Monographs

  • Date Published: April 2008
  • availability: In stock
  • format: Hardback
  • isbn: 9780521878579

$ 124.00 (C)
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  • Detailing the main methods in the theory of involutive systems of complex vector fields this book examines the major results from the last twenty five years in the subject. One of the key tools of the subject - the Baouendi-Treves approximation theorem - is proved for many function spaces. This in turn is applied to questions in partial differential equations and several complex variables. Many basic problems such as regularity, unique continuation and boundary behaviour of the solutions are explored. The local solvability of systems of partial differential equations is studied in some detail. The book provides a solid background for others new to the field and also contains a treatment of many recent results which will be of interest to researchers in the subject.

    • Details the main tools and methods in the theory of involutive systems of complex vector fields
    • The Baouendi-Treves approximation theorem is proved for many function spaces
    •  Provides a solid background for beginners in the field and also contains a treatment of many recent results of interest to researchers in the subject
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    Reviews & endorsements

    "The choice of topics and the exposition (the authors are renowned experts in the field, and are well known for their clarity) make this book really beautiful."
    Alberto Parmeggiani, Mathematical Reviews

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    Product details

    • Date Published: April 2008
    • format: Hardback
    • isbn: 9780521878579
    • length: 404 pages
    • dimensions: 235 x 160 x 25 mm
    • weight: 0.7kg
    • availability: In stock
  • Table of Contents

    Preface
    1. Locally integrable structures
    2. The Baouendi-Treves approximation formula
    3. Sussmann's orbits and unique continuation
    4. Local solvability of vector fields
    5. The FBI transform and some applications
    6. Some boundary properties of solutions
    7. The differential complex associated to a formally integrable structure
    8. Local solvability in locally integrable structures
    Epilogue
    Bibliography
    A. Hardy space lemmas.

  • Authors

    Shiferaw Berhanu, Temple University, Philadelphia
    Shiferaw Berhanu is a Professor of Mathematics at Temple University in Philadelphia.

    Paulo D. Cordaro, Universidade de São Paulo
    Paulo D. Cordaro is a Professor of Mathematics in the Institute of Mathematics and Statistics at the University of São Paulo.

    Jorge Hounie, Universidade Federal de São Carlos
    Jorge Hounie is a Professor of Mathematics at the Federal University of São Carlos in Brazil.

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