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Geometric Partial Differential Equations - Part I

by Andrea Bonito
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Current price ₹12,945.00
Original price ₹21,574.00
Original price ₹21,574.00
Original price ₹21,574.00
(-40%)
₹12,945.00
Current price ₹12,945.00

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Book cover type: Hardcover
  • ISBN13: 9780444640031
  • Binding: Hardcover
  • Subject: N/A
  • Publisher: North-Holland
  • Publisher Imprint: North-Holland
  • Publication Date:
  • Pages: 710
  • Original Price: USD 230.0
  • Language: English
  • Edition: N/A
  • Item Weight: 1112 grams
  • BISAC Subject(s): Mathematical Analysis and Numerical Analysis

Besides their intrinsic mathematical interest, geometric partial differential equations (PDEs) are ubiquitous in many scientific, engineering and industrial applications. They represent an intellectual challenge and have received a great deal of attention recently. The purpose of this volume is to provide a missing reference consisting of self-contained and comprehensive presentations. It includes basic ideas, analysis and applications of state-of-the-art fundamental algorithms for the approximation of geometric PDEs together with their impacts in a variety of fields within mathematics, science, and engineering.

Bonito, Andrea: - Andrea Bonito is professor in the Department of Mathematics at Texas A&M University.

Together with Ricardo H. Nochetto they have more than forty years of experience in the variational formulation and approximation of a wide range of geometric partial differential equations (PDEs). Their work encompass fundamental studies of numerical PDEs: the design, analysis and implementation of efficient numerical algorithms for the approximation of PDEs; and their applications in modern engineering, science, and bio-medical problems.

Nochetto, Ricardo Horacio: - Ricardo H. Nochetto is professor in the Department of Mathematics and the Institute for Physical Science and Technology at the University of Maryland, College Park.

Together with Andrea Bonito they have more than forty years of experience in the variational formulation and approximation of a wide range of geometric partial differential equations (PDEs). Their work encompass fundamental studies of numerical PDEs: the design, analysis and implementation of efficient numerical algorithms for the approximation of PDEs; and their applications in modern engineering, science, and bio-medical problems.

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