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eBook Lectures on Minimal Surfaces: Volume 1, Introduction, Fundamentals, Geometry and Basic Boundary Value Problems ePub

eBook Lectures on Minimal Surfaces: Volume 1, Introduction, Fundamentals, Geometry and Basic Boundary Value Problems ePub

by Johannes C. C. Nitsche

  • ISBN: 0521244277
  • Category: Mathematics
  • Subcategory: Math Science
  • Author: Johannes C. C. Nitsche
  • Language: English
  • Publisher: Cambridge University Press (September 29, 1989)
  • Pages: 592
  • ePub book: 1763 kb
  • Fb2 book: 1932 kb
  • Other: lit doc lrf docx
  • Rating: 4.5
  • Votes: 572

Description

Johannes C. C. Nitsche. This 1989 monograph deals with parametric minimal surfaces in Euclidean space

Johannes C. This 1989 monograph deals with parametric minimal surfaces in Euclidean space. The author presents a broad survey which extends from the classical beginnings to the current situation whilst highlighting many of the subject's main features and interspersing the mathematical development with pertinent historical remarks. The presentation is complete and is complemented by a bibliography of nearly 1600 references. The careful expository style and emphasis on geometric aspects are extremely valuable

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Lectures on Minimal Surfa. has been added to your Cart. The author presents a broad survey which extends from the classical beginnings to the situation at the time of publication, whilst highlighting many of the subject's main features and interspersing the mathematical development with pertinent historical remarks.

You can change your ad preferences anytime. 4. This 1989 monograph deals with parametric minimal surfaces in Euclidean space

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LECTURES ON MINIMAL SURFACES Volume 1 Johannes C. Nitsche LECTURES ON MINIMAL SURFACES Volume 1 Introduction, fu. .Lectures on Elliptic Boundary Value Problems . Report "Lectures on Minimal Surfaces: Volume 1, Introduction, Fundamentals, Geometry and Basic Boundary Value Problems".

Here we formulate some major open problems for minimal surfaces, mostly in the context of Plateau’s or Douglas’s . Lectures on minimal surfaces, vol. 1: Introduction, fundamentals, geometry and basic boundary problems.

Here we formulate some major open problems for minimal surfaces, mostly in the context of Plateau’s or Douglas’s problem. Many of them are unsolved since a long time, see . Nitsche (Vorlesungen über Minimalflächen, Springer, Berlin, 1975; Lectures on minimal surfaces, vol. 1, Cambridge Univ. Press, Cambridge, 1989). Cambridge University Press, Cambridge, 1989 Google Scholar. Authors and Affiliations.

Semantic Scholar profile for Johannes C. Nitsche, with fewer than 50 highly influential citations. Lectures on Minimal Surfaces. Boundary value problems for variational integrals involving surface curvatures. Johannes C. Robert Osserman, Johannes C. The following investigation deals with surfaces governed by and extremal for a free energy functional which is quadratic in the principal curvatures. The associated Euler-Lagrange differentia. More).

In mathematics, in the field of differential equations, a boundary value problem is a differential equation together with a set of additional constraints, called the boundary conditions. A solution to a boundary value problem is a solution to the differential equation which also satisfies the boundary conditions. Boundary value problems arise in several branches of physics as any physical differential equation will have them.

Lectures on Minimal Surfaces: Volume 1, Introduction, Fundamentals, Geometry and Basic Boundary Value Problems. Nitsche

Lectures on Minimal Surfaces: Volume 1, Introduction, Fundamentals, Geometry and Basic Boundary Value Problems. 1. 5 Mb. Vorlesungen über Minimalflächen (Die Grundlehren der mathematischen Wissenschaften in Einzeldarstellungen). C Nitsche. 2 Mb. Lectures on Minimal Surfaces: Volume 1, Introduction, Fundamentals, Geometry and Basic Boundary Value Problems.

This 1989 monograph deals with parametric minimal surfaces in Euclidean space. The author presents a broad survey which extends from the classical beginnings to the current situation whilst highlighting many of the subject's main features and interspersing the mathematical development with pertinent historical remarks. The presentation is complete and is complemented by a bibliography of nearly 1600 references. The careful expository style and emphasis on geometric aspects are extremely valuable. Moreover, in the years leading up to the publication of this book, the theory of minimal surfaces was finding increasing application to other areas of mathematics and the physical sciences ensuring that this account will appeal to non-specialists as well.