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Seminar on Nonlinear Partial Differential Equations

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Cover of 'Seminar on Nonlinear Partial Differential Equations'

Table of Contents

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    Book Overview
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    Chapter 1 Geometrical and Analytical Questions In Nonlinear Elasticity
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    Chapter 2 An Introduction to Euler’S Equations for an Incompressible Fluid
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    Chapter 3 Linearizing Flows and a Cohomology Interpretation of Lax Equations
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    Chapter 4 The Ricci Curvature Equation
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    Chapter 5 A Walk Through Partial Differential Equations
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    Chapter 6 Remarks on Zero Viscosity Limit for Nonstationary Navier- Stokes Flows with Boundary
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    Chapter 7 Free Boundary Problems in Mechanics
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    Chapter 8 The Method of Partial Regularity as Applied to the Navier-Stokes Equations
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    Chapter 9 Shock Waves, Increase of Entropy and Loss of Information
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    Chapter 10 Stress and Riemannian Metrics in Nonlinear Elasticity
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    Chapter 11 The Cauchy Problem and Propagation of Singularities
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    Chapter 12 Analytical Theories of Vortex Motion
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    Chapter 13 The Minimal Surface Equation
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    Chapter 14 A Survey of Removable Singularities
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    Chapter 15 Applications of the Maximum Principle
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    Chapter 16 Minimax Methods and Their Application to Partial Differential Equations
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    Chapter 17 Analytic Aspects of the Harmonic Map Problem
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    Chapter 18 Equations of Plasma Physics
Attention for Chapter 13: The Minimal Surface Equation
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Chapter title
The Minimal Surface Equation
Chapter number 13
Book title
Seminar on Nonlinear Partial Differential Equations
Published by
Springer, New York, NY, January 1984
DOI 10.1007/978-1-4612-1110-5_13
Book ISBNs
978-1-4612-7013-3, 978-1-4612-1110-5
Authors

R. Osserman, Osserman, R.

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