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Applications of Nonlinear Partial Differential Equations in Mathematical Physics
Edited by:
R. Finn
| eBook ISBN: | 978-0-8218-9232-9 |
| Product Code: | PSAPM/17.E |
| List Price: | $129.00 |
| MAA Member Price: | $116.10 |
| AMS Member Price: | $103.20 |
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Applications of Nonlinear Partial Differential Equations in Mathematical Physics
Edited by:
R. Finn
| eBook ISBN: | 978-0-8218-9232-9 |
| Product Code: | PSAPM/17.E |
| List Price: | $129.00 |
| MAA Member Price: | $116.10 |
| AMS Member Price: | $103.20 |
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Book DetailsProceedings of Symposia in Applied MathematicsVolume: 17; 1965; 234 ppMSC: Primary 35
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Table of Contents
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General nonlinear theory
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Avner Friedman — Remarks on nonlinear parabolic equations [ MR 0186938 ]
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Felix E. Browder — Existence and uniqueness theorems for solutions of nonlinear boundary value problems [ MR 0197933 ]
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Tosio Kato — Nonlinear evolution equations in Banach spaces [ MR 0184099 ]
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James Serrin — Singularities of solutions of nonlinear equations [ MR 0186903 ]
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J. L. Lions and W. A. Strauss — Some nonlinear evolution equations
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R. C. MacCamy and V. J. Mizel — Results for a quasi-linear hyperbolic equation
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Finite elasticity, compressible fluids
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Walter Noll — The equations of finite elasticity [ MR 0181152 ]
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Fritz John — A priori estimates applied to nonlinear shell theory [ MR 0187494 ]
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P. R. Garabedian — Asymptotic description of a free boundary at the point of separation [ MR 0182231 ]
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Viscous fluids, magnetohydrodynamics
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Robert Finn — Stationary solutions of the Navier-Stokes equations
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Harold Grad — Asymptotic equivalence of the Navier-Stokes and nonlinear Boltzmann equations [ MR 0184507 ]
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J. E. Edwards — On the existence of solutions of the steady-state Navier-Stokes equations for a class of nonsmooth boundary data
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P. C. Fife — Toward the validity of the Prandtl approximations in a boundary layer
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B. D. Coleman, R. J. Duffin and V. J. Mizel — Instability and uniqueness results for a third order PDE on a strip
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General relativity, quantum field theory
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A. Lichnerowicz — Existence and uniqueness theorems in general relativity [ MR 0183500 ]
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R. P. Kerr and A. Schild — Some algebraically degenerate solutions of Einstein’s gravitational field equations [ MR 0216846 ]
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I. E. Segal — Nonlinear partial differential equations in quantum field theory [ MR 0202406 ]
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RequestsReview Copy – for publishers of book reviewsPermission – for use of book, eBook, or Journal contentAccessibility – to request an alternate format of an AMS title
- Book Details
- Table of Contents
- Requests
-
General nonlinear theory
-
Avner Friedman — Remarks on nonlinear parabolic equations [ MR 0186938 ]
-
Felix E. Browder — Existence and uniqueness theorems for solutions of nonlinear boundary value problems [ MR 0197933 ]
-
Tosio Kato — Nonlinear evolution equations in Banach spaces [ MR 0184099 ]
-
James Serrin — Singularities of solutions of nonlinear equations [ MR 0186903 ]
-
J. L. Lions and W. A. Strauss — Some nonlinear evolution equations
-
R. C. MacCamy and V. J. Mizel — Results for a quasi-linear hyperbolic equation
-
Finite elasticity, compressible fluids
-
Walter Noll — The equations of finite elasticity [ MR 0181152 ]
-
Fritz John — A priori estimates applied to nonlinear shell theory [ MR 0187494 ]
-
P. R. Garabedian — Asymptotic description of a free boundary at the point of separation [ MR 0182231 ]
-
Viscous fluids, magnetohydrodynamics
-
Robert Finn — Stationary solutions of the Navier-Stokes equations
-
Harold Grad — Asymptotic equivalence of the Navier-Stokes and nonlinear Boltzmann equations [ MR 0184507 ]
-
J. E. Edwards — On the existence of solutions of the steady-state Navier-Stokes equations for a class of nonsmooth boundary data
-
P. C. Fife — Toward the validity of the Prandtl approximations in a boundary layer
-
B. D. Coleman, R. J. Duffin and V. J. Mizel — Instability and uniqueness results for a third order PDE on a strip
-
General relativity, quantum field theory
-
A. Lichnerowicz — Existence and uniqueness theorems in general relativity [ MR 0183500 ]
-
R. P. Kerr and A. Schild — Some algebraically degenerate solutions of Einstein’s gravitational field equations [ MR 0216846 ]
-
I. E. Segal — Nonlinear partial differential equations in quantum field theory [ MR 0202406 ]
Review Copy – for publishers of book reviews
Permission – for use of book, eBook, or Journal content
Accessibility – to request an alternate format of an AMS title
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