Variational Methods for Free Surface Interfaces Proceedings of a Conference Held at Vallombrosa Center, Menlo Park, California, September 7–12, 1985
Vallombrosa Center was host during the week September 7-12, 1985 to about 40 mathematicians, physical scientists, and engineers, who share a common interest in free surface phenomena. This volume includes a selection of contributions by participants and also a few papers by interested scientists who...
| Other Authors: | , |
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| Format: | eBook |
| Language: | English |
| Published: |
New York, NY
Springer New York
1987, 1987
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| Edition: | 1st ed. 1987 |
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| Online Access: | |
| Collection: | Springer Book Archives -2004 - Collection details see MPG.ReNa |
Table of Contents:
- Optimal Crystal Shapes
- Immersed Tori of Constant Mean Curvature in R3
- The Construction of Families of Embedded Minimal Surfaces
- Boundary Behavior of Nonparametric Minimal Surfaces—Some Theorems and Conjectures
- On Two Isoperimetric Problems with Free Boundary Conditions
- Free Boundary Problems for Surfaces of Constant Mean Curvature
- On the Existence of Embedded Minimal Surfaces of Higher Genus with Free Boundaries in Riemannian Manifolds
- Free Boundaries in Geometric Measure Theory and Applications
- A Mathematical Description of Equilibrium Surfaces
- Interfaces of Prescribed Mean Curvature
- On the Uniqueness of Capillary Surfaces
- The Behavior of a Capillary Surface for Small Bond Number
- Convexity Properties of Solutions to Elliptic P.D.E.’S
- Boundary Behavior of Capillary Surfaces Via the Maximum Principle
- Convex Functions Methods in the Dirichlet Problem for Euler—Lagrange Equations
- Stability of a Drop Trapped Between Two Parallel Planes: Preliminary Report
- The Limit of Stability of Axisymmetric Rotating Drops
- Numerical Methods for Propagating Fronts
- A Dynamic Free Surface Deformation Driven by Anisotropic Interfacial Forces
- Stationary Flows in Viscous Fluid Bodies
- Large Time Behavior for the Solution of the Non-Steady Dam Problem
- New Results Concerning the Singular Solutions of the Capillarity Equation
- Continuous and Discontinuous Disappearance of Capillary Surfaces