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Statistical Thermodynamics and Differential Geometry of Microstructured Materials

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Cover of 'Statistical Thermodynamics and Differential Geometry of Microstructured Materials'

Table of Contents

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    Book Overview
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    Chapter 1 The Geometric Calculus of Variations and Modelling Natural Phenomena
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    Chapter 2 Hyperbolic Statistical Analysis
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    Chapter 3 A Crystallographic Approach to 3-Periodic Minimal Surfaces
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    Chapter 4 The Conformation of Fluid Vesicles
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    Chapter 5 Harmonic Maps for Bumpy Metrics
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    Chapter 6 Periodic Surfaces That are Extremal for Energy Functionals Containing Curvature Functions
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    Chapter 7 The Least Gradient Method for Computing Area-Minimizing Hypersurfaces
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    Chapter 8 Modelling of Homogeneous Sinters and Some Generalizations of Plateau’s Problem
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    Chapter 9 A Generalization of a Theorem of Delaunay on Constant Mean Curvature Surfaces
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    Chapter 10 Willmore Surfaces and Computers
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    Chapter 11 Difference Versus Gaussian Curvature Energies; Monolayer Versus Bilayer Curvature Energies; Applications to Vesicle Stability
Attention for Chapter 7: The Least Gradient Method for Computing Area-Minimizing Hypersurfaces
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Chapter title
The Least Gradient Method for Computing Area-Minimizing Hypersurfaces
Chapter number 7
Book title
Statistical Thermodynamics and Differential Geometry of Microstructured Materials
Published by
Springer, New York, NY, January 1993
DOI 10.1007/978-1-4613-8324-6_7
Book ISBNs
978-1-4613-8326-0, 978-1-4613-8324-6
Authors

Harold R. Parks, Parks, Harold R.

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