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Survey Of Minimal Surfaces

Clear and comprehensive, this examination of minimal surfaces features twelve sections that discuss parametric and non-parametric surfaces;

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A Survey on Classical Minimal Surface Theory

Meeks and Perez present a survey of recent spectacular successes in classical minimal surface theory. The classification of minimal planar;

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Dirichlet's Principle, Conformal Mapping, and Minimal Surfaces

chapters explore the general problem of Douglas and conformal mapping of multiply connected domains, concluding with a survey of minimal surfaces;

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Lectures on Minimal Surfaces

This 1989 monograph deals with parametric minimal surfaces in Euclidean space. The author presents a broad survey which extends from the;

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A Course in Minimal Surfaces

Minimal surfaces date back to Euler and Lagrange and the beginning of the calculus of variations. Many of the techniques developed have;

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Complex Geometry of Slant Submanifolds

Kaehler, and quaternion Kaehler manifolds. It provides several classification results of minimal slant surfaces, quasi-minimal slant surfaces;

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Minimal Surfaces from a Complex Analytic Viewpoint

textbook, two introductory chapters surveying background material and the classical theory of minimal surfaces also make it suitable for preparing;

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Minimal Surfaces from a Complex Analytic Viewpoint

textbook, two introductory chapters surveying background material and the classical theory of minimal surfaces also make it suitable for preparing;

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The Global Theory of Minimal Surfaces in Flat Spaces

of the classical problems were solved and new classes of minimal surfaces found. Minimal surfaces are now studied from several different;

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Minimal Surfaces: Integrable Systems and Visualisation: m

problems related to the mean curvature of surfaces in homogeneous 3-manifolds, like minimal surfaces, CMC surfaces and mean curvature flows;

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Geometric Measure Theory and Minimal Surfaces

variational problems.- E. GIUSTI: Minimal surfaces with obstacles.- J. GUCKENHEIMER: Singularities in soap-bubble-like and soap-film-like surfaces.- D;

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Minimal Submanifolds In Pseudo-riemannian Geometry

, such as the Weierstrass representation formula for minimal surfaces, and the minimizing properties of complex submanifolds, are presented;

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Plateau`s Problem and the Calculus of Variations. (MN-35)

This book is meant to give an account of recent developments in the theory of Plateau's problem for parametric minimal surfaces and;

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Plateau`s Problem and the Calculus of Variations. (MN-35)

This book is meant to give an account of recent developments in the theory of Plateau's problem for parametric minimal surfaces and;

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Harmonic Mappings in the Plane

classically by differential geometers because they provide isothermal (or conformal) parameters for minimal surfaces. More recently they have been;

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Brakke s Mean Curvature Flow

theorem is also a natural generalization of Allard's regularity theorem, which is a fundamental regularity result for minimal surfaces and for;

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Dynamic Geometry on Time Scales

fundamental forms of surfaces on time scales. They are introduced minimal surfaces and geodesics on time scales. In the book are studied the covaraint;

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The Essentials of CAGD

will help readers understand and use the elements of computer-aided geometric design, curves and surfaces, without the mathematical baggage;

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The Essentials of CAGD

will help readers understand and use the elements of computer-aided geometric design, curves and surfaces, without the mathematical baggage;

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Minimal Submanifolds And Related Topics (Second Edition)

In the theory of minimal submanifolds, Bernstein's problem and Plateau's problem are central topics. This important book presents the;

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Constant Mean Curvature Surfaces with Boundary

analysis, the theory is also of great interest for many other mathematical fields. While minimal surfaces and CMC surfaces in general have;

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Constant Mean Curvature Surfaces with Boundary

analysis, the theory is also of great interest for many other mathematical fields. While minimal surfaces and CMC surfaces in general have already;

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Birational Geometry of Algebraic Varieties

of minimal models of surfaces can be generalized to higher dimensional varieties. This generalization, called the minimal model program or Mori's;

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Birational Geometry of Algebraic Varieties

of minimal models of surfaces can be generalized to higher dimensional varieties. This generalization, called the minimal model program or Mori's;

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Current Developments in Mathematics 1998

A survey of mathematical developments during 1998. Topics covered include mirror principle, symplectic topology, o-minimal structures, and;

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Surfaces in 4-Space

Surfaces in 4-Space, written by leading specialists in the field, discusses knotted surfaces in 4-dimensional space and surveys many of the;

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Elliptic Systems of Phase Transition Type

in the scalar Allen-Cahn equation, which models coexistence of two phases and is related to minimal surfaces. The 1978 De Giorgi conjecture for;

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