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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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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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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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Minimal Surfaces from a Complex Analytic Viewpoint

particular emphasis on the study of the global theory of minimal surfaces with a given complex structure. Advanced methods of holomorphic;

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Minimal Surfaces from a Complex Analytic Viewpoint

particular emphasis on the study of the global theory of minimal surfaces with a given complex structure. Advanced methods of holomorphic;

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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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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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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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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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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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Complex Geometry of Slant Submanifolds

renowned researchers. The book discusses a wide range of topics, including slant surfaces, slant submersions, nearly Kaehler, locally conformal;

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Minimal Submanifolds In Pseudo-riemannian Geometry

Since the foundational work of Lagrange on the differential equation to be satisfied by a minimal surface of the Euclidean space, the;

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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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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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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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A First Course in Differential Geometry

test students' understanding of the material, and ends with a supplementary chapter on minimal surfaces that could be used as an extension;

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A First Course in Differential Geometry

test students' understanding of the material, and ends with a supplementary chapter on minimal surfaces that could be used as an extension;

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A First Course in Differential Geometry

-dimensional education space but can be extended to higher dimensions and other surfaces. It can be used for either one semester or a full-year course.;

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The Essentials of CAGD

Putting the G into CAGD, the authors provide a much-needed practical and basic introduction to computer-aided geometric design. This book;

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The Essentials of CAGD

Putting the G into CAGD, the authors provide a much-needed practical and basic introduction to computer-aided geometric design. This book;

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Differential Geometry: A First Course

Differential Geometry: A First Course is an introduction to the classical theory of space curves and surfaces offered at the Graduate and;

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Surfaces in Classical Geometries

curvature immersions, isothermic immersions, and the duality between minimal surfaces in Euclidean space and constant mean curvature surfaces;

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Minimal Submanifolds And Related Topics (Second Edition)

value distribution of the Gauss image of a minimal surface in Euclidean 3-space, Simons' work for minimal graphic hypersurfaces, and the;

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Geometric Relativity

inequality, drawing on a variety of tools used in this area of research, including minimal hypersurfaces, conformal geometry, inverse mean curvature;

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Introduction to the Theory of Algebraic Functions of One Variable

last chapter, which is more analytic in flavor, treats the theory of Riemann surfaces. Prerequisites for reading are minimal and include only;

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