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Geometry of Surfaces

Presents an in-depth analysis of geometry of part surfaces and provides the tools for solving complex engineering problems Geometry;

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Geometry of Surfaces

The geometry of surfaces is an ideal starting point for learning geometry, for, among other reasons, the theory of surfaces of constant;

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Geometry and Spectra of Compact Riemann Surfaces

This monograph is a self-contained introduction to the geometry of Riemann Surfaces of constant curvature -1 and their length and;

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Variational Principles for Discrete Surfaces

This new volume introduces readers to some of the current topics of research in the geometry of polyhedral surfaces, with applications to;

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Differential Geometry Of Curves And Surfaces

This volume covers local as well as global differential geometry of curves and surfaces. *Makes extensive use of elementary linear algebra;

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Open Algebraic Surfaces

methods to study the geometry and topology of open algebraic surfaces. The theory of open algebraic surfaces is applicable not only to algebraic;

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Algebraic Surfaces

Lectures: A. Beauville: Surfaces algebriques complexes.- F.A. Bogomolov: The theory of invariants and its applications to some problems;

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Introduction To Mobius Differential Geometry

This book introduces the reader to the geometry of surfaces and submanifolds in the conformal n-sphere. Various models for Moebius geometry;

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Sliding-rolling Contact And In-hand Manipulation

Robots interact with the world through curves and surfaces - the subjects of study in differential geometry. This book applies the moving;

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Differential Geometry of Curves and Surfaces

One of the most widely used texts in its field, this volume introduces the differential geometry of curves and surfaces in both local and;

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Differential Geometry From A Singularity Theory Viewpoint

geometry of surfaces in Euclidean spaces. The book uses singularity theory to capture some key geometric features of surfaces. It describes the;

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Differential Forms and Applications

An application of differential forms for the study of some local and global aspects of the differential geometry of surfaces. Differential;

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Differential Geometry

This outstanding textbook by a distinguished mathematical scholar introduces the differential geometry of curves and surfaces in three;

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Parametric Geometry of Curves and Surfaces

This textbook provides a thorough introduction to the differential geometry of parametrized curves and surfaces, along with a wealth;

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Curves and Surfaces

This introductory textbook puts forth a clear and focused point of view on the differential geometry of curves and surfaces. Following the;

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Foliations and the Geometry of 3-Manifolds

dimensions. Significant themes returned to throughout the text include the importance of geometry, especially the hyperbolic geometry of surfaces;

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Birational Geometry of Foliations

The text presents the birational classification of holomorphic foliations of surfaces. It discusses at length the theory developed by L.G;

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The Pledge

The theory of open algebraic surfaces is applicable to algebraic geometry, commutative algebra, invariant theory, and singularities. This;

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A First Course in Differential Geometry

This book is designed to introduce differential geometry to beginning graduate students as well as to advanced undergraduate students;

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Differential Geometry

This elementary account of the differential geometry of curves and surfaces in space provides students with a good foundation for further;

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Differential Geometry of Curves and Surfaces

Differential Geometry of Curves and Surfaces, Second Edition takes both an analytical/theoretical approach and a visual/intuitive approach;

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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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The Global Theory of Minimal Surfaces in Flat Spaces

moduli, asymptotic geometry and surfaces of constant mean curvature in the hyperbolic space.;

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Riemann Surfaces by Way of Complex Analytic Geometry

This book establishes the basic function theory and complex geometry of Riemann surfaces, both open and compact. Many of the methods used;

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