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Smooth Manifolds and Observables

This book gives an introduction to fiber spaces and differential operators on smooth manifolds. Over the last 20 years, the authors;

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Smooth Manifolds

need for mathematical research on smooth manifolds and differential geometry. The book primarily focuses on topics concerning differential;

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Smooth Manifolds

need for mathematical research on smooth manifolds and differential geometry. The book primarily focuses on topics concerning differential;

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Smooth Four-Manifolds and Complex Surfaces

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Elements of Differential Topology

integration on manifolds, abstract smooth manifolds, and the foundation for homotopical aspects of manifolds. The author then discusses a central;

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SemiRiemannian Geometry The Mathematical Language of General Relativity

include both the Lorentz and Euclidean signatures. The remainder of the book is devoted to a discussion of smooth manifolds, smooth manifolds with;

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The Topology of 4-Manifolds

This book presents the classical theorems about simply connected smooth 4-manifolds: intersection forms and homotopy type, oriented and;

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Introduction to Smooth Manifolds

Author has written several excellent Springer books.; This book is a sequel to Introduction to Topological Manifolds; Careful and;

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Smooth Invariant Manifolds And Normal Forms

smooth invariant manifold. Its main purpose is to present, as completely as possible, the basic results concerning the existence of stable and;

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The Wild World of 4-Manifolds

to light the unwieldy nature of smooth 4-manifolds; and although the method brings new insights, it has raised more questions than;

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Riemannian Manifolds and Homogeneous Geodesics

results not only on geodesic orbit manifolds, but also on smooth and Riemannian manifolds, Lie groups and Lie algebras, homogeneous Riemannian;

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Riemannian Manifolds and Homogeneous Geodesics

results not only on geodesic orbit manifolds, but also on smooth and Riemannian manifolds, Lie groups and Lie algebras, homogeneous Riemannian;

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A Short Course in Differential Topology

beginning graduate students. It covers the basics on smooth manifolds and their tangent spaces before moving on to regular values and transversality;

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Algebraic Geometry over $C^infty $-Rings

are $C^infty $-schemes, a category of geometric objects which generalize manifolds and whose morphisms generalize smooth maps. The author also;

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Topology from the Differentiable Viewpoint

subjects in modern mathematics. Beginning with basic concepts such as diffeomorphisms and smooth manifolds, he goes on to examine tangent spaces;

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Differential Geometry & Integral Geometry

gives a smooth and rapid introduction to differential manifolds and differential geometry, while the set entitled Lectures on Integral Geometry;

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Geometry of Incompatible Deformations

are discussions of generalized deformations and stress measures on smooth manifolds, geometrical formalizations for structurally inhomogeneous;

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Fundamentals of Tensor Calculus for Engineers with a Primer on Smooth Manifolds

that are crucial for applying tensor calculus safely in Euclidian space and for grasping the very essence of the smooth manifold concept;

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Elements of Combinatorial and Differential Topology

of topological spaces to investigations of their partitions into elementary sets, and to methods of differential topology, which deal with smooth;

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Differential Manifolds

. Differential Manifolds presents to advanced undergraduates and graduate students the systematic study of the topological structure of smooth manifolds;

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Introduction to Global Variational Geometry

The book is devoted to recent research in the global variational theory on smooth manifolds. Its main objective is an extension of the;

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Introduction To Differential Manifolds, An

in differential topology. Among the topics covered are smooth manifolds and maps, the structure of the tangent bundle and its associates, the calculation;

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Elliptic Theory on Singular Manifolds

The analysis and topology of elliptic operators on manifolds with singularities are much more complicated than in the smooth case and;

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Elliptic Theory on Singular Manifolds

The analysis and topology of elliptic operators on manifolds with singularities are much more complicated than in the smooth case and;

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Boundary Value Problems and Singular Pseudo-Differential Operators

operators on the half-axis as well as boundary value problems on smooth manifolds are treated as particular cone and wedge theories. It features a;

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Smooth Homogeneous Structures in Operator Theory

Geometric ideas and techniques play an important role in operator theory and the theory of operator algebras. Smooth Homogeneous Structures;

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Smooth Homogeneous Structures in Operator Theory

Geometric ideas and techniques play an important role in operator theory and the theory of operator algebras. Smooth Homogeneous Structures;

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