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2225 books were found.
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This volume presents a classical approach to the general topics of the geometry of curves, including the theory... Read More >>
Offers an introduction to combinatorial torsions of cellular spaces and manifolds with emphasis on torsions of 3-dimensional... Read More >>
"This volume contains selected papers that were presented at the AMS-IMS-SIAM Joint Summer Research Conference on... Read More >>
Suitable for second-year graduate students, this title is intended as an introduction to differential geometry with... Read More >>
This book is an introduction to symplectic geometry. It starts with the basics of the geometry of symplectic vector... Read More >>
This study deals with the new class of one-dimensional variational problems - the problems with branching solutions.... Read More >>
Differential geometry is an actively developing area of modern mathematics and this volume presents a classical... Read More >>
This monograph presents the foundations of Hamilton Geometry. The concept of Hamilton Space opens a new domain in... Read More >>
Differential geometry is an actively developing area of modern mathematics. This volume presents a classical approach... Read More >>
This collection of papers on the geometry and topology of submanifolds is taken from meetings held in honour of... Read More >>
Provides an approach to the geometry of pseudo-Finsler manifolds. This book discusses the geometry of pseudo-Finsler... Read More >>
It is the purpose of these notes to go over these results at a more leisurely pace, keeping in mind that mathematicians... Read More >>
"""Singular Loci of Schubert Varieties"" is a unique work at the crossroads of representation theory, algebraic... Read More >>
This collection of papers exploring differential geomtry include contributions covering: fix point theorems and... Read More >>
Offers an introduction to differential geometry with applications to mechanics and physics. This title covers topology... Read More >>
This text presents a systematic account of conformal geometry of n-manifolds, as well as its Reimannian counterparts.... Read More >>
It is rarely taught in undergraduate or graduate curricula that the only conformal maps in Euclidean space of dimension... Read More >>
For a Riemannian manifold $M$, the geometry, topology and analysis are interrelated in ways that are widely explored... Read More >>
The uniformization theory of canonical Kahler metrics has been established in higher dimensions, and many applications... Read More >>
This is a combination of a graduate textbook on Riemannian holonomy groups, and a research monograph on compact... Read More >>
