-20%
Representation Theory and Complex Analysis: Lectures given at the C.I.M.E. Summer School held in Venice, Italy, June 10-17, 2004
Original price was: ₹5,507.00.₹4,406.00Current price is: ₹4,406.00.
Includes supplementary material: sn.pub/extras
-20%
Representation Theory and Complex Analysis: Lectures given at the C.I.M.E. Summer School held in Venice, Italy, June 10-17, 2004
Original price was: ₹5,507.00.₹4,406.00Current price is: ₹4,406.00.
Includes supplementary material: sn.pub/extras
-21%
Representations of Fundamental Groups of Algebraic Varieties
Original price was: ₹3,944.00.₹3,155.00Current price is: ₹3,155.00.
Includes supplementary material: sn.pub/extras
-21%
Representations of Fundamental Groups of Algebraic Varieties
Original price was: ₹3,944.00.₹3,155.00Current price is: ₹3,155.00.
Includes supplementary material: sn.pub/extras
-21%
Riemannian Metrics of Constant Mass and Moduli Spaces of Conformal Structures
Original price was: ₹3,944.00.₹3,155.00Current price is: ₹3,155.00.
This monograph deals with recent questions of conformal geometry. It provides in detail an approach to studying moduli spaces of conformal structures, using a new canonical metric for conformal structures.
-21%
Riemannian Metrics of Constant Mass and Moduli Spaces of Conformal Structures
Original price was: ₹3,944.00.₹3,155.00Current price is: ₹3,155.00.
This monograph deals with recent questions of conformal geometry. It provides in detail an approach to studying moduli spaces of conformal structures, using a new canonical metric for conformal structures.
-20%
Riesz Transforms, Hodge-Dirac Operators and Functional Calculus for Multipliers
Original price was: ₹6,033.00.₹4,827.00Current price is: ₹4,827.00.
This book on recent research in noncommutative harmonic analysis treats the Lp boundedness of Riesz transforms associated with Markovian semigroups of either Fourier multipliers on non-abelian groups or Schur multipliers. The detailed study of these objects is then continued with a proof of the boundedness of the holomorphic functional calculus for Hodge–Dirac operators, thereby answering a question of Junge, Mei and Parcet, and presenting a new functional analytic approach which makes it possible to further explore the connection with noncommutative geometry.
-20%
Riesz Transforms, Hodge-Dirac Operators and Functional Calculus for Multipliers
Original price was: ₹6,033.00.₹4,827.00Current price is: ₹4,827.00.
This book on recent research in noncommutative harmonic analysis treats the Lp boundedness of Riesz transforms associated with Markovian semigroups of either Fourier multipliers on non-abelian groups or Schur multipliers. The detailed study of these objects is then continued with a proof of the boundedness of the holomorphic functional calculus for Hodge–Dirac operators, thereby answering a question of Junge, Mei and Parcet, and presenting a new functional analytic approach which makes it possible to further explore the connection with noncommutative geometry.
-20%
Shadowing in Dynamical Systems
Original price was: ₹4,256.00.₹3,406.00Current price is: ₹3,406.00.
Includes supplementary material: sn.pub/extras
-20%
Shadowing in Dynamical Systems
Original price was: ₹4,256.00.₹3,406.00Current price is: ₹3,406.00.
Includes supplementary material: sn.pub/extras
-20%
Shapes and Diffeomorphisms
Original price was: ₹9,681.00.₹7,746.00Current price is: ₹7,746.00.
This book covers mathematical foundations and methods for the computerized analysis of shapes, providing the requisite background in geometry and functional analysis and introducing various algorithms and approaches to shape modeling, with a special focus on the interesting connections between shapes and their transformations by diffeomorphisms. A direct application is to computational anatomy, for which techniques such as large‒deformation diffeomorphic metric mapping and metamorphosis, among others, are presented. The appendices detail a series of classical topics (Hilbert spaces, differential equations, Riemannian manifolds, optimal control).The intended audience is applied mathematicians and mathematically inclined engineers interested in the topic of shape analysis and its possible applications in computer vision or medical imaging. The first part can be used for an advanced undergraduate course on differential geometry with a focus on applications while the later chapters are suitable for a graduate course on shape analysis through the action of diffeomorphisms. Several significant additions appear in the 2nd edition, most notably a new chapter on shape datasets, and a discussion of optimal control theory in an infinite-dimensional framework, which is then used to enrich the presentation of diffeomorphic matching.
-20%
Shapes and Diffeomorphisms
Original price was: ₹9,681.00.₹7,746.00Current price is: ₹7,746.00.
This book covers mathematical foundations and methods for the computerized analysis of shapes, providing the requisite background in geometry and functional analysis and introducing various algorithms and approaches to shape modeling, with a special focus on the interesting connections between shapes and their transformations by diffeomorphisms. A direct application is to computational anatomy, for which techniques such as large‒deformation diffeomorphic metric mapping and metamorphosis, among others, are presented. The appendices detail a series of classical topics (Hilbert spaces, differential equations, Riemannian manifolds, optimal control).The intended audience is applied mathematicians and mathematically inclined engineers interested in the topic of shape analysis and its possible applications in computer vision or medical imaging. The first part can be used for an advanced undergraduate course on differential geometry with a focus on applications while the later chapters are suitable for a graduate course on shape analysis through the action of diffeomorphisms. Several significant additions appear in the 2nd edition, most notably a new chapter on shape datasets, and a discussion of optimal control theory in an infinite-dimensional framework, which is then used to enrich the presentation of diffeomorphic matching.
-20%
Smooth Functions and Maps
Price range: ₹4,827.00 through ₹6,495.00
Contains a consistent theory of smooth functions Deals with critical values of smooth mappings Uses a new technical approach that allows to clarify some of the technically difficult proofs while maintaining full integrity
-20%
Smooth Functions and Maps
Price range: ₹4,827.00 through ₹6,495.00
Contains a consistent theory of smooth functions Deals with critical values of smooth mappings Uses a new technical approach that allows to clarify some of the technically difficult proofs while maintaining full integrity
-20%
-20%
Sobolev Maps to the Circle: From the Perspective of Analysis, Geometry, and Topology
Original price was: ₹14,894.00.₹11,916.00Current price is: ₹11,916.00.
The theory of real-valued Sobolev functions is a classical part of analysis and has a wide range of applications in pure and applied mathematics. By contrast, the study of manifold-valued Sobolev maps is relatively new. The incentive to explore these spaces arose in the last forty years from geometry and physics. This monograph is the first to provide a unified, comprehensive treatment of Sobolev maps to the circle, presenting numerous results obtained by the authors and others. Many surprising connections to other areas of mathematics are explored, including the Monge-Kantorovich theory in optimal transport, items in geometric measure theory, Fourier series, and non-local functionals occurring, for example, as denoising filters in image processing. Numerous digressions provide a glimpse of the theory of sphere-valued Sobolev maps.
Each chapter focuses on a single topic and starts with a detailed overview, followed by the most significant results, and rather complete proofs. The “Complements and Open Problems” sections provide short introductions to various subsequent developments or related topics, and suggest newdirections of research. Historical perspectives and a comprehensive list of references close out each chapter. Topics covered include lifting, point and line singularities, minimal connections and minimal surfaces, uniqueness spaces, factorization, density, Dirichlet problems, trace theory, and gap phenomena.
Sobolev Maps to the Circle will appeal to mathematicians working in various areas, such as nonlinear analysis, PDEs, geometric analysis, minimal surfaces, optimal transport, and topology. It will also be of interest to physicists working on liquid crystals and the Ginzburg-Landau theory of superconductors.
-20%
Sobolev Maps to the Circle: From the Perspective of Analysis, Geometry, and Topology
Original price was: ₹14,894.00.₹11,916.00Current price is: ₹11,916.00.
The theory of real-valued Sobolev functions is a classical part of analysis and has a wide range of applications in pure and applied mathematics. By contrast, the study of manifold-valued Sobolev maps is relatively new. The incentive to explore these spaces arose in the last forty years from geometry and physics. This monograph is the first to provide a unified, comprehensive treatment of Sobolev maps to the circle, presenting numerous results obtained by the authors and others. Many surprising connections to other areas of mathematics are explored, including the Monge-Kantorovich theory in optimal transport, items in geometric measure theory, Fourier series, and non-local functionals occurring, for example, as denoising filters in image processing. Numerous digressions provide a glimpse of the theory of sphere-valued Sobolev maps.
Each chapter focuses on a single topic and starts with a detailed overview, followed by the most significant results, and rather complete proofs. The “Complements and Open Problems” sections provide short introductions to various subsequent developments or related topics, and suggest newdirections of research. Historical perspectives and a comprehensive list of references close out each chapter. Topics covered include lifting, point and line singularities, minimal connections and minimal surfaces, uniqueness spaces, factorization, density, Dirichlet problems, trace theory, and gap phenomena.
Sobolev Maps to the Circle will appeal to mathematicians working in various areas, such as nonlinear analysis, PDEs, geometric analysis, minimal surfaces, optimal transport, and topology. It will also be of interest to physicists working on liquid crystals and the Ginzburg-Landau theory of superconductors.