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Introduction to Ring Theory

Original price was: ₹3,948.00.Current price is: ₹3,159.00.
Paul Cohn is a well-known expositor and expert in the field This book follows on from the SUMS book "Groups, Rings and Fields" by David Wallace Includes supplementary material: sn.pub/extras
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Introduction to Ring Theory

Original price was: ₹3,948.00.Current price is: ₹3,159.00.
Paul Cohn is a well-known expositor and expert in the field This book follows on from the SUMS book "Groups, Rings and Fields" by David Wallace Includes supplementary material: sn.pub/extras
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Introduction to Soergel Bimodules

Original price was: ₹15,937.00.Current price is: ₹12,750.00.
This book provides a comprehensive introduction to Soergel bimodules. First introduced by Wolfgang Soergel in the early 1990s, they have since become a powerful tool in geometric representation theory.
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Introduction to Soergel Bimodules

Original price was: ₹15,937.00.Current price is: ₹12,750.00.
This book provides a comprehensive introduction to Soergel bimodules. First introduced by Wolfgang Soergel in the early 1990s, they have since become a powerful tool in geometric representation theory.
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Introductory Mathematics: Algebra and Analysis

Original price was: ₹3,948.00.Current price is: ₹3,159.00.
A book for students to read before university Completely self-contained, readers can work their own way through and check their understanding against the many solutions provided to exercises of varying difficulty Lively style provides an interesting read Includes supplementary material: sn.pub/extras
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Introductory Mathematics: Algebra and Analysis

Original price was: ₹3,948.00.Current price is: ₹3,159.00.
A book for students to read before university Completely self-contained, readers can work their own way through and check their understanding against the many solutions provided to exercises of varying difficulty Lively style provides an interesting read Includes supplementary material: sn.pub/extras
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Introductory Mathematics: Applications and Methods

Original price was: ₹8,639.00.Current price is: ₹6,912.00.
A book for students to read before university to give themselves a head-start - Completely self-contained, with solutions provided to exercises of varying difficulty - Alternatively, universities may choose to base their first- semester course on this book - Applications and examples given from both physics and economics
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Introductory Mathematics: Applications and Methods

Original price was: ₹8,639.00.Current price is: ₹6,912.00.
A book for students to read before university to give themselves a head-start - Completely self-contained, with solutions provided to exercises of varying difficulty - Alternatively, universities may choose to base their first- semester course on this book - Applications and examples given from both physics and economics
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Iterative Methods for the Solution of a Linear Operator Equation in Hilbert Space: A Survey

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
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Iterative Methods for the Solution of a Linear Operator Equation in Hilbert Space: A Survey

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
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Jordan Triple Systems by the Grid Approach

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
Grids are special families of tripotents in Jordan triple systems. This research monograph presents a theory of grids including their classification and coordinization of their cover.
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Jordan Triple Systems by the Grid Approach

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
Grids are special families of tripotents in Jordan triple systems. This research monograph presents a theory of grids including their classification and coordinization of their cover.
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Kan Extensions in Enriched Category Theory

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
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Kan Extensions in Enriched Category Theory

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
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Kodaira-Spencer Maps in Local Algebra

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
The monograph contributes to Lech's inequality - a 30-year-old problem of commutative algebra, originating in the work of Serre and Nagata, that relates the Hilbert function of the total space of an algebraic or analytic deformation germ to the Hilbert function of the parameter space. A weakened version of Lech's inequality is proved using a construction that can be considered as a local analog of the Kodaira-Spencer map known from the deformation theory of compact complex manifolds.
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Kodaira-Spencer Maps in Local Algebra

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
The monograph contributes to Lech's inequality - a 30-year-old problem of commutative algebra, originating in the work of Serre and Nagata, that relates the Hilbert function of the total space of an algebraic or analytic deformation germ to the Hilbert function of the parameter space. A weakened version of Lech's inequality is proved using a construction that can be considered as a local analog of the Kodaira-Spencer map known from the deformation theory of compact complex manifolds.
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Laplacian Eigenvectors of Graphs: Perron-Frobenius and Faber-Krahn Type Theorems

Original price was: ₹4,260.00.Current price is: ₹3,409.00.
Eigenvectors of graph Laplacians have not, to date, been the subject of expository articles and thus they may seem a surprising topic for a book. The authors propose two motivations for this new LNM volume: (1) There are fascinating subtle differences between the properties of solutions of Schrödinger equations on manifolds on the one hand, and their discrete analogs on graphs. (2) “Geometric” properties of (cost) functions defined on the vertex sets of graphs are of practical interest for heuristic optimization algorithms.
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Laplacian Eigenvectors of Graphs: Perron-Frobenius and Faber-Krahn Type Theorems

Original price was: ₹4,260.00.Current price is: ₹3,409.00.
Eigenvectors of graph Laplacians have not, to date, been the subject of expository articles and thus they may seem a surprising topic for a book. The authors propose two motivations for this new LNM volume: (1) There are fascinating subtle differences between the properties of solutions of Schrödinger equations on manifolds on the one hand, and their discrete analogs on graphs. (2) “Geometric” properties of (cost) functions defined on the vertex sets of graphs are of practical interest for heuristic optimization algorithms.
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