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On Dirichlet’s Boundary Value Problem: LP-Theory based on a Generalization of Garding’s Inequality

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On Dirichlet’s Boundary Value Problem: LP-Theory based on a Generalization of Garding’s Inequality

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On Global Univalence Theorems

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On Global Univalence Theorems

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On Graph Approaches to Contextuality and their Role in Quantum Theory

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This book explores two of the most striking features of quantum theory – contextuality and nonlocality – using a formulation based on graph theory.
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On Graph Approaches to Contextuality and their Role in Quantum Theory

Original price was: ₹6,554.00.Current price is: ₹5,244.00.
This book explores two of the most striking features of quantum theory – contextuality and nonlocality – using a formulation based on graph theory.
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On Hilbert-Type and Hardy-Type Integral Inequalities and Applications

Original price was: ₹5,511.00.Current price is: ₹4,410.00.
This book is aimed toward graduate students and researchers in mathematics, physics and engineering interested in the latest developments in analytic inequalities, Hilbert-Type and Hardy-Type integral inequalities, and their applications.
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On Hilbert-Type and Hardy-Type Integral Inequalities and Applications

Original price was: ₹5,511.00.Current price is: ₹4,410.00.
This book is aimed toward graduate students and researchers in mathematics, physics and engineering interested in the latest developments in analytic inequalities, Hilbert-Type and Hardy-Type integral inequalities, and their applications.
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On Stein’s Method for Infinitely Divisible Laws with Finite First Moment

Original price was: ₹5,511.00.Current price is: ₹4,410.00.
This book focuses on quantitative approximation results for weak limit theorems when the target limiting law is infinitely divisible with finite first moment. Two methods are presented and developed to obtain such quantitative results.
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On Stein’s Method for Infinitely Divisible Laws with Finite First Moment

Original price was: ₹5,511.00.Current price is: ₹4,410.00.
This book focuses on quantitative approximation results for weak limit theorems when the target limiting law is infinitely divisible with finite first moment. Two methods are presented and developed to obtain such quantitative results.
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On the C*-Algebras of Foliations in the Plane

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The main result of this original research monograph is the classification of C*-algebras of ordinary foliations of the plane in terms of a class of -trees. It reveals a close connection between some most recent developments in modern analysis and low-dimensional topology.
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On the C*-Algebras of Foliations in the Plane

Original price was: ₹2,901.00.Current price is: ₹2,321.00.
The main result of this original research monograph is the classification of C*-algebras of ordinary foliations of the plane in terms of a class of -trees. It reveals a close connection between some most recent developments in modern analysis and low-dimensional topology.
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On the Estimation of Multiple Random Integrals and U-Statistics

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Includes supplementary material: sn.pub/extras
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On the Estimation of Multiple Random Integrals and U-Statistics

Original price was: ₹4,990.00.Current price is: ₹3,993.00.
Includes supplementary material: sn.pub/extras
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On the Functional Equations Satisfied by Eisenstein Series

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On the Functional Equations Satisfied by Eisenstein Series

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On the Geometry of Diffusion Operators and Stochastic Flows

Original price was: ₹3,110.00.Current price is: ₹2,488.00.
Stochastic differential equations, and Hoermander form representations of diffusion operators, can determine a linear connection associated to the underlying (sub)-Riemannian structure. This is systematically described, together with its invariants, and then exploited to discuss qualitative properties of stochastic flows, and analysis on path spaces of compact manifolds with diffusion measures.
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On the Geometry of Diffusion Operators and Stochastic Flows

Original price was: ₹3,110.00.Current price is: ₹2,488.00.
Stochastic differential equations, and Hoermander form representations of diffusion operators, can determine a linear connection associated to the underlying (sub)-Riemannian structure. This is systematically described, together with its invariants, and then exploited to discuss qualitative properties of stochastic flows, and analysis on path spaces of compact manifolds with diffusion measures.
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