 A Course in Functional Analysis
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 Linear Operators, Part 1: General Theory
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 Fundamentals of the Theory of Operator Algebras, Volume I: Elementary Theory
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 Introductory Functional Analysis with Applications Introductory Functional Analysis with Applications
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 Essential Results of Functional Analysis
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 Topics in Complex Analysis
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 Analytic Functions of Several Complex Variables
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 Compact Riemann Surfaces
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 Compact Riemann Surfaces: An Introduction to Contemporary Mathematics
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 The Concept of a Riemann Surface
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 An Introduction to Harmonic Analysis
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 Fourier Analysis on Groups
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 Abstract Harmonic Analysis: Structure and Analysis for Compact Groups Analysis on Locally Compact Abelian Groups
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 Introduction to Fourier Analysis on Euclidean Spaces.
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 Groups and Geometric Analysis (Integral Geometry, Invariant Differential Operators and Spherical Functions).
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 Partial Differential Equations I: Basic Theory
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 The Analysis of Linear Partial Differential Operators I: Distribution Theory and Fourier Analysis
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 Equivalence, Invariants and Symmetry
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 Differential Topology
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 Differential and Riemannian Manifolds
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 Foundations of Differentiable Manifolds and Lie Groups
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 Algebraic Topology: A First Course
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 Differential Forms in Algebraic Topology
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 Algebraic Topology
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 An Introduction to Algebraic Topology
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 Classical Topology and Combinatorial Group Theory
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 Topology and Geometry
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 Differential Geometry, Lie Groups, and Symmetric Spaces
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 Foundations of Differential Geometry, Vol. 1
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 The Laplacian on a Riemannian Manifold: An Introduction to Analysis on Manifolds
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 Riemannian Geometry
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 An Introduction to Differentiable Manifolds and Riemannian Geometry, Revised
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 Geometric Measure Theory: A Beginner's Guide
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 The Geometry of Fractal Sets
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 Algebraic Geometry
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 Basic Algebraic Geometry Volume 1: Varieties in Projective Space
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 Algebraic Geometry I: Complex Projective Varieties
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 Principles of Algebraic Geometry
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 Algebraic Geometry
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 Conceptual Mathematics
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 Mathematics form and function
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 A Panorama of Pure Mathematics, as Seen by N. Bourbaki
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 Calculus Made Easy
|
 Mathematical Tools for Physics
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 Complex Variables and Applications
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 Complex Analysis
|
 Methods of Real Analysis
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 Elements of Set Theory
|
 Sets for Mathematics
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 Symmetry
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 A course in mathematics for students of physics
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 Mathematical physics
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 Analysis, Manifolds and Physics, Part 1
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 Group Theory and Physics
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 Lie Groups for Physicists
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 Unitary Group Representations in Physics, Probability, and Number Theory
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 Lie Groups, Lie Algebras, and Representations: An Elementary Introduction
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 Lectures on Lie Groups
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 Lie Groups
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 Topology, Geometry and Gauge Fields: Foundations
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 MODERN DIFFERENTIAL GEOMETRY FOR PHYSICISTS
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 Differential Forms with Applications to the Physical Sciences
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 Topology and Geometry for Physicists
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 Geometry, Topology and Physics
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 Differential Topology and Quantum Field Theory
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 Modern Geometry ― Methods and Applications: Part I: The Geometry of Surfaces, Transformation Groups, and Fields
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 Modern Geometry― Methods and Applications: Part II: The Geometry and Topology of Manifolds
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 Modern Geometry―Methods and Applications: Part III: Introduction to Homology Theory
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 Algebraic Topology
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 A Concise Course in Algebraic Topology
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 On Knots.
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 Knots and Physics
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 Knots and Links Knots and Links
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 Mathematical Methods of Classical Mechanics
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 Methods of modern mathematical physics
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 Fourier Analysis, Self-Adjointness
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 Analysis of Operators
|
 Scattering Theory
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 An Introduction to Homological Algebra
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 Cryptonomicon
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 Applied Combinatorics on Words
|
 Speed Mathematics Simplified
|
 To Mock a Mockingbird
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 Logic: The Laws of Truth
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 On Indivisible Lines On Indivisible Lines
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 Vector Calculus, Linear Algebra, and Differential Forms: A Unified Approach
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 A Book of Abstract Algebra
|
 Analysis I
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 Analysis II
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 Analysis III
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 Mathematical Analysis I
|
 Fourier Analysis: An Introduction
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 Complex Analysis
|
 Real Analysis
|
 Functional analysis
|
 Analysis I
|
 Analysis II
|
 An Introduction to Measure Theory
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 Basic Real Analysis
|
 Advanced Real Analysis
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