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From Number Theory to Physics

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Cover of 'From Number Theory to Physics'

Table of Contents

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    Book Overview
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    Chapter 1 An Introduction to Zeta Functions
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    Chapter 2 Introduction to Compact Riemann Surfaces, Jacobians, and Abelian Varieties
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    Chapter 3 Elliptic Curves
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    Chapter 4 Introduction to Modular Forms
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    Chapter 5 Decorated Elliptic Curves: Modular Aspects
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    Chapter 6 Galois Theory, Algebraic Number Theory, and Zeta Functions
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    Chapter 7 Galois Theory for Coverings and Riemann Surfaces
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    Chapter 8 Differential Galois Theory
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    Chapter 9 p-adic Numbers and Ultrametricity
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    Chapter 10 Introduction to Lattice Geometry
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    Chapter 11 A Short Introduction to Quasicrystallography
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    Chapter 12 Gap Labelling Theorems for Schrödinger Operators
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    Chapter 13 Circle Maps: Irrationally Winding
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    Chapter 14 An Introduction To Small Divisors Problems
Attention for Chapter 13: Circle Maps: Irrationally Winding
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