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From Number Theory to Physics
Overview of attention for book
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
Overall attention for this book and its chapters
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Mentioned by
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institution with syllabi
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wikipedia
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Citations
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55
Dimensions
Readers on
mendeley
27
Mendeley
Book overview
1. An Introduction to Zeta Functions
2. Introduction to Compact Riemann Surfaces, Jacobians, and Abelian Varieties
3. Elliptic Curves
4. Introduction to Modular Forms
5. Decorated Elliptic Curves: Modular Aspects
6. Galois Theory, Algebraic Number Theory, and Zeta Functions
7. Galois Theory for Coverings and Riemann Surfaces
8. Differential Galois Theory
9. p-adic Numbers and Ultrametricity
10. Introduction to Lattice Geometry
11. A Short Introduction to Quasicrystallography
12. Gap Labelling Theorems for Schrödinger Operators
13. Circle Maps: Irrationally Winding
14. An Introduction To Small Divisors Problems
Summary
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This data is correct as of December 2015 - for more up to date information, please visit
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Business, Architecture, Civil Engineering, Computer Science, Education