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Introduction to hyperbolic geometry
Overview of attention for book
Table of Contents
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Book Overview
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Chapter 1
Introduction
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Chapter 2
Axioms for Plane Geometry
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Chapter 3
Some Neutral Theorems of Plane Geometry
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Chapter 4
Qualitative Description of the Hyperbolic Plane
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Chapter 5
ℍ 3 and Euclidean Approximations in ℍ 2
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Chapter 6
Differential Geometry of Surfaces
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Chapter 7
Quantitative Considerations
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Chapter 8
Consistency and Categoricalness of the Hyperbolic Axioms; The Classical Models
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Chapter 9
Matrix Representation of the Isometry Group
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Chapter 10
Differential and Hyperbolic Geometry in More Dimensions
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Chapter 11
Connections with the Lorentz Group of Special Relativity
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Chapter 12
Constructions by Straightedge and Compass in the Hyperbolic Plane
Overall attention for this book and its chapters
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Mentioned by
syllabi
2
institutions with syllabi
wikipedia
5
Wikipedia pages
Citations
dimensions_citation
49
Dimensions
Book overview
1. Introduction
2. Axioms for Plane Geometry
3. Some Neutral Theorems of Plane Geometry
4. Qualitative Description of the Hyperbolic Plane
5. ℍ 3 and Euclidean Approximations in ℍ 2
6. Differential Geometry of Surfaces
7. Quantitative Considerations
8. Consistency and Categoricalness of the Hyperbolic Axioms; The Classical Models
9. Matrix Representation of the Isometry Group
10. Differential and Hyperbolic Geometry in More Dimensions
11. Connections with the Lorentz Group of Special Relativity
12. Constructions by Straightedge and Compass in the Hyperbolic Plane
Summary
Syllabi
Wikipedia
Dimensions citations
This data is correct as of December 2015 - for more up to date information, please visit
https://opensyllabus.org/
So far, Altmetric has seen this research output assigned in
3
syllabi from
2
institutions on Open Syllabus Project.
Institution
Syllabi count
Course subject areas covered
Brown University
1
Unknown
Unknown
2
Unknown