9781032475370-1032475374-Spherical Geometry and Its Applications (Textbooks in Mathematics)

Spherical Geometry and Its Applications (Textbooks in Mathematics)

ISBN-13: 9781032475370
ISBN-10: 1032475374
Edition: 1
Author: Marshall Whittlesey
Publication date: 2023
Publisher: Chapman and Hall/CRC
Format: Paperback 348 pages
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Book details

ISBN-13: 9781032475370
ISBN-10: 1032475374
Edition: 1
Author: Marshall Whittlesey
Publication date: 2023
Publisher: Chapman and Hall/CRC
Format: Paperback 348 pages

Summary

Spherical Geometry and Its Applications (Textbooks in Mathematics) (ISBN-13: 9781032475370 and ISBN-10: 1032475374), written by authors Marshall Whittlesey, was published by Chapman and Hall/CRC in 2023. With an overall rating of 4.2 stars, it's a notable title among other books. You can easily purchase or rent Spherical Geometry and Its Applications (Textbooks in Mathematics) (Paperback) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $1.27.

Description

Spherical Geometry and Its Applications introduces spherical geometry and its practical applications in a mathematically rigorous form. The text can serve as a course in spherical geometry for mathematics majors. Readers from various academic backgrounds can comprehend various approaches to the subject.
The book introduces an axiomatic system for spherical geometry and uses it to prove the main theorems of the subject. It also provides an alternate approach using quaternions. The author illustrates how a traditional axiomatic system for plane geometry can be modified to produce a different geometric world – but a geometric world that is no less real than the geometric world of the plane.
Features:
A well-rounded introduction to spherical geometry
Provides several proofs of some theorems to appeal to larger audiences
Presents principal applications: the study of the surface of the earth, the study of stars and planets in the sky, the study of three- and four-dimensional polyhedra, mappings of the sphere, and crystallography
Many problems are based on propositions from the ancient text Sphaerica of Menelaus

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