2 edition of **Quaternions and projective geometry.** found in the catalog.

Quaternions and projective geometry.

Charles Jasper Joly

- 306 Want to read
- 6 Currently reading

Published
**1903**
by Dulau in London
.

Written in English

The Physical Object | |
---|---|

Pagination | 223-327 p. |

Number of Pages | 327 |

ID Numbers | |

Open Library | OL15344749M |

One of the most appealing aspects of this book is the author's way of introducing projective geometry to pique the reader's interest in modern algebra. Summing Up: Recommended. Lower-division undergraduates and above.” (J. A. Bakal, Choice, Vol. 56 (03), November, ). Buy Modern Geometries: Non-Euclidean, Projective, and Discrete Geometry 2nd edition () by Michael Henle for up to 90% off at : Prentice Hall, Inc.

Quaternions. A Primer of Quaternions, by Arthur S. Hathaway Eleven books on geometry, topology, Projective Geometry, Geometry of Surfaces, Author: Kevin de Asis. of projective diﬀerential geometry, c-projective geometry, and almost quaternionic ge-ometry. Such geometries, which we call projective parabolic geometries, are abelian parabolic geometries whose ﬂat model is an R-space G pin the inﬁnitesimal isotropy representation Wof a larger self-dual symmetric R-space H q. We also give a classi-File Size: 1MB.

The octonions are the largest of the four normed division algebras. While somewhat neglected due to their nonassociativity, they stand at the crossroads of many interesting fields of mathematics. Here we describe them and their relation to Clifford algebras and spinors, Bott periodicity, projective and Lorentzian geometry, Jordan algebras, and. Presented as an engaging discourse, this textbook invites readers to delve into the historical origins and uses of geometry. The narrative traces the influence of Euclid’s system of geometry, as developed in his classic text The Elements, through the Arabic period, the modern era in the West, and up to twentieth century and proof methods used by mathematicians from those.

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Buy Quaternions and Projective Geometry on FREE SHIPPING on qualified orders Quaternions and Projective Geometry: Charles Jasper Joly: : Books Skip to main content. Quaternions and projective geometry Paperback – March 6, by Charles Jasper Joly (Author)Author: Charles Jasper Joly.

Quaternions and Projective Geometry by Charles Jasper Joly (Author) See all 15 formats and editions Hide other formats and editionsAuthor: Charles Jasper Joly. Quaternions and projective geometry. London. Published for Quaternions and projective geometry. book Royal Society of London by Dulau and Co., (OCoLC) Document Type: Book: All.

Quaternions and Projective Geometry by Charles Jasper Joly. Publication date Publisher Published for the RoyalSociety of London byDulau and Co. Collection americana Digitizing sponsor Google Book from the collections of Harvard University Language English.

Book digitized by Google from the library of Harvard University and uploaded to the. This book investigates the geometry of quaternion and octonion algebras. Following a comprehensive historical introduction, the book illuminates the special properties of 3- and 4-dimensional Euclidean spaces using quaternions, leading to enumerations of the corresponding finite groups of by: Audio Books & Poetry Community Audio Computers, Technology and Science Music, Arts & Culture News & Public Affairs Non-English Audio Spirituality & Religion.

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Quaternions and Projective Geometry. " Quaternions and Projective Geometry." By Charles J. Joly, F.T.C.D., Eoyal Astronomer of Ireland. Communicated by Sir Robert S. Ball, F.E.S.

Received Novem — Bead Decem Preface Goal Quaternionalgebrassitprominentlyattheintersectionofmanymathematicalsubjects. Theycaptureessentialfeaturesofnoncommutativeringtheory, numbertheory, K.

Introducing The Quaternions The Complex Numbers I The complex numbers C form a plane. I Their operations are very related to two-dimensional geometry. I In particular, multiplication by a unit complex number: jzj2 = 1 which can all be written: z = ei gives a rotation: Rz(w) = zw by Size: KB.

The representation of physical motions by various types of quaternions posthumously-published book of Sir William Rowan Hamilton that he called Elements of Quaternions [ 3] that came almost a century after Euler inalthough the work was considering was actually projective geometry, not affine Euclidian geometry.

ChaslesCited by: 3. Quaternions and Projective Geometry by charles jasper joly at - the best online ebook storage. Download and read online for free Quaternions and Projective Geometry /5(2). Free 2-day shipping.

Buy Quaternions and Projective Geometry at I am looking for a book in projective geometry, using the apparatus of linear algebra, complex analysis, and, perhaps, modern algebra, in full. The counterexample is the Hartshorne's book on projective geometry that starts out with a list of axioms, as in high school geometry book.

I'm looking for something in more Needham-like style. Textbook for undergraduate course in geometry. Ask Question Asked 7 years, Michèle Audin wrote a very good book about affine, projective, curves and surfaces.

It is aimed to future (French) high school teachers. SOC),and RP3 The Algebra M of Quaternions Quaternions and Rotations in SOC) Quaternions and Rotations in SOD) Tell readers what you thought by rating and reviewing this book.

Rate it * You Rated it * 0. 1 Star Quaternions and Projective Geometry. by Charles Jasper Joly. Thanks for Sharing. You submitted the following rating and review. We'll publish them on our site once we've reviewed them. : Charles Jasper Joly. Very clear, and exhaustive and intense book on quaternions and geometry.

It's clear and well written. It lacks from an introduction at a good level, so it forces the reader to search for other texts to be read before entering deeply into by: The book examines some very unexpected topics like the use of tensor calculus in projective geometry, building on research by computer scientist Jim Blinn.

It would be difficult to read that book from cover to cover but the book is fascinating and has splendid illustrations in color. Quaternions and Projective Geometry.

Joly, C Proceedings of the Royal Society of London (). – This book investigates the geometry of quaternion and octonion algebras. Following a comprehensive historical introduction, the book illuminates the special properties of 3- and 4-dimensional Euclidean spaces using quaternions, leading to enumerations of the corresponding finite groups of symmetries.

The second half of the book discusses the less familiar octonion algebra, concentrating 5/5(1). In mathematics, quaternionic projective space is an extension of the ideas of real projective space and complex projective space, to the case where coordinates lie in the ring of quaternions.

Quaternionic projective space of dimension n is usually denoted by. and is a closed manifold of (real) dimension is a homogeneous space for a Lie group action, in more than one way."From Menelaus and elations to window taping and writing mathematics, this book provides a delightful mesh of classical geometry, perspective in art, beautiful graphics, and an exploratorium of exercises.

Perspective and Projective Geometry is enjoyable reading and a valuable textbook for a variety of courses."—Doug Norton, Villanova University."Application of Quaternions to Projective Geometry" is an article from American Journal of Mathematics, Volume View more articles from American Journal of Mathematics.

View this article on JSTOR. View this article's JSTOR metadata.