ISBN: 9027723087

[EAN: 9789027723086], Neubuch, [SC: 0.0], [PU: Springer Netherlands], ALGEBRA; ANALYSIS; CALCULUS; DIFFERENTIAL EQUATION; GAUGE THEORY; MINIMUM, Druck auf Anfrage Neuware - William Kingdon Clifford published the paper defining his 'geometric algebras' in 1878, the year before his death. Clifford algebra is a generalisation to n-dimensional space of quaternions, which Hamilton used to represent scalars and vectors in real three-space: it is also a development of Grassmann's algebra, incorporating in the fundamental relations inner products defined in terms of the metric of the space. It is a strange fact that the Gibbs Heaviside vector techniques came to dominate in scientific and technical literature, while quaternions and Clifford algebras, the true associative algebras of inner-product spaces, were regarded for nearly a century simply as interesting mathematical curiosities. During this period, Pauli, Dirac and Majorana used the algebras which bear their names to describe properties of elementary particles, their spin in particular. It seems likely that none of these eminent mathematical physicists realised that they were using Clifford algebras. A few research workers such as Fueter realised the power of this algebraic scheme, but the subject only began to be appreciated more widely after the publication of Chevalley's book, 'The Algebraic Theory of Spinors' in 1954, and of Marcel Riesz' Maryland Lectures in 1959. Some of the contributors to this volume, Georges Deschamps, Erik Folke Bolinder, Albert Crumeyrolle and David Hestenes were working in this field around that time, and in their turn have persuaded others of the importance of the subject. 616 pp. Englisch, Books

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ISBN: 9789027723086

William Kingdon Clifford published the paper defining his geometric algebras in 1878, the year before his death. Clifford algebra is a generalisation to n-dimensional space of quaternions, which Hamilton used to represent scalars and vectors in real three-space: it is also a development of Grassmann's algebra, incorporating in the fundamental relations inner products defined in terms of the metric of the space. It is a strange fact that the Gibbs Heaviside vector techniques came to dominate in scientific and technical literature, while quaternions and Clifford algebras, the true associative algebras of inner-product spaces, were regarded for nearly a century simply as interesting mathematical curiosities. During this period, Pauli, Dirac and Majorana used the algebras which bear their names to describe properties of elementary particles, their spin in particular. It seems likely that none of these eminent mathematical physicists realised that they were using Clifford algebras. A few research workers such as Fueter realised the power of this algebraic scheme, but the subject only began to be appreciated more widely after the publication of Chevalley's book, 'The Algebraic Theory of Spinors' in 1954, and of Marcel Riesz' Maryland Lectures in 1959. Some of the contributors to this volume, Georges Deschamps, Erik Folke Bolinder, Albert Crumeyrolle and David Hestenes were working in this field around that time, and in their turn have persuaded others of the importance of the subject. New Textbooks>Hardcover>Science>Mathematics>Mathematics, Springer Netherlands Core >2 >T

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ISBN: 9789027723086

William Kingdon Clifford published the paper defining his "geometric algebras" in 1878, the year before his death. Clifford algebra is a generalisation to n-dimensional space of quaternions, which Hamilton used to represent scalars and vectors in real three-space: it is also a development of Grassmann's algebra, incorporating in the fundamental relations inner products defined in terms of the metric of the space. It is a strange fact that the Gibbs Heaviside vector techniques came to dominate in scientific and technical literature, while quaternions and Clifford algebras, the true associative algebras of inner-product spaces, were regarded for nearly a century simply as interesting mathematical curiosities. During this period, Pauli, Dirac and Majorana used the algebras which bear their names to describe properties of elementary particles, their spin in particular. It seems likely that none of these eminent mathematical physicists realised that they were using Clifford algebras. A few research workers such as Fueter realised the power of this algebraic scheme, but the subject only began to be appreciated more widely after the publication of Chevalley's book, 'The Algebraic Theory of Spinors' in 1954, and of Marcel Riesz' Maryland Lectures in 1959. Some of the contributors to this volume, Georges Deschamps, Erik Folke Bolinder, Albert Crumeyrolle and David Hestenes were working in this field around that time, and in their turn have persuaded others of the importance of the subject. Books > Mathematics Hard cover, Springer Shop

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ISBN: 9789027723086

William Kingdon Clifford published the paper defining his "geometric algebras" in 1878, the year before his death. Clifford algebra is a generalisation to n-dimensional space of quaternions, which Hamilton used to represent scalars and vectors in real three-space: it is also a development of Grassmann''s algebra, incorporating in the fundamental relations inner products defined in terms of the metric of the space. It is a strange fact that the Gibbs Heaviside vector techniques came to dominate in scientific and technical literature, while quaternions and Clifford algebras, the true associative algebras of inner-product spaces, were regarded for nearly a century simply as interesting mathematical curiosities. During this period, Pauli, Dirac and Majorana used the algebras which bear their names to describe properties of elementary particles, their spin in particular. It seems likely that none of these eminent mathematical physicists realised that they were using Clifford algebras. A few research workers such as Fueter realised the power of this algebraic scheme, but the subject only began to be appreciated more widely after the publication of Chevalley''s book, ''The Algebraic Theory of Spinors'' in 1954, and of Marcel Riesz'' Maryland Lectures in 1959. Some of the contributors to this volume, Georges Deschamps, Erik Folke Bolinder, Albert Crumeyrolle and David Hestenes were working in this field around that time, and in their turn have persuaded others of the importance of the subject. Books List_Books

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1986, ISBN: 9027723087

592 pages Unbekannter Einband Ex-Library book in good condition. 9789027723086 gauge theory,calculus,differential equation,minimum,algebra,mathematical physics, gebraucht; gut, [PU:D. Riedel Publisching Company,]

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ISBN: 9027723087

[EAN: 9789027723086], Neubuch, [SC: 0.0], [PU: Springer Netherlands], ALGEBRA; ANALYSIS; CALCULUS; DIFFERENTIAL EQUATION; GAUGE THEORY; MINIMUM, Druck auf Anfrage Neuware - William Kingdo… Meer...

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## ISBN: 9789027723086

William Kingdon Clifford published the paper defining his "geometric algebras" in 1878, the year before his death. Clifford algebra is a generalisation to n-dimensional space of quaternio… Meer...

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ISBN: 9789027723086

William Kingdon Clifford published the paper defining his "geometric algebras" in 1878, the year before his death. Clifford algebra is a generalisation to n-dimensional space of quaternio… Meer...

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1986, ISBN: 9027723087

592 pages Unbekannter Einband Ex-Library book in good condition. 9789027723086 gauge theory,calculus,differential equation,minimum,algebra,mathematical physics, gebraucht; gut, [PU:D. Rie… Meer...

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** Gedetalleerde informatie over het boek. - Clifford Algebras and Their Applications in Mathematical Physics J.S.R. Chisholm Editor**

EAN (ISBN-13): 9789027723086

ISBN (ISBN-10): 9027723087

Gebonden uitgave

Verschijningsjaar: 1986

Uitgever: Springer Netherlands Core >2 >T

616 Bladzijden

Gewicht: 1,075 kg

Taal: eng/Englisch

Boek bevindt zich in het datenbestand sinds 2007-11-01T11:01:55+01:00 (Amsterdam)

Detailpagina laatst gewijzigd op 2021-02-25T20:06:27+01:00 (Amsterdam)

ISBN/EAN: 9027723087

ISBN - alternatieve schrijfwijzen:

90-277-2308-7, 978-90-277-2308-6

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