Clifford Algebras and Their Applications in Mathematical Physics (Nato Science Series C:, 183) - pocketboek

EAN (ISBN-13): 9789401086028
ISBN (ISBN-10): 9401086028
pocket book
Verschijningsjaar: 2013
Uitgever: Springer Netherlands Core >1

Boek bevindt zich in het datenbestand sinds 2014-08-15T15:13:12+02:00 (Amsterdam)
Detailpagina laatst gewijzigd op 2024-04-19T13:03:23+02:00 (Amsterdam)
ISBN/EAN: 9401086028

ISBN - alternatieve schrijfwijzen:
94-010-8602-8, 978-94-010-8602-8
alternatieve schrijfwijzen en verwante zoekwoorden:
Auteur van het boek: chisholm, david hamilton, david albert, chevalley georges, grassmann, hestenes, albert field, clifford william kingdon, deschamps 1821 1906, dirac
Titel van het boek: near algebras, clifford still, mathematical physics, clifford algebra, applications mathematical

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Gegevens van de uitgever

Auteur: J.S.R. Chisholm; A.K. Common
Titel: Nato Science Series C:; Clifford Algebras and Their Applications in Mathematical Physics
Uitgeverij: Springer; Springer Netherland
592 Bladzijden
Verschijningsjaar: 2012-03-14
Dordrecht; NL
Gedrukt / Gemaakt in
Taal: Engels
213,99 € (DE)
219,99 € (AT)
236,00 CHF (CH)
POD
XX, 592 p.

BC; Hardcover, Softcover / Mathematik/Analysis; Mathematische Analysis, allgemein; Verstehen; algebra; calculus; differential equation; gauge theory; mathematical physics; minimum; Analysis; Algebra; Algebra; BB; EA

General Surveys.- A Unified Language for Mathematics and Physics.- Clifford Algebras and Spinors.- Classification of Clifford Algebras.- Pseudo-Euclidean Hurwitz Pairs and Generalized Fueter Equations.- A New Representation for Spinors in Real Clifford Algebras.- Primitive Idempotents and Indecomposable Left Ideals in Degenerate Clifford Algebras.- Spin Groups.- Groupes de Clifford et Groupes des Spineurs.- Algebres de Clifford Cr,s+ des Espaces Quadratiques Pseudo-Euclidiens standards Er,s et structures correspondantes sur les espaces de Spineurs Associes. Plongements Naturels des Quadratiques Projectives Reelles Q(E r,s) attachees aux Espaces Er,s.- Spin Groups associated with Degenerate Orthogonal Spaces.- Algebres de Clifford Separables II.- Sur une Question de Micali-Villamayor.- Clifford Analysis.- Spingroups and Spherical Monogenies.- Left Regular Polynomials in Even Dimensions, and Tensor Products of Clifford Algebras.- Spingroups and Spherical Means.- The Biregular Functions of Clifford Analysis: Some Special Topics.- Clifford Numbers and Möbius Transformations in Rn.- Mathematical Physics.- A Clifford Calculus for Physical Field Theories.- Generalized C-R Equations on Manifolds.- Integral Formulae in Complex Clifford Analysis.- Killing Vectors and Embedding of Exact Solutions in General Relativity.- From Grassmann to Clifford.- Lorentzian Applications of Pure Spinors.- The Poincaré Group.- Minimal Ideals and Clifford Algebras in the Phase Space Representation of Spin-1/2 Fields.- Some Consequences of the Clifford Algebra Approach to Physics.- Physical Models.- Algebraic Ideas in Fundamental Physics from Dirac-algebra to Superstrings.- On Two Supersymmetric Approaches to Quantum Gravity: Clifford Algebra Degeneracy v Extended Objects.- Clifford Algebra andthe Interpretation of Quantum Mechanics.- Representation-free Calculations in Relativistic Quantum Mechanics.- Dirac Equation for Bispinor Densities.- Unified Spin Gauge Theory Models.- U(2,2) Spin-Gauge Theory Simplification by Use of the Dirac Algebra.- Spin(8) Gauge Field Theory.- Clifford Algebras, Projective Representations and Classification of Fundamental Particles.- Fermionic Clifford Algebras and Supersymmetry.- On Geometry and Physics of Staggered Lattice Fermions.- A System of Vectors and Spinors in Complex Spacetime and Their Application to Elementary Particle Physics.- Spinors as Components of the Metrical Tensor in 8-dimensional Relativity.- Multivector Solution to Harmonic Systems.- The Importance of Meaningful Conservation Equations in Relativistic Quantum Mechanics for the Sources of Classical Fields.- Electromagnetism.- Electromagnetic Theory and Network Theory using Clifford Algebra.- Remarks on Clifford Algebra in Classical Electromagnetism.- Quaternionic Formulation of Classical Electromagnetic Fields and Theory of Functions of a Biquaternion Variable.- Comparison of Clifford and Grassmann Algebras in Applications to Electromagnetics.- Generalisations of Clifford Algebra.- Symplectic Clifford Algebras.- Walsh Functions, Clifford Algebras and Cayley-Dickson Process.- Z(N)-Spin Systems and Generalised Clifford Algebras.- Generalized Clifford Algebras and Spin Lattice Systems.- Clifford Algebra, its Generalisations and Physical Applications.- Application of Clifford Algebras to *-products.- On Regular Functions of a Power-associative Hypercomplex Variable.- On a Geometric Torogonal Quantization Scheme.