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Clifford algebra approach < Clifford algebras < Clifford basis monomials  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000463 (2009) Pierre Anglès [France]The Structure of the Clifford Algebra
000561 (2009) Waldyr A. Jr. Rodrigues ; José E. MaiorinoA unified theory for construction of arbitrary speeds (0 ≤ v < ∞) solutions of the relativistic wave equations
000E46 (2003) Some quantum Lie algebras of type Dn positive
001201 (2000) K. C. Hannabuss [Royaume-Uni]Highest weights, projective geometry, and the classical limit: I. Geometrical aspects and the classical limit
001205 (2000) Stephen S. Kudla [États-Unis] ; Michael Rapoport [Allemagne, États-Unis]Cycles on Siegel threefolds and derivatives of Eisenstein series
001433 (1999) Hecke algebra representations within Clifford geometric algebras of multivectors
001596 (1998) R. Skip GaribaldiIsotropic Trialitarian Algebraic Groups
001B12 (1994) Andrzej Trautman [Pologne, Italie] ; Krzysztof Trautman [Pologne]Generalized pure spinors
001C37 (1993) Michel Cahen [Belgique] ; Simone Gutt [France] ; Andrzej Trautman [Pologne]Spin structures on real projective quadrics
001C82 (1993) H. Saller [Allemagne]Quantum algebras
001D11 (1993) Pertti Lounesto [Finlande]Clifford algebras and Hestenes spinors
001E46 (1991) q-fermionic operators and quantum exceptional algebras
001E64 (1991) T. Jaroszewicz [États-Unis] ; P. S Kurzepa [États-Unis]Spin, statistics, and geometry of random walks
001F95 (1990) ON PROJECTIVE SIMPLICITYOF CERTAIN GROUPS OF RATIONAL POINTSOVER ALGEBRAIC NUMBER FIELDS
002004 (1990) J. Elstrodt [Allemagne] ; F. Grunewald [Allemagne] ; J. Mennicke [Allemagne]Kloosterman sums for Clifford algebras and a lower bound for the positive eigenvalues of the Laplacian for congruence subgroups acting on hyperbolic spaces
002127 (1989) F. J. Chinea [Espagne]A Clifford algebra approach to general relativity
002133 (1988) Ph. Spindel [Belgique] ; A. Sevrin [Belgique] ; W. Troost [Belgique] ; A. Van Proeyen [Belgique]Extended supersymmetric σ-Models on group manifolds (I). The complex structures

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