Clifford algebras and their applications in mathematical physics. Proceedings of the second workshop, held at Montpellier, France, 17-30 September, 1989
The articles of this volume will be reviewed individually. Indexed articles: \textit{Hestenes, David}, Mathematical viruses, 3-16 [Zbl 0761.15020] \textit{Ablamowicz, Rafal}, Algebraic spinors for \(R^{9,1}\), 19-26 [Zbl 0765.15018] \textit{Chisholm, J. S. R.; Farwell, R. S.}, Tetrahedral structure of idempotents of the Clifford algebra \(C_{3,1}\), 27-32 [Zbl 0757.15020] \textit{Helmstetter, J.}, Clifford groups for arbitrary quadratic forms, 33-38 [Zbl 0760.15024] \textit{Lounesto, Pertti}, Clifford algebra calculations with a microcomputer, 39-55 [Zbl 0760.65051] \textit{Maks, Johannes}, Clifford algebras and Möbius transformations, 57-63 [Zbl 0760.15025] \textit{Micali, Artibano; Villamayor, Orlando E.}, Clifford algebras over a field of characteristic 2, 65-68 [Zbl 0761.11019] \textit{Morris, A. O.; Makhool, M. K.}, Real projective representations of real Clifford algebras and reflection groups, 69-82 [Zbl 0760.15027] \textit{Oziewicz, Z.; Sitarczyk, Cz.}, Parallel treatment of Riemannian and symplectic Clifford algebras, 83-95 [Zbl 0765.15019] \textit{Rembieliński, J.}, Classification, properties and applications of the Majorana representations of the real Clifford algebras \(C^{p,q}\), 97-111 [Zbl 0765.15020] \textit{Schneider, Paul}, On the classification of Clifford algebras as quadratic spaces in the case where the dimension is infinite and the base field has characteristic 2, 113-116 [Zbl 0758.11023] \textit{Semenov, P. V.}, On the kernel and image of the spin representation, 117-119 [Zbl 0760.15029] \textit{Shaw, R.}, Finite geometries and Clifford algebras. III, 121-132 [Zbl 0756.15032] \textit{Tesser, Steven Barry}, Generalized Clifford algebras and their representations, 133-141 [Zbl 0760.15030] \textit{Thelen, S.}, Algebraic spin structures, 143-149 [Zbl 0764.15016] \textit{Timbeau, Jean}, Clifford algebras and torogonal structures, 151-160 [Zbl 0760.15031] \textit{Wene, G. P.}, The idempotent structure of an infinite dimensional Clifford algebra, 161-164 [Zbl 0777.15016] \textit{Zhu, Xiao-Wei}, On spinor classifications, 165-174 [Zbl 0764.15018] \textit{Brackx, F.; Van Acker, N.}, \(H^ p\) spaces of monogenic functions, 177-188 [Zbl 0802.46066] \textit{Bureš, J.}, Twistor correspondence in higher even dimensions, 189-192 [Zbl 0756.53031] \textit{Cnops, J.}, A Gram-Schmidt method in Hilbert modules, 193-203 [Zbl 0807.46061] \textit{Constales, D.}, The relative position of \(L^ 2\) domains in Clifford analysis, 205-214 [Zbl 0808.30030] \textit{Kwasniewski, A. K.}, A note on generalized Rademacher and hyperbolic functions, 215-219 [Zbl 0787.15018] \textit{Królikowski, Wiesław; Ramírez de Arellano, Enrique}, Fueter-Hurwitz regular mappings and an integral representation, 221-237 [Zbl 0769.30040] \textit{McEwan, J.}, Spin-gauge unification of integrable nonlinear systems, 239-247 [Zbl 0756.35104] \textit{Nôno, K.}, On the linearization of a partial differential operator and \(p\)- hyperholomorphic functions, 249-254 [Zbl 0810.35001] \textit{Ouzilou, René}, Algebras of Clifford-Hilbert and vertex operators, 255-270 [Zbl 0769.53045] \textit{Shapiro, M. V.; Vasilevski, N. L.}, Singular integral operators in Clifford analysis, 271-277 [Zbl 0772.47016] \textit{Sobczyk, G. E.}, Simplicial calculus with geometric algebra, 279-292 [Zbl 0783.58005] \textit{Sommen, F.}, Clifford analysis and integral geometry, 293-311 [Zbl 0765.53073] \textit{Sommen, F.; Xu, Zhenyuan}, Fundamental solutions for operators which are polynomials in the Dirac operator, 313-326 [Zbl 0769.35053] \textit{Sprößig, Wolfgang; Gürlebeck, Klaus}, On eigenvalue estimates of nonlinear Stokes eigenvalue problems, 327-333 [Zbl 0772.35048] \textit{Bambusi, Dario}, Gauge field equation on principal fibre bundle. A Clifford algebra formulation, 337-341 [Zbl 0767.53018] \textit{Boudet, R.}, Clifford algebras and multivectorial transformations. The Clifford algebra \(R(1,3)\) and the Planck constant, 343-352 [Zbl 0794.15013] \textit{Casanova, Gaston}, Relativistic theory of the nucleon and the doublet \(\Xi\), 353-361 [Zbl 0755.15017] \textit{Chisholm, J. S. R.; Farwell, R. S.}, Unified spin gauge theories of the four fundamental forces, 363-370 [Zbl 0774.15019] \textit{Crawford, J. P.}, The geometric structure of the space of fermionic physical observables, 371-385 [Zbl 0755.15018] \textit{Crumeyrolle, A.}, Supergravity, supersymmetry: A geometric unitary spinor theory, 387-404 [Zbl 0774.15020] \textit{Ebner, Dieter W.; Rodriguez-Romo, Suemi}, Fermions as special states of bosons, 405-411 [Zbl 0759.53047] \textit{Jancewicz, Bernard}, Harmonic coordinates and the electromagnetic field, 413-424 [Zbl 0756.35103] \textit{Kȩdzia, Katarzyna}, Clifford analysis and systems of condensed phase, 425-436 [Zbl 0769.30038] \textit{Keller, Jaime; Viniegra, Fermin}, The multivector structure of the matter and interaction field theories, 437-445 [Zbl 0774.15021] \textit{Ławrynowicz, Julian}, The normed maps \({\mathbb{R}{}}^{11} \times{}{\mathbb{R}{}}^{11} \to{}{\mathbb{R}{}}^{26}\) in hypercomplex analysis and in physics, 447-461 [Zbl 0769.30039] \textit{Parra, Josep M.}, On Dirac and Dirac-Darwin-Hestenes equations. (An example of the subtle relationship between mathematics and physics), 463-477 [Zbl 0796.35139] \textit{Rodríguez-Romo, Suemi; Viniegra, Fermin; Keller, Jaime}, Geometrical content of the Fierz identities, 479-497 [Zbl 0760.15028] \textit{Micali, Artibano; da Rocha Barros, Alberto Luiz}, Biographical note on Mário Schenberg, 501-503 [Zbl 0756.01042] \textit{Schenberg, Mario}, Algebraic structures of finite point sets. I, 505-518 [Zbl 0764.15015] Scientific papers of Professor Mário Schenberg, 519-523 [Zbl 0756.01046]
scientific article; zbMATH DE number 53293