Electronic version of:
ADVANCES IN APPLIED
CLIFFORD ALGEBRAS
ISSN 0188-7009Vol 2, (2) December (1992) -- This journal publishes original research papers and also notes, expository and survery articles, book reviews, reproduces abstracts and also reports on conferences and workshops in the area of Clifford Algebras and their applications to other branches of mathematics and physics, and in certain cognate areas. Advances in Applied Clifford Algebras is addressed to mathematicians and physicists engaged in these and related fields. All papers pass through a refereeing system; in case of doubt of controversy, a second opinion is sought. Mathematical papers are sent to mathematicians, applied Clifford algebra papers to specialists in the field of application, whenever possible.
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GUEST COMMENTS
Page 193: P. Lounesto, Albert Crumeyrolle's Work on Clifford Algebras and Spinors
COMMENTS
Page 195: J. Keller, The Geometric Content of the Electron Theory. Fock and Iwanenko 1929
Contents
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1. Role de l'Angle ß dans les Theories d'Hestenes pour l'Electron
G. Casanova
197 - 2042. Remarks on Circulant Matrices and Polynomial
G. Sobczyk and J. Cruz-Guzmán
205 - 2143. Geometry of the Dirac Theory
D. Hestenes
215 - 2484. Constructions of Clifford Wavelets
M. Mitrea
249 - 276
Historical Notes
277-280 Lucy Clifford, M. Chisholm
ABSTRACTS of Recent Papers Related to Clifford's Geometric Algebra (pages 281-288)
E. Marx, Spinor Equations in Relativistic Quantum Mechanics
W.E. Baylis, J. Huschilt, and Jiansu Wei, Why I?
A.A. Ungar, The Abstract Lorentz Transformation Group
D.S. Bateman, C. Boyd, and B. Dutta-Roy, The Mapping of the Coulomb Problem Into the Oscillator
W.E. Baylis, Classical Eignespinors and the Dirac Equation
A.P. Galeao and P. Leal Ferreira, General Method for Reducing the Two-Body Dirac Equation
A. Dimakis and F. Muller-Hoissen, Clifford Calculus with Applications to Classical Field Theories
U. Carow-Watamura, M. Schlieker, M. Scholl, S. Watamura, A Quantum Lorentz Group
R.J. Adler and R.A. Martin, The Electron g Factor and Factorization of the Pauli Equation
W. E. Baylis, Special Relativity with 2x2 Matrices
W.E. Baylis and G. Jones, The Pauli Algebra Approach to Special Relativity
W.E. Baylis and G. Jones, Special Relativity with Clifford Algebras and 2x2 Matrices, and the Exact Product of Two Boosts
W.E. Baylis, G. Jones, Relativistic Dynamics of Charges in External Fields: The Pauli Algebra Approach
J. Wei and W.E. Baylis, Monopoles Without Strings: A Conflict Between the One-Photon Condition and Duality Invariance
W.E. Baylis and G. Jones, The Pauli Algebra Approach to Special Relativity
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Conference Reports and Announcements of Future Meetings (page 289)
1992, Sept 24-27, Wroclaw, Poland. Abstracts of papers presented at Second Max Born Symposium on Spinors, Twistors and Clifford Algebras & Quantum Deformations, organized by A. Borowiec, B. Jancewicz and Z. Oziewicz (head).
1993, Sept 20-25, Ixtapa-Zihuatanejo, Mexico, XXII International Conference on Differential Geometry Methods in Theoretical Physics, Second Announcement
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© Advances in Applied Clifford Algebras
UNAM-FQ 2002, México.