Papers

• R. Ablamowicz: Computations with Clifford and Grassmann Algebras, Plenary Lecture, to appear in Proceedings of the 7th Conference on Clifford Algebras and their Applications in Mathematical Physics (ICAA 7), Ed. Pierre Angles, Toulouse, May 1929, 2005 (forthcoming)
• Di Zang: Signal Modeling for Two-Dimensional Image Structures and Scale-Space Based Image Analysis, Ph.D. Thesis, Christian-Albrechts-Universitat zu Kiel, May 2007
• Maple on the Web - Links, http://www.df.uba.ar/~jakubi/maple2.html, 2007
  
• Hildenbrand, D., Fontijne, D., Wang, Y. Alexa, M., and Dorst, L.: Competitive runtime performance for inverse kinematics algorithms using conformal geometric algebra, EUROGRAPHICS 2006 / D. W. Fellner and C. Hansen, Short Presentations
• Fauser, B.: Products, Coproducts, and Singular Value Decomposition, International Journal of Theoretical Physics, Volume 45, Number 9, September 2006, 1718-1742
• Departament de Física Fonamental, Universitat de Barcelona, http://www.ub.es/ffn/Recerca/Clifford.php, 2006
  
• Ablamowicz, R. and Fauser, B.: Mathematics of CLIFFORD – A Maple package for Clifford and Grassmann algebras, Advances in Applied Clifford Algebras, Vol. 15, No. 2 (2005), 157-181
• Fauser, B. and Ablamowicz, R.: Clifford and Grassmann Hopf algebras via the BIGEBRA package for Maple, Computer Physics Communications 170 (2005) 115-130
• Pearson, P.: The Witt vector affine ring scheme, University of Rochester, Department of Mathematics, September 25, 2005
• Pearson, P.: PRTensor -  Maple procedures for making calculations in the tensor product of polynomial rings, University of Rochester, Department of Mathematics, October 4, 2005
  
• Gentile, A.; Segreto, S.; Sorbello, F.; Vassallo, G.; Vitabile, S.; Vullo, V.: CliffoSor: A parallel embedded architecture for geometric algebra and computer graphics, Computer Architecture for Machine Perception, 2005. CAMP 2005. Proceedings. Seventh International Workshop, Volume , Issue , 4-6 July 2005, 90-95
• P. Leopardi: A generalized FFT for Clifford algebras, Bulletin of the Belgian Mathematical Society - Simon Stevin, Volume 11, Number 5, 2005, 663-688
  
• Schmeikal, B.: Algebra of matter, Advances in Applied Clifford Algebras 15 No. 2, (2005), 271-290
  
• Kwun-Lon Ting and Yi Zhang: Rigid Body Motion Characteristics and Unified Instantaneous Motion Representation of Points, Lines, and Planes, Journal of Mechanical Design, July 2004, Volume 126, Issue 4, 593-601
• Perwass, C., Gebken, C. and Sommer, G.: Implementation of a Clifford Algebra Co-Processor Design on a Field Programmable Gate Array, in Clifford Algebras: Applications to Mathematics, Physics, and Engineering, Ed. R. Ablamowicz, Birkhauser, Boston, 2004, 561-575
• Ablamowicz, R. and Sobczyk, G.: Software for Clifford (Geometric) Algebras, as Appendix in Lectures on Clifford Geometric Algebras and Applications, Birkhauser, Boston, 2004, 189-209
• Ablamowicz, R. Fauser, B.,  Podlaski, K., and Rembielinski, J.: Idempotents in Clifford Algebras, Czechoslovak Journal of Physics, Vol. 53 (2003), No 11, 949-954
• Perwass, C., and Hildenbrand, D.: Aspects of Geometric Algebra in Euclidean, Projective and Conformal Space, Christian Albrechts Universitat at Kiel, Bericht Nr. 0310, Version 1.0, September 2003
• Davenport, C.:  Commutative Hypercomplex Mathematics, at http://home.usit.net/~cmdaven/nhyprcpx.htm, 2003
  
• Ablamowicz, R. and Baswell, M.: Clifford Algebra Space Singularities of Inline Planar Platforms, Proceedings of the Geometric Algebra Conference, Cambridge, England, 2001, Chris Doran, Ed., Birkhauser, 2002, 407-421
• Hongbo Li: Automated Theorem Proving in the Homogeneous Model with Clifford Bracket Algebra, MM Research Preprints, 172-180, MMRC, AMSS, Academia Sinica, Beijing, No. 21, December 2002
• Fauser, B. and Oziewicz, Z.: Clifford Hopf gebra for two dimensional space, Miscellanea Algebraicae, Volume 2, Number 1, 2001, 31-42
  
• Ablamowicz, R.: Helmstetter formula and rigid motions with CLIFFORD, in Advances in Geometric Algebra with Applications in Science and Engineering - Automatic Theorem Proving, Computer Vision, Quantum and Neural Computing, and Robotics, Eds. Eduardo Bayro-Corrochano and Garret Sobczyk, Birkhauser, 2001
• Fauser, R.: On the relation of Manin's quantum plane and quantum Clifford algebras,  Journal Czechoslovak Journal of Physics, Volume 50, Number 11 / November, 2000, 1221-1228
  
• Ablamowicz, R. and Fauser., B.: Hecke algebra representations in ideals generated by q-Young Clifford idempotents, in Clifford Algebras and their Applications in Mathematical Physics, Eds. R.  Ablamowicz and B. Fauser, Vol. 1: Algebra and Physics, Birkhauser, Boston, 2000, 245-268
• Fauser, R. and Ablamowicz, R.: On the decomposition of Clifford algebras of arbitrary bilinear form, in Clifford Algebras and their Applications in Mathematical Physics, Eds. Rafal Ablamowicz and Bertfried Fauser, Vol. 1: Algebra and Physics, Birkhauser, Boston, 2000, 341-366
• Mann, S. , Dorst, L., and Bouma, T.: The Making of a Geometric Algebra Package in Matlab, Computer Science Department, University of Waterloo, Research Report CS-99-27
• Wolfram Math World, http://mathworld.wolfram.com/CliffordAlgebra.html, CRC Press LLC, 1999-2007 Wolfram Research, Inc., 1999
  
• Ablamowicz, R.: Spinor representations of Clifford algebras: A symbolic approach, Computer Physics Communications Thematic Issue - Computer Algebra in Physics Research, Vol. 115, December 11, 1998, Numbers 2-3, 510-535 spinors830.dvi (155 Kb)
• Ablamowicz, R.: Matrix exponential via Clifford algebras, Journal of Nonlinear Mathematical Physics, Vol. 5, Nr. 3, August 1998, 294-313, matrix63.dvi (72 Kb)
• Ablamowicz, R.: Clifford algebra computations with Maple, Proceedings of the CAP Summer School in Theoretical Physics, Geometric (Clifford) Algebras in Physics, Banff, Alberta, Canada as CLIFFORD (GEOMETRIC) ALGEBRAS with applications in Physics, Mathematics, and Engineering, William E. Baylis, Editor. Birkhauser, Boston, 1996, 463-502
• The Math Forum at Drexel, http://mathforum.org/library/view/6157.html, 1994
  

Last revised: August 2, 2007/ra