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Results: 109
Number of items: 109
  • van der Mark, W., Fontijne, D. H. F., Dorst, L., & Groen, F. C. A. (2002). Vehicle Ego-Motion Estimation with Geometric Algebra. In Proceedings IEEE Intelligent Vehicle Symposium (pp. 18-20).
  • Dorst, L. (2002). The Inner Products of Geometric Algebra. In L. Dorst, C. Doran, & J. Lasenby (Eds.), Applications of Geometric Algebra in Computer Science (pp. 35-46). Birkhäuser.
  • Dorst, L., Doran, C., & Lasenby, J. (Eds.) (2002). Applications of Geometric Algebra in Computer Science and Engineering. Birkhäuser. https://doi.org/10.1007/978-1-4612-0089-5
  • Trovato, K. I., & Dorst, L. (2002). Differential A. IEEE Transactions on Knowledge & Data Engineering, 14(6), 1218-1229. https://doi.org/10.1109/TKDE.2002.1047763
  • Dorst, L., & Mann, S. A. (2002). Geometric algebra: A computational framework for geometrical applications ({Part II: Applications}). IEEE Computer Graphics and Applications, 22(4).
  • Mann, S. A., & Dorst, L. (2002). Geometric algebra: A computational framework for geometrical applications (Part I: Algebra). IEEE Computer Graphics and Applications, 22(3), 24-31.
  • Zaharia, M. D., & Dorst, L. (2002). The Interface Specification and Implementation Internals of a Program Module for Geometric Algebra. (IAS-UVA; No. 02-06). Informatics Institute.
  • Open Access
    Massios, N. A. (2002). Decision-Theoretic Robotic Surveillance. [Thesis, fully internal, Universiteit van Amsterdam].
  • Massios, N. A., Dorst, L., & Voorbraak, F. P. J. M. (2001). A strategy for robot surveillance using the hierarchical structure of the environment. In IJCAI'01 Workshop on Reasoning with Uncertainty in Robotics (pp. 43-50).
  • Dorst, L. (2001). Honing geometric algebra for its use in the computer sciences. In G. Sommer (Ed.), Geometric Computing with Clifford Algebras: Theoretical Foundations and Applications in Vision and Robotics (pp. 127-152). (Chapter 6). Springer Verlag.
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