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Results: 109
Number of items: 109
  • van den Boomgaard, R., & Dorst, L. (1995). Orientation-based representations for mathematical morphology. In D. Dori, & A. Bruckstein (Eds.), Shape, Structure and Pattern Recognition (pp. 13-22). World Scientific.
  • van den Boomgaard, R., & Dorst, L. (1995). Orientation-based representations for mathematical morphology. In D. Dori, & A. Bruckstein (Eds.), Shape, Structure and Pattern Recognition (pp. 13-22). World Scientific.
  • Dev, A., Dorst, L., Kröse, B. J. A., & Groen, F. C. A. (1994). Observer Curve and Obstacle Detection from Optic Flow. (Technical Report; No. CS 94-11). onbekend (FdL).
  • Dorst, L., van Lambalgen, M., & Voorbraak, F. P. J. M. (1994). Reasoning with Uncertainty in Robotics. University of Amsterdam.
  • Dorst, L., & van den Boomgaard, R. (1994). Orientation-based representations for mathematical morphology. In F. Bruckstein, & D. Dori (Eds.), International Workshop on Syntactic and Structural Pattern Recognition (pp. ?-?)
  • Dorst, L., & van den Boomgaard, R. (1994). Two dual representations of mathematical morphology based on the parallel normal transport property. In P. Soille, & J. Serra (Eds.), Mathematical morphology and its Application to Signal Processing 2 (pp. 161-170). Kluwer Academic Publishers.
  • Dev, A., Kröse, B. J. A., Dorst, L., & Groen, F. C. A. (1994). Observer Curve and Object Detection from the Optic Flow. In D. P. Casasent (Ed.), Intelligent Robots and Computer Vision XIII: 3D Vision, Product Inspection, and Active Vision (pp. 38-50). (Proceedings of SPIE; Vol. 2354). SPIE. https://doi.org/10.1117/12.189117
  • Open Access
    Dorst, L., & Van den Boomgaard, R. (1994). Morphological signal processing and the slope transform. Signal Processing, 38(1), 79-98. https://doi.org/10.1016/0165-1684(94)90058-2
  • Smeulders, A. W. M., & Dorst, L. (1991). Decomposition of discrete curves into piecewise straight segments in linear time. Contemporary Mathematics, 169-195.
  • Dorst, L., & Smeulders, A. W. M. (1991). Discrete straight line segments: parameters, primitives and properties. Contemporary Mathematics, 45-62.
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