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B. Aronov and M. Sharir, Triangles in space, or building (and analyzing) castles in the air, Combinatorica 10 (1990), 137-173.
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A convex polygon among polygonal obstacles: Placement and high-clearance motion
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L. P. Chew and K. Kedem, A convex polygon among polygonal obstacles: placement and high-clearance motion, Comput. Geom. Theory Appl. 3(2) (1993), 59-89.
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On lazy randomized incremental construction
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Combinatorics and algorithms of arrangements
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(J. Pach, ed.), Springer-Verlag, New York
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L. Guibas and M. Sharir, Combinatorics and algorithms of arrangements, in New Trends in Discrete and Computational Geometry (J. Pach, ed.), Springer-Verlag, New York, 1993, pp. 9-36.
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Guibas, L.1
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Arrangements and their applications in robotics: Recent developments
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D. Halperin and M. Sharir, Arrangements and their applications in robotics: recent developments, in The Algorithmic Foundations of Robotics (K. Goldberg, D. Halperin, J.-C. Latombe, and R. Wilson, eds.), A. K. Peters, Boston, MA, 1995, pp. 495-511.
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Halperin, D.1
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Almost tight upper bounds for the single cell and zone problems in three dimensions
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D. Halperin and M. Sharir, Almost tight upper bounds for the single cell and zone problems in three dimensions, Discrete Comput. Geom. 14 (1995), 385-410.
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Halperin, D.1
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An efficient motion-planning algorithm for a convex polygonal object in two-dimensional polygonal space
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K. Kedem and M. Sharir, An efficient motion-planning algorithm for a convex polygonal object in two-dimensional polygonal space, Discrete Comput. Geom. 5 (1990), 43-75.
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On critical orientations in the Kedem-Sharir motion planning algorithm for a convex polygon in the plane
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K. Kedem, M. Sharir, and S. Toledo, On critical orientations in the Kedem-Sharir motion planning algorithm for a convex polygon in the plane, Proc. 5th Canadian Conf. on Computational Geometry, 1993, pp. 204-209.
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On the number of critical free contacts of a convex polygonal object moving in 2-D polygonal space
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D. Leven and M. Sharir, On the number of critical free contacts of a convex polygonal object moving in 2-D polygonal space, Discrete Comput. Geom. 2 (1987), 255-270.
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Approximations and optimal geometric divide-and-conquer
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J. Matoušek, Approximations and optimal geometric divide-and-conquer, Proc. 23rd ACM Symp. on Theory of Computing, 1991, pp. 506-511.
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Matoušek, J.1
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On the two-dimensional Davenport-Schinzel problem
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J. T. Schwartz and M. Sharir, On the two-dimensional Davenport-Schinzel problem, J. Symbolic Comput. 10 (1990), 371-393.
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Rotation distance, triangulations, and hyperbolic geometry
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D. D. Sleator, R. E. Tarjan, and W. P. Thurston, Rotation distance, triangulations, and hyperbolic geometry, J. Amer. Math. Soc. 1 (1988), 647-681.
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