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2Efficient Generation of $k$-Directional Assembly Sequences
P. Agarwal, M. de Berg, D. Halperin, and M. Sharir. SODA '96: Proceedings of the Seventh Annual ACM-SIAM Symposium on Discrete Algorithms, page 122―131. Atlanta, Georgia, (1996)
15 years ago by @cgray
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1On the Union of $\kappa$-Round Objects in Three and Four Dimensions
B. Aronov, A. Efrat, V. Koltun, and M. Sharir. Discrete and Computational Geometry, (2006)
15 years ago by @cgray
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union-complexity
importedunion-complexity
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1Fat Triangles Determine Linearly Many Holes
J. Matoušek, J. Pach, M. Sharir, S. Sifrony, and E. Welzl. SIAM Journal on Computing, 23 (1): 154―169 (February 1994)
15 years ago by @cgray
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realistic-input
importedrealistic-input
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3Dynamic Data Structures for Fat Objects and Their Applications
A. Efrat, M. Katz, F. Nielsen, and M. Sharir. Computational Geometry: Theory and Applications, (2000)
15 years ago by @cgray
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realistic-input
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3Dynamic data structures for fat objects and their applications
A. Efrat, M. Katz, F. Nielsen, and M. Sharir. Computational Geometry: Theory and Applications, (2000)
15 years ago by @cgray
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realistic-input
importedrealistic-input
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1Cutting Triangular Cycles of Lines in Space
B. Aronov, V. Koltun, and M. Sharir. Discrete and Computational Geometry, 33 (2): 231―247 (2005)
15 years ago by @cgray
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cycles
importedcycles
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1A simple output-sensitive algorithm for hidden surface removal
M. Overmars, and M. Sharir. ACM Transactions on Graphics, (1992)
15 years ago by @cgray
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visibility-maps
hidden-surface-removal
union-complexity
importedvisibility-mapshidden-surface-removalunion-complexity
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2Online Point Location in Planar Arrangements and Its Applications
S. Har-Peled, and M. Sharir. Discrete and Computational Geometry, 26 (1): 19―40 (2001)
15 years ago by @cgray
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point-location
importedpoint-location
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1Ray shooting amid balls, farthest point from a line, and range emptiness queries
M. Sharir, and H. Shaul. SODA '05: Proceedings of the Sixteenth Annual ACM-SIAM Symposium on Discrete Algorithms, page 525―534. (2005)
15 years ago by @cgray
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ray-shooting
importedray-shooting
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2Lines in Space―-Combinatorics, Algorithms and Applications
B. Chazelle, H. Edelsbrunner, L. Guibas, and M. Sharir. Proc. 21st Annual ACM Symposium on Theory of Computing, page 382―393. (1989)
15 years ago by @cgray
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ray-shooting
importedray-shooting
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2Almost Tight Bound for the Union of Fat Tetrahedra in Three Dimensions
E. Ezra, and M. Sharir. FOCS '07: Proceedings of the 48th Annual IEEE Symposium on Foundations of Computer Science, page 525―535. Washington, DC, USA, IEEE Computer Society, (2007)
15 years ago by @cgray
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realistic-input
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importedrealistic-inputunion-complexity
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1On translational motion planning of a convex polyhedron in 3-space
B. Aronov, and M. Sharir. SIAM Journal on Computing, 26 (6): 1785―1803 (1997)
15 years ago by @cgray
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imported
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1A simple method for output-sensitive hidden surface removal
M. Sharir, and M. H.Overmars. ACM Transactions on Graphics, (1992)
15 years ago by @cgray
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visibility-maps
hidden-surface-removal
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2Lines in Space: Combinatorics and Algorithms
B. Chazelle, H. Edelsbrunner, L. Guibas, M. Sharir, and J. Stolfi. Algorithmica, 15 (5): 428―447 (1996)
15 years ago by @cgray
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ray-shooting
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2Ray shooting and stone throwing
M. Sharir, and H. Shaul. Proc. 11th European Symposium on Algorithms, page 470―481. Springer-Verlag, LNCS 2832, (2003)
15 years ago by @cgray
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ray-shooting
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2Ray shooting amidst convex polyhedra and polyhedral terrains in three dimensions
P. Agarwal, and M. Sharir. SIAM Journal on Computing, 25 (1): 100―116 (February 1996)
15 years ago by @cgray
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parametric-search
terrains
ray-shooting
importedparametric-searchterrainsray-shooting
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1Counting and cutting cycles of lines and rods in space
B. Chazelle, H. Edelsbrunner, L. Guibas, R. Pollack, R. Seidel, M. Sharir, and J. Snoeyink. Computational Geometry: Theory and Applications, 1 (6): 305―323 (1992)
15 years ago by @cgray
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ray-shooting
importedray-shooting
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1Davenport-Schinzel sequences and their geometric applications
M. Sharir, and P. Agarwal. Cambridge University Press, New York, NY, USA, (1996)
15 years ago by @cgray
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davenport-schinzel
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1Efficient Hidden Surface Removal for Objects with Small Union Size
M. Katz, M. Overmars, and M. Sharir. Computational Geometry: Theory and Applications, (1992)
15 years ago by @cgray
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visibility-maps
hidden-surface-removal
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2Efficient Generation of $k$-Directional Assembly Sequences

1On the Union of $\kappa$-Round Objects in Three and Four Dimensions

1Fat Triangles Determine Linearly Many Holes

3Dynamic Data Structures for Fat Objects and Their Applications

3Dynamic data structures for fat objects and their applications

1Cutting Triangular Cycles of Lines in Space

1A simple output-sensitive algorithm for hidden surface removal

2Online Point Location in Planar Arrangements and Its Applications

1Ray shooting amid balls, farthest point from a line, and range emptiness queries

2Lines in Space―-Combinatorics, Algorithms and Applications

2Almost Tight Bound for the Union of Fat Tetrahedra in Three Dimensions

1On translational motion planning of a convex polyhedron in 3-space

1A simple method for output-sensitive hidden surface removal

2Lines in Space: Combinatorics and Algorithms

2Ray shooting and stone throwing

2Ray shooting amidst convex polyhedra and polyhedral terrains in three dimensions

1Counting and cutting cycles of lines and rods in space

1Davenport-Schinzel sequences and their geometric applications

1Efficient Hidden Surface Removal for Objects with Small Union Size

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publications (hide)19 displayallpublications onlypublications per page5102050100 sort byadded attitleauthorpublication dateentry typehelp for advanced sorting... RSSBibTeXRDFmore...

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publications (hide)19
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