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Computational geometry: a retrospective

Published: 23 May 1994 Publication History
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    References

    [1]
    Agarwal, P.K. Partitioning arrangements of lines 11: Applications, Disc. Comput. Geom., 5 (1990), 533-573.]]
    [2]
    Agarwal, P.K. Ray shooting and other applications o/ spanning trees with low stabbing number, SIAM J. Cornput., 22 (1992), 540-570.]]
    [3]
    Agarwal, P.K., Aronov, B. Counting facets and incidences, Disc. Comput. Geom., 7 (1992), 359-369.]]
    [4]
    Agarwal, P.K., Matou#ek, J. Ray shooting and parametric search, SIAM J. Comput., 22 (1993), 794-806.]]
    [5]
    Agarwal, P.K., Matou#ek, J. Range searching with semialgebraic sets, Disc. Comput. Geom. (1994), in press.]]
    [6]
    Agarwal, P.K., Sharir, M. Application of a new space partitioning technique, Disc. Comput. Geom., 9 (1993), 11-38.]]
    [7]
    Agarwal, P.K., Sharir, M., Shot, P. Sharp upper and lower bounds on the length of general Davenport- Schinzel sequences, J. Combin. Theory Ser. A, 52 (1989), 228-274.]]
    [8]
    Agarwal, P.K., Sharir, M., Toledo, S. Applications of parametric searching in geometric optimization, Proc. 3rd ACM-SIAM Syrup. Disc. Alg. (1992), 72-82.]]
    [9]
    Agarwal, P.K., Sharir, M., Toledo, S. An efficient multi-dimensional searching technique and its applications, Tech. Rep. CS-1993-20, Duke University, 1993."]]
    [10]
    Aggarwal, A., Chazelle, B., Guibaz, L.J., O'Dfinlaing, C., Yap, C.K. Parallel computational geometry, Algorithmica, 3 (1988), 293-327.]]
    [11]
    Ajtai, M., Megiddo, N. A deterministic Poly(loglog N)-time N-processor algorithm .for linear programming in fixed dimension, Proc. 24th Ann. ACM Syrup. Theory Comput. (1992), 327-338.]]
    [12]
    Alon, N., Babai, L., Itai, A. A fast and simple randomized algorithm/or the maximal independent set problem, J. Algorithms, 7 (1986), 567-583.]]
    [13]
    Alon, N., B~r~ny, I., Fiiredi, Z., Kleitman, D. Point selections and weak e-nets for convex hulls, Combinatorics, Probability and Computing, 3 (1992), 189-200.]]
    [14]
    Alon. N., Coldrelch. O., Hastad, J., Pera}ta, R. Simple constructions of almost k-wise independent random variables, Random Structures & Algorithms, 3 (1992), 289-304.]]
    [15]
    Alon, N., Spencer, J.H. The Probabilistic Method, John Wiley & Sons, 1992.]]
    [16]
    Arkin, E.M., Chew, L. P., Huttenlocher, D. P., Kedem, K., Mitchell, J.S.B. An efficiently computable metric for comparing polygonal shapes Proc. 1st ACM-SIAM Symp. Disc. Alg. (1990), 129-137.]]
    [17]
    Aronov, B., Matou#ek, J., Sharir, M. On the sum of squares of cell complexities in hyperplane arrangements, Proc. 7th Ann. Syrup. Comput. Geom. (1991), 307-313. To appear in J. Combin. Theory Ser. A.]]
    [18]
    Aronov, B., Pellegrini, M., Sharir, M. On the zone of a surface in a hyperplane arrangement, Disc. Comput. Geom., 9 (1993), 177-186.]]
    [19]
    Aronov, B., Sharir, M. Triangles in space or building (and analyzing) castles in the air, Combinatorica, 10 (1990), 137-173.]]
    [20]
    Aronov, B., Sharir, M. Castles in the air revisited, Proc. 8th Ann. ACM Syrup. Comput. Geom. (1992), 146-156. To appear in Disc. Comput. Geom.]]
    [21]
    Aronov, B., Sharir, M. The union of convex polyhedra in three dimensions, Proc. 34th Ann. IEEE Symp. Foundat. Comput. Sci. (1993), 518-527.]]
    [22]
    Aurenhammer, F. Power diagrams: properties, algorithms and applications, SIAM J. Comput., 16 (1987), 78-96.]]
    [23]
    Aurenhamm#r, F. Voronoi diagrams: a survey of a fundamental geometric data structure, ACM Comput. Surv., 23 (1991), 345-405.]]
    [24]
    Bajaj, C.L., Dey, T.K. Convex decompositions of poly. hedra and robustness, SIAM J. Comput., 21 (1992), 339-364.]]
    [25]
    Basu, S., Pollack, R., Roy, M.-F. On the combinato. rial and algebraic complexity of quantifier elimination, manuscript, 1994.]]
    [26]
    Basu, S., Pollack, R., Roy, M.-F. A new algorithm to find a point in every cell defined by a family of polynomials, in "Quantifier Elimination and Cylindrical Algebraic Decomposition", ed. B. Caviness and J. Johnson, Springer-Verlag, to appear.]]
    [27]
    Basu, S., Pollack, R., Roy, M.-F. On the number of cells defined by a family of polynomials on a variety, Algorithmic foundations of robotics, AK Peters, ed. K.Y. Goldberg, D. H alperin, J.-C. Latombe, R.H. Wilson. To appear.]]
    [28]
    Beck, J. An algorithmic approach to the Lovdsz local lemma. L Random Structures & Algorithms, 2 (1991), 343-365.]]
    [29]
    Ben-Or, M. Lower bounds for algebraic computation trees, Proc. 15th Ann. ACM Syrup. Theory Comput. (1983), 80-86.]]
    [30]
    Ben-Or, M., Kozen, D., Reif, J. The complexity of elementary algebra and geometry, J. Comput. Syst. Sci., 32 (# 986), 251-264.]]
    [31]
    Bentley, J.L., Ottmann, T.A. Algorithms for reporting and counting geometric intersections, IEEE Trans. Comput., C-28 (1979), 643-647.]]
    [32]
    Berger, B., Rompel, J. Simulating (logn)~-wise independence in NC, J. ACM, 38 (1991), 1028-1046.]]
    [33]
    Berger, B., Rompel, J., Shor, P. Efficient NC algorithms for set cover with applications to learnin9 and geometry, Proc. 30th Ann. IEEE Syrup. Foundat. Cornput. Sci., (1989), 54-59.]]
    [34]
    Bern, M. Compatible tetrahedralizations, Proc. 9th Ann. ACM Syrup. Comput. Geom. (1993), 281-288.]]
    [35]
    Bern, M., Dobkin, D., Eppstein, D. Triangulatm9 polygons without lar9e angles, Proc. 8th Ann. ACM Symp. Comput. Geom. (1992), 222-231.]]
    [36]
    Bern, M., Eppstein, D. Mesh generation and optimal triangulation, in: Computing in Euclidean Geometry, 1, World Scientific, ed. D. Z. Du and F. K. Hwang (1992), 23-90.]]
    [37]
    Bern, M., Eppstein, D., Gilbert, J. Provably 9ood mesh generation, Ptoc. 31st Ann. IEEE Syrup. Foundat. Comput. Sci. (1990), 231-241.]]
    [38]
    BjSrner, A., Lov~sz, L., Yao, A.C. Linear decision trees: volume estimates and topological bounds, Proc. 24th Ann. ACM Syrup. Theory Comput. (1992), 17q- 177.]]
    [39]
    Bochnak, J., Coste, M., Roy. M.-F. Gdomdtrie algdbrique rdelle, Springer Verlag, I-Ieidelberg, 1987.]]
    [40]
    Boissonnat, J.D., Devillers, O., Schott, R., Teillaud, M., Yvinec, M. Applications of random sampling to online algorithms in computational geometry, Disc. Cornput. Geom., 8 (1992), 51-71.]]
    [41]
    Boissonnat, j.D., Teillaud, M. On the randomized construction of the Delaunay tree, Theoret. Comput. Sci., 112 (1993), 339-354.]]
    [42]
    Br6nnimann, H., Ch#zelle, B., Matou#ek, J. Product range spaces, sensitive sampling, and derandomization, Proc. 34th Ann. IEEE Syrup. Foundat. Comput. Sci. (1993), 400-409.]]
    [43]
    BrSnnimann, H., Chazelle, B., Pach, J. How hard is halfspace range searching?# Disc. Comput. Geom.# 10 (1993), 143-155.]]
    [44]
    Canny, J. The Complexity of Robot Motion Planning, MIT Press, 1987.]]
    [45]
    Canny, J. Some algebraic and geometric computations in PSPAGE, Proc. 20th Ann. ACM Syrup. Theory Comput. (1988), 460-467.]]
    [46]
    Canny, J. Generalized charactemstic polynomials, J. Symbolic Comput., 9 (1990), 241-250.]]
    [47]
    Canny, J. Some Practical Tools for Algebraic Geometry, Tech. Rep., Spring school on robot motion planning, Promotion Esprit, 1993.]]
    [48]
    Canny, J. Computing road maps #n general semialgebraic sets, The Computer Journal, 36 (1993), 504- 514.]]
    [49]
    Canny, J. Improved algorithms for sign determination and existential quantifier elimination, The Computer Journal, 36 (1993), 409-418.]]
    [50]
    Canny, J., Donald, B.R., Ressler, G. A rational rotation method for robust geometric algorithms, Proc. 8th Ann. ACM Syrup. Comput. Geom. (1992), 251-260.]]
    [51]
    Chazelle, B. Convex partitions of polyhedra: a lower bound and worst-case optimal algorithra, SIAM J. Cornput., 13 (1984), 488-507.]]
    [52]
    Chazelle, B. Filtering search: A new approach to queryanswering, SIAM J. Comput., 15 (1986), 703-724.]]
    [53]
    Chazelle, B. Lower bounds on the complexity of polytope range searching, J. Amer. Math. Soc., 2 (1989), 637- 666.]]
    [54]
    Chazelle, B. Lower bounds for orthogonal range searching: I. the reporting case, IL the arithmetic model, J. ACM, 37 (1990), 200-212 and 439-463.]]
    [55]
    Chazelle, B. Triangulating a simple polygon in linear time, Disc. Comput. Geom., 6 (1991), 485-524.]]
    [56]
    Chazelle, B. An optimal algorithm for intersecting three-dimensional convex polyhedrc# SIAM J. Comput., 21 (1992), 671-696.]]
    [57]
    Chazelle, B. Cutting hyperplanes .for divzde-andconquer, Disc. Comput. Geom., 9 (1993), 145-158.]]
    [58]
    Chazelle, B. An optimal convex hull algorithm in any fixed dimension, Disc. Comput. Geom., 10 (1993), 377- 409.]]
    [59]
    Chazelle, B., Dobkin, D.P. Optimal convex decompositions, Computational Geometry, G.T. Toussaint, ed., North-Holland (1985), 63-133.]]
    [60]
    Chazelle, B., Edelsbrunner, H. An optimal algorithm for intersecting line segments in the plane, J. ACM 39 (1992), 1-54.]]
    [61]
    Chazelle, B., Edelsbrunner, H. Grigni, M., Guibas, L.J., Hershberger, J., Sharir, M., Snoeyink, J. Ray shooting in polygons using geodesic triangulations, Proc. 18th ICALP, LNCS, Springer-Verlag (1991), 661- 673.]]
    [62]
    Chazelle, B., Edelsbrunner, H., Grigni, M., Guibas, L.J., Sharir, M., Welzl, E. Improved bounds on weak e-nets for convex sets, Proc. 25th Ann. ACM Syrup. Theory of Comput. (1993).]]
    [63]
    Ghazelle, D., Edelsbrunner, H., Guibas, L.J., Sharir, M. Lines in space combinatorics, algorithms and applications, Proc. 21st Ann. ACM Syrup. Theory of Comput. (1989), 382-393.]]
    [64]
    Chazelle, B., Edelsbrunner, H., Guibas, L.J., Sharir, M. A singly-exponential stratification scheme for real semi-algebraic varieties and its applications, Theoret. Comput. Sci., 84 (1991), 77-105.]]
    [65]
    Chazelle, B., Edelsbrunner, H., Guibas, L.J., Sharir, M. Diameter, width, closest line pair, and parametric searching, Disc. Comput. Geom., 10 (1993), 183-196.]]
    [66]
    Chazelle, B., Edelsbrurmer, H., Guibas, L.J., Sharir, M., Snoeyink, J. Computing a face in an arrangement of line segments and related problems, SIAM J. Cornput., 22 (1993), 1286-1302.]]
    [67]
    Chazelle, B., Friedman, J. A deterministic view of random sampling and its use in geometry, Combinatorica, 10 (1990), 229-249.]]
    [68]
    Chazelle, B., Guibas, L.J. Visibility and intersection problems in plane geometry, Disc. Comput. Geom., 4 (1989), 551-581.]]
    [69]
    Chazelle, B., Guibas, L.J. Fractional cascading: L A data structuring technique, IL Applications, Algorithmic#, 1 (1986), 133-162 and 163-191.]]
    [70]
    Chazelle, B., Matou#ek, J. On linear-time deterministic algorithms for optimization problems in fixed dimension, Proc. 4th Ann. ACM-SIAM Symp. Disc. Alg. (1993), 281-290.]]
    [71]
    Chazelle, B., Matougek, J. Derandomizing an outputsensitive convex hull algorithm in three dimensions, Comput. Geom.: Theory and Appl. (1994), to appear.]]
    [72]
    Chazelle, B., Palios, L. Triangulating a nonconvex polytope, Disc. Comput. Geom., 5 (1990), 505-526.]]
    [73]
    Chazelle, B., Rosenberg, B. Lower bounds on the complexity of simplex range reporting on a pointer machine, Proc. t9th ICALP, LNCS 623, Springer-Verlag (1992), 439-449.]]
    [74]
    Chazelle, B., Sharir, M. An algorithm for generalized point location and its applications, J. Symbolic Cornput., 10 (1990), 281-309.]]
    [75]
    Ch#zelle, B., Sharir, M., Welzl, E. Quasi-optimal up. per bounds for simplex range searching and new zor#e theorems, Algorithmica, 8 (1992), 407-429.]]
    [76]
    Chazelle, B., Shouraboura, N. Bounds on the size of tetrahedralizations, Proc. 10th Ann. ACM Symp. Cornput. Geom. (1994), to appear.]]
    [77]
    Chazelle, B., Welzl, E. Quasi-optimal range searching in spaces of finite VC-dimension, Disc. Comput. Geom., 4 (1989), 467-489.]]
    [78]
    Cheng, S.W., Janardan, R. New results on dynamic planar point location, SIAM J. Comput., 21 (1992), 972-999.]]
    [79]
    Chiang, Y.J., Preparata, F.P., Tamassia, R. A unified approach to dynamic point location, ray shooting, and shortest paths in planar maps, Proc. 4th ACM-SIAM Symp. Disc. Alg. (1993), 44-53.]]
    [80]
    Clarkson, K.L. Linear programming in O(n x 3 ) time, Inf. Process. Lett., 22 (1986), 21-24.]]
    [81]
    Clarkson, K.L. New applications of random sampling in computational geometry, Disc. Comput. Geom., 2 (1987), 195-222.]]
    [82]
    Clarkson, K.L. A randomized algorithm for closestpoint queries, SIAM J. Comput., 17 (1988), 830-847.]]
    [83]
    Clarkson, K.L. Las Vegas algorithm for linear programming when the dimension is small, Proc. 29th Ann. IEEE Syrup. Foundat. Comput. Sci. (1988), 452-457.]]
    [84]
    Clarkson, K.L. Safe and effective determinant evaluatzon, Proc. 33rd Ann. IEEE Symp. Foundat. Comput. Sci. (1992), 387-395.]]
    [85]
    Clarkson, K.L. Randomized geometric algorithms, in Computing in Euclidean Geometry, D.-Z. Du and F.K. Kwang ed., Lecture Notes Series on Comput. 1 (1992), World Scientific, 117-162.]]
    [86]
    Clarkson, K.L., Edelsbrunner, H., Guibas, L. J., Sharir, M., Welzl, E. Combinatorial complexity bounds for arrangements of curves and spheres, Disc. Comput. Geom., 5 (1990), 99-160.]]
    [87]
    Clarkson, K.L., Mehlhorn, K., Seidel, R. Four results on randomized incremental constructions, Proc. 9th Symp. Theoret. Aspects Comput. Sci., LNCS 577, Springer-Verlag (1992), 463-474.]]
    [88]
    Clarkson, K.L., Shot, P.W. Applications of random sampling in computational geometry, H, Disc. Comput. Geom., 4 (1989), 387-421.]]
    [89]
    Clarkson, K.L., Tarjan, R.E., Van Wyk, C.J. A fast Las Vegas algorithm for triangulating a simple polygon, Disc. Comput. Geom., 4 (1989), 423-432.]]
    [90]
    Cohen, E., Megiddo, N. Strongly polynomial-time and NC algorithms for detecting cycles zn dynamic graphs, Proc. 21st ACM Syrup. Theory Comput. (1989), 523- 534.]]
    [91]
    Cohen# M.# WMlace# J.# Radios,fy and Realistic Image Synthesis, Academic Press, 1993.]]
    [92]
    Cole, R. Searching and storing similar lists, J. Algorithms, 7 (1986), 202-220.]]
    [93]
    Cole, R. Slowing down sorting networks to obtain faster sorting algorithms, J. ACM, 34 (1987), 200-208.]]
    [94]
    Cole, R., Salowe, J., Steiger, W., Szemer#di, E. An optimal-time algorithm for slope selection, SIAM J. Comput., 18 (1989), 792-810.]]
    [95]
    Cole, R., Sharir, M. Visibility problems for polyhedral terrains, J. Symbolic Comput., 7 (1989), 11-30.]]
    [96]
    Cole, R., Sharir, M., Yap, C.K. On k.hulls and related problems, SIAM J. Comput., 16 (1987), 61-77.]]
    [97]
    Collins, G.E. Quantifier elimination for real closed fields by cylindric algebraic decomposition, Proc. 2nd GI Conf. on Automata Theory and Formal Languages, Springer-Verlag, LNCS 35, Berlin (1975), 134-183.]]
    [98]
    Cox, D., Little, J., O'Shea, D. Ideals, Varieties, and Algorithms, Springer-Verlag, 1992.]]
    [99]
    Crapo, H., Ryan, 3. Scene analysis and geometric homology, Proc. 2nd Ann. ACM Symp. Comput. Geom. (1986), 125-132.]]
    [100]
    Davenport, J. and Heintz, J. Real quantifier elimination is doubly exponential, J. Symbolic Comput., 5 (1988), 29-35.]]
    [101]
    Delfinado, C.J.A., Edelsbrunner, H. An incremental algorithm for betti numbers of simplicial complexes, Proc. 9th Ann. ACM Syrup. Comput. Geom. (1993), 232-239.]]
    [102]
    Devillers, O. Randomization yields simple O(n log* n) algorithms for difficult w(n) problems, Int. J. Comput. Geom. Appl., 2 (1992), 97-111.]]
    [103]
    Devillers, O., Meiser, S., Teillaud, M. Fully dynamic Delaunay triangulation in logarithmic expected time per operation, Comput. Geom. Theory Appl., 2 (1992), 55- 80.]]
    [104]
    Dey, T.K. Triangulation and CSG representation of polyhedra with arbitrary genus, Proc. 7th Ann. ACM Syrup. Comput. Geom. (1991), 364-372.]]
    [105]
    Dey, T. Optimal algorithms to detect null-homologous cycles on 2-manifolds, Proc. 5th Canad. Conf. Compu,t. Geom. (1993), 273-278.]]
    [106]
    Dobkin, D.P., Kirkpatrick, D.G. Fast detection ofpolyhedral intersection, Theoret. Comput. Sci., 27 (1983), 241-253.]]
    [107]
    Dobkin, D.P., Silver, D., Recipes for geometry and numerical analysis-part 1: an empirical study, Proc. 4th Ann. Symp. Comput. Geom. (1988), 93-105.]]
    [108]
    Donald, B.R. A geometric approach to error detection and recovery for robot motion planning with uncertainty, Artif. Intell., 37 (1988), 223-271.]]
    [109]
    Donald, B.R., Chang, D.R. On the complexity of computing the homology type of a triangulation, Proc. 32nd Ann. IEEE Symp. Foundat. Comput. Sci. (1991), 650- 662.]]
    [110]
    Donald, B.R., Xavier, P., Canny, J., Reif, J. On the complexity of kinodynamic planning, J. ACM, 40 (1993), 1048-1066.]]
    [111]
    Dyer, M.E. On a multidimensional search technique and its application to the Euclidean 1.centre problem, SIAM J. Comput., 15 (1986), 725-738.]]
    [112]
    Dyer, M.E. A class of convex programs with applications to computational geometry, Proc. 8th Ann. ACM Symp. Comput. Geom. (1992), 9-15.]]
    [113]
    Dyer, M.E., Frieze, A.M. A randomized algorithm for fixed-dimensional linear programming, Mathematical Programming, 44 (1989), 203-212.]]
    [114]
    Edelsbrunner, H. Algorithms in Combinatorial Geometry, Springer-Verlag, 1987.]]
    [115]
    Edelsbrunner, H. The union of balls and its dual shape, Proc. 9th Ann. ACM Symp. Comput. Geom. (1993), 218-231.]]
    [116]
    Edelsbrunner, H., Guibas, L.J., Hershberger, 3., Seidel, R., Sharir, M., Snoeyink, J., Welzl, E. Implicitly representing arrangements of lines or segments, Disc. Comput. Geom., 4 (1989), 433-466.]]
    [117]
    Edelsbrunner, H., Guibas, L.J., Sharir, M. The complexity and construction of many faces,n arrangements of lines and segments, Disc. Comput. Geom., 5 (1990), 161-196.]]
    [118]
    Edelsbrunner, H., Guibas, L.J., Sharir, M. The complexity of many cells in arrangements o.f planes and related problems, Disc. Comput. Geom., 5 (1990), 197- 216.]]
    [119]
    Edelsbrunner, H., Guibas, L.J., Stolfi, J. Optimalpoint location in a monotone subdivision, SIAM J. Comput., 15 (1986), 317-340.]]
    [120]
    Edelsbrunner, H., Miicke, E. Simulation of simplicity: a technique to cope with degenerate cases in geometric algorithms, ACM Trans. Graphics, 9 (1990), 66-104.]]
    [121]
    Edelsbrunner, H., Seidel, R. Voronoi dliagrams and arrangements, Disc. Comput. Geom., 1 (}986), 25-44.]]
    [122]
    Edelsbrunner, H., Seidel, R., Sharir, M. On the zone theorem for hyperplane arrangements, SIAM J. Comput., 22 (1993), 418-429.]]
    [123]
    Edelsbrunner, H., Shah, N. R. Triangulating topological spaces, Proc. 10th Ann. ACM Symp. Comput. Geom. (1994), to appear.]]
    [124]
    Emiris, I., Canny, J. A general approach to removing degeneracies, Proc. 32nd Ann. Symp. Foundat. Cornput. Sci. (1991), 405-413.]]
    [125]
    Erickson, J., Seidel, R. Better lower bounds on detecting al'fine and spherical degeneracies, Proc. 34th Ann. IEEE Symp. Foundat. Comput. Sci. (1993), 528-536.]]
    [126]
    Fitchas, N., Galligo, A., Morgenstern, J. Algorithmes rap#cles en#eque" nt#el et en parallel 29o,r l#,#l;m;nat;on de quantificateurs en ggomdtrie dldmentaire, S#minaire Structures Ordonn#es, U.E.R. Math. Univ. Paris VII, 1987.]]
    [127]
    Fortune, S. A sweepline algorithm }or Voronoi diagrams, Algorithmica, 2 (1987), 153-174.]]
    [128]
    Fortune, S. Stable maintenance of point-set triangulation in two dimensions, manuscript, AT&T Bell Laboratories. Abbreviated version appeared in: Proc. 30th Ann. Syrup. Foundat. Comput. Sci. (1989), 494-499.]]
    [129]
    Fortune, S. Numerical stability o} algorithms for 2 d Delaunay triangulations and Vovonoi diagrams, Proc. 8th Ann. ACM Syrup. Comput. Geom. (1992), 83-92.]]
    [130]
    Fortune, S. Voronoi diagrams and Delaunay triangulatzons, in: Computing in Euclidean Geometry, eds: D.-Z. Du, F. Hwang, 1, World Scientific (1992), 193- 233.]]
    [131]
    Fortune, S. Computational Geometry, ed. R. Martin, Directions in Computational Geometry, Information Geometers, to appear.]]
    [132]
    Fortune, S., Milenkovic, V. Numerical stability of algorithms .for line arrangements, Proc. 7th Ann. Symp. Comput. Geom. (1991), 334-341.]]
    [133]
    Fortune, S., Van Wyk, C. J. Efficient exact arithmetic Syrup. Comput. Geom. (1993), 163-172.]]
    [134]
    Fredman, M.L. A lower bound on the complexity of orthogonal range queries, J. ACM, 28 (1981), 696-705.]]
    [135]
    Fredman, M.L. Lower bounds on the complexity of some optimal data structures, SIAM J. Comput., 10 (1981), 1-10.]]
    [136]
    Freedman, M.H. Identi/ying attractors via homology: a manuscript, 1991.]]
    [137]
    G#rtner, B. A subexponential algomthm }or abstract optzmization problems, Proc. 33rd Ann. IEEE Syrup. Foundat. Comput. Sci. (1992), 464-472.]]
    [138]
    Garey, M.R., Johnson, D.S., Preparata, F.P., Tarjan, R.E. Triangulating a simple polygon, Inform. Process. Lett., 7 (1978), 175-180.]]
    [139]
    Glassner, A.S. Ray Tracing, Academic Press, 1989.]]
    [140]
    Goodman, J.E., Pollack, R. Multidimensional sorting, SIAM J. Comput., 12 (1983), 484-507.]]
    [141]
    Goodman, J.E., Pollack, R. Upper bounds .for configurations and polytopes in 1##, Disc. Comput. Geom., 1 (1986), 219-227.]]
    [142]
    Goodman, J.E., Pollack, R., Sturmfels, B. The intrinsic spread o/ a configuration is R#, J. Amer. Math. Soc., 3 (1990), 639-651.]]
    [143]
    Goodman, J.E., Pollack, R., Wenger, R. Geomett:ic transversal theory, in: New Trends in Discrete and Computational Geometry, ed. J. Pach, Algorithms and Combinatorics, 10, Springer-Verlag (1993), 163-198.]]
    [144]
    Goodrich, M.T. Planar separators and parallel polygon triangulation, Proc. 24th Ann. ACM Syrup. Theory Comput. (1992), 507-516]]
    [145]
    Goodrich, M. T. Constructing arrangements optimally in parallel, Disc. Comput. Geom., 9 (1993), 371-385.]]
    [146]
    Goodrich, M. T., Atallah, M. J., Overmars, M. H. Output-sensitive methods for rectilinear hidden surface removal, Inform. Comput., 107 (1993), 1-24.]]
    [147]
    Goodrich, M.T., Tamassia, R. Dynamic trees and dynamic point locatzon, Proc. 23rd Ann. ACM Syrup. Theory Comput. (1991), 523-533.]]
    [148]
    Goodrich, M.T., Tamassia, R. Dynamic ray shooting and shortest paths via balanced geodesic triangulations, Proc. 9th Ann. ACM Symp. Comput. Geom. (1993), 318-327.]]
    [149]
    Graham, R.L. An efficient algorithm for determining the convex hull of a planar point set, Inform. Process. Lett., 1 (1972), 132-133.]]
    [150]
    Greene, D., Yao, F. Finite-resolution computational geometry, Proc. 27th Ann. Symp. Foundat. Comput. Sci. (1986), 143-152.]]
    [151]
    Grigor'ev, D. Complexity of deciding Tarski algebra, J. Symbolic Comput., 5 (1988), 37-64.]]
    [152]
    Grigor'ev, D. and Vorobjov, N. Solving systems of polynomial inequalities in subexponential time, J. Symbolic Comput., 5 (1988), 37-64.]]
    [153]
    Guibas, L.J., Knuth, D.,E., Sharir, M. Randomized incremental construction of Delaunay and Voronoi diagrams, Algorithmica, 7 (1992), 381-413.]]
    [154]
    Guibas, L.J., Overmars, M., Sharir, M. Ray shooting, implicit point location, and related queries in arrangements of segments, Tech. Rep. 433, New York Univ., March 1989.]]
    [155]
    Guibas, L.J., Salesin, D., Stolfi, J., Epsilon geometry: building robust algorithms from imprecise computations, Proc. 5th Ann. Symp. Comput. Geom. (1989), 208-217.]]
    [156]
    Guibas, L.J., Sharir, M. Combinatorics and algomthms of arrangements, New Trends in Discrete and Computational Geometry, J. Pach, ed., 1993, Springer-Verlag, 9-#6.]]
    [157]
    Halperin, D., Sharir, M. New bounds for lower envelopes in three dimensions, with applications to visibility in terrains, Proc. 9th Ann. ACM Syrup. Comput. Geom. (1993), 11-18.]]
    [158]
    I-Ialperin, D., Sharir, M. Almost tight upper bounds for the single cell and zone problems in three dimensions, Proc. 10th Ann. ACM Symp. Comput. Geom. (1994), to appear.]]
    [159]
    Hart, S., Sharir, M. Nonlinearity o} Davenport- Schinzel sequences and of generalized path compression schemes, Combinatorica, 6 (1986), 151-177.]]
    [160]
    Haussler, D., Welzl, E. e-nets and simplex range queries, Disc. Comput. Geom., 2 (1987), 127-151.]]
    [161]
    Heintz, J., Roy, M.-F., Solern6, P. On the complexity of semi-algebraic sets, Proc. IFIP San Francisco, North- Holland (1989), 293-298.]]
    [162]
    Heintz, J., Roy, M.-F., Solern6, P. Sur la complexitd du principe de Tarskz.Seidenberg, Bull. Soc. Math. France, 118 (1990), 101-126.]]
    [163]
    Heintz, J., Recio, T., Roy, M.-F. Algorithms in real algebraic geometry and applications to computational geometry, Discrete and Computational Geometry, Dim#cs Series 6, AMS-ACM, ed. J.E. Goodman, R. Pollack, W. Steiger (1991), 137-163.]]
    [164]
    Hershberger, J., Suri, S. A pedestrian approach to ray shooting: shoot a ray, take a walk, Proc. 4th ACM- SIAM Syrup. Disc. Alg. (1993), 54-63.]]
    [165]
    Hoffmann, C. Geometric and Solid Modeling, Morgan Kaufmann, 1989.]]
    [166]
    Hoffmann, C. Hopcroft, J., Karasick, M. Towards,mplementing robust geometric computations, Proc. 4th Ann. Syrup. Comput. Geom. (1988), 106-117.]]
    [167]
    Hoffmann, C., Hopcroft, J., Karasick, M. Robust set operations on polyhedral solids, IEEE Comput. Graph. Appl., 9 (1989), 50-59.]]
    [168]
    Hopcroft, J., Wilfong, G. Reducing multiple object motion planning to graph searching, SIAM J. Comput., 15 (1986), 768-785.]]
    [169]
    Huttenlocher, D. P. Three-Dzmensional Recognition of Solid Objects from a Two-Dimensional Image, Ph.D. Thesis, MIT, Report TR-1045, 1988.]]
    [170]
    Impagliazzo, R., Zuckerman, D. How to recycle random bits, Proc. 30th Ann. IEEE Syrup. Foundat. Comput. Sci. (1989), 248-253.]]
    [171]
    Kalai, G. A subexponential randomized simplex algomthm, Proc. 24th Ann. ACM Symp. Theory Comput. (1992), 475-482.]]
    [172]
    Karasick, M., Lieber, D., Nackman, L. Efficient Delaunay triangulation using rational arithmetic, ACM Trans. Graphics, 10 (1990), 71-91.]]
    [173]
    Karasick, M. On the representation and manipulation of rigid solids, Ph.D. thesis, McGill U., 1988.]]
    [174]
    Katz, M., Sharir, M. Optimal slope selection via expanders, Proc. 5th Canad. Conf. Comput. Geom. (a998), 139-144.]]
    [175]
    Kirkpatrick, D.G. Optimal search in planar subdivisions, SIAM J. Comput., 12 (1983), 28-35.]]
    [176]
    Kirkpatrick, D.G., Klawe, M.M., Tarjan, R.E. Polygon triangulation in O(nloglogn) time with simple data structures, Disc. Comput. Geom., 7 (1992), 329-346.]]
    [177]
    Kirkpatrick, D.G., Seidel R. The ultimate planar convex hull algomthm? SIAM J. Comput., 15 (1986), 287- 299.]]
    [178]
    Klein, R. Abstract Voronoi diagrams and their applications, Computational Geometry and its Applications, LNCS 333, Springer-Verlag (1988), 148-157.]]
    [179]
    Li, Z., Milenkovic, V. Constructing strongly convex hulls using exact or rounded arithmetic, Proc. 6th Ann. Syrup. Comput. Geom. (1990), 235-243.]]
    [180]
    Lipton, R.J., Tarjan, R.E. Applications of a planar separator theorem, SIAM 3. Comput., 9 (1980), 615- 627.]]
    [181]
    Lo, C.-Y, Matou#ek, J., Steiger, W. Ham-sandwzch cuts in Ra, Proc. 24th Ann. ACM Symp. Theory Comp,t. (1992), 839-545.]]
    [182]
    Luby, M. A simple parallel algorithm .for the maximal independent set problem, Proc. 17th Ann. ACM Symp. Theory Comput. (1985), 1-10.]]
    [183]
    Matou#ek, J. Construction of e-nets, Disc. Comput. Geom., 5 (1990), 427-448.]]
    [184]
    Matougek, J. Cutting hyperplane arrangements, Disc. Comput. Geom., 6 (1991), 385-406.]]
    [185]
    Matou#ek, J. Approximations and optimal geometric divide-and-conquer, Proc. 23rd ACM Syrup. Theory Comput. (1991), 506-511.]]
    [186]
    Matou#ek, J. Range searching with efficient h,erarchical cuttings, Disc. Comput. Geom., 10 (1993), 157-182.]]
    [187]
    Matou#ek, J. Efficient partition trees, Disc. Comput. Geom., 8 (1992), 315-334.]]
    [188]
    Matou#ek, J. Reporting points in halfspaoes, Comput. Geom. Theory Appl., 2 (1992), 169-186.]]
    [189]
    Matou#ek, J. Linear optimization queries, J. Algorithms, 14 (1993), 432-448.]]
    [190]
    Matou#ek, J. Geometric range searching, Tech. Report B-93-09, Free Univ. Berlin, 1993.]]
    [191]
    Matou#ek, J., Schwarzkopf, O. A deterministic algorithm for the three-dimensional diameter problem, Proc. 25th Ann. ACM Symp. Theory Comput. (1993), 478-484.]]
    [192]
    Matou#ek, J., Schwarzkopf, O. On ray,:hooting in convex polytopes, Disc. Comput. Geom., 10 (1993), 215- 232.]]
    [193]
    Matou#ek, J., Sharir, M., Welzl, E. A subexponential bound for linear programming, Proc. 8th ACM Syrup. Comput. Geom. (1992), 1-8. To appear in Algorithmica.]]
    [194]
    Matou#ek, J., Welzl, E., Wernisch, L. Discrepancy and e-approximations for bounded VC-dimension# Combinatorica, 13 (1993), 455-466.]]
    [195]
    Megiddo, N. Combinatorial optimization with rational objective functions, Mathematics of Operations Iresearch, 4 (1979), 414-424.]]
    [196]
    Megiddo, N. Applying parallel computation algorithms in the design of serial algorithms, J. ACM, 30 (1983), 852-865.]]
    [197]
    Megiddo, N. Linear programming in linear time when the dimension is fixed, J. ACM, 31 (1984), 114-127.]]
    [198]
    Mehlhorn, K. Data Structures and Algorithms 3: Multidimensional Searching and Computational Geometry, Springer-Verlag, Heidelberg, Germany, 1984.]]
    [199]
    Mehlhorn, K., Simon, K. Intersecting two polyhedra one of which is convex, Proc. Foundat. Comput. Theory, LNCS 199, Springer-Verlag (1985), 534-542.]]
    [200]
    Mehlhorn, K., Yap, C.K. Constructive Whitney- Graustein theorem, or how to untangle closed planar curves, SIAM J. Comput., 20 (1991), 603-621.]]
    [201]
    Milenkovic, V. Verifiable implementations of geometric algorithms using finite precision arithmetic, Artificial Intelligence, 37 (1988), 377-401.]]
    [202]
    Milenkovic, V. Verifiable Implementations of Geometric Algorithms using Finite Precision Arithmetic, Ph.D. Thesis, Carnegie-Mellon, 1988. Technical Report CMU-CS-88-168, Carnegie Mellon University, 1988.]]
    [203]
    Milenkovic, V. Double precision geometry: a general technique for calculating line and segment intersections using rounded arithmetic, Proc. 30th Ann. IEEE Symp. Foundat. Comput. Sci. (1989), 500-505.]]
    [204]
    Milenkovic, V. Rounding face lattices in the plane, Abstracts 1st Canad. Conf. Comput. Geom. (1989), 12.]]
    [205]
    Milenkovic, V. Rounding face lattices in d dimensions, Proc. 2nd Canad. Conf. Comput. Geom. (1990), 40-45.]]
    [206]
    Mishra, B. Algorithmic Algebra, Springer-Verlag New York, Inc., 1993.]]
    [207]
    Mitchell, $., Vavasis, S. Quality mesh generation in three dimensions, Froc. 8th Ann. ACM Symp. Comput. Geom. (1992), 212-221.]]
    [208]
    Motwani, R., Naor, J., Naor, M. The probab#listic method yields deterministic parallel algorithms, Proc. 30th Ann. IEEE Syrup. Foundat. Comput. Sci. (1989), 8-13.]]
    [209]
    Muller, D.E., Preparata, F.P. Finding the intersection of two convex polyhedra, Theoret. Comput. Sci., 7 (1978), 217-236.]]
    [210]
    Mulmuley, K. A fast planar partition algorithm 1, Proc. 29th Ann. IEEE Syrup. Foundat. Comput. Sci. (1988), 580-589.]]
    [211]
    Mulmuley, K. On obstructions in relation to a fixed viewpoint, Proc. 30th Ann. IEEE Symp. Foundat. Comput. Sci. (1989), 592-597.]]
    [212]
    Mulmuley, K. On levels in arrangements and Voronoi diagrams, Disc. Comput. Geom., 6 (1990), 307-338.]]
    [213]
    Mulmuley, K. A fast planar partition algorithm II, 3. ACM, 38 (1991), 74-103.]]
    [214]
    Mulmuley, K. Hidden surface removal with respect to a moving point, Proc. 23rd Ann. ACM Syrup. Theory Comput. (1991), 512-522.]]
    [215]
    Mulmuley, K. Randomized multidimensional search trees: dynamic sampling, Proc. 7th Ann. ACM Symp. Comput. Geom. (1991), 121-131.]]
    [216]
    Mulmuley, K. Randomized multidimensional search trees: lazy balancing and dynamic shuffling, Proc. 32nd IEEE Ann. Syrup. Foundat. Comput. Sci. (1991), 180- 194.]]
    [217]
    Mulmuley, K. Randomized multidimensional search trees: further results in dynamic sampling, Proc. 32nd IEEE Ann. Symp. Foundat. Comput. Sci. (1991), 216- 227.]]
    [218]
    Mulmuley, K. Randomized geometric algorithms and pseudo-random generators, Proc. 33rd Ann. IEEE Syrup. Foundat. Comput. Sci. (1992), 90-100.]]
    [219]
    Mulmuley# K. Computational Geometry: An Introduction Through Randomized Algorithms, Prentice-Hall, 1994.]]
    [220]
    Naor, J., Naor, M. Small-bias probability spaces: efficient constructions and applications, Proc. 22nd Ann. ACM Syrup. Theory of Comput. (1990), 213-223.]]
    [221]
    Norton, C.H., Plotkin, S.A., Tardos, E. Using separation algorithms in fixed dimensions, j. Algorithms, 13 (1992), 79-98.]]
    [222]
    O'Rourke, J. Art Gallery Theorems and Algorithms, Oxford Univ. Press, New York, NY (1987).]]
    [223]
    O'Rourke, J. Computational G#om#try in C, Cambridge Univ. Press, 1994.]]
    [224]
    Pach, J., Agarwal, P.K. Combinatorial Geometry, John Wiley & Sons, in press.]]
    [225]
    Pach, J., Steiger, W., Szemer6di, E. An upper bound on the number of planar k-sets, Disc. Comput. Geom., 7 (1992), 109-123.]]
    [226]
    Pellegrini, M. Ray shooting on triangles in 3- dimensional space, Algorithmica, 9 (1993), 471-494.]]
    [227]
    Pellegrini, M. On point location and motion planning among simplices, these proceedings.]]
    [228]
    Poll#ck, R., Roy, M.-F. On the number of cells defined by a set of polynomials, Compte-Rendus, 316 (1993), 573-577.]]
    [229]
    Preparata, F.P., Hang, S.J. Convex hulls of finite sets of points in two and three dimensions, Comm. ACM, 20 (#977), 87-93.]]
    [230]
    Prepatata, F.P, Shamos, M.I. Computational Geome. try: an lntroductzon, Springer-Verlag, New York, 1988.]]
    [231]
    Preparata, F.P., Tamassia, R. Fully dynamic techniques for point location and transitive closure in planar structures, Proc. 29th Ann. IEEE Symp. Foundat. Comput. Sci. (1988), 558-567.]]
    [232]
    Prepar#t#, F.P., Tamassia, R. Efficient point location in a convex spatial cell-complex, SIAM J. Comput., 21 (1992), 267-280.]]
    [233]
    Prill, D. On approximations and incidenoe in cylindrical algebraic decompositions, SIAM J. Comput., 15 (1986), 972-993.]]
    [234]
    Raghavan, P. Probabilistzc construction of determirtistzc algorithms: Approximating packin9 integer programs, J. Comput. System Sci., 37 (1988), 130-143.]]
    [235]
    Ramos, E., Intersection of unit-balls and diameter of a set of points in R3, manuscript, 1994.]]
    [236]
    Reif, J.H., Sen, S. Optimal randomized parallel algorithms for computational geometry, Algorithmica, 7 (1992), 91-117.]]
    [237]
    Renegar, J. On the computational complexity and geometry of the first order theory of the reals, I, iI, II}, J. Symbolic Comput., 13 (1992), 255-352.]]
    [238]
    Ruppert, J., Seidel, R. On the difficulty of triangulating three-dimensional non-convex polyhedra# Disc. Comput. Geom., 7 (1992), 227-253.]]
    [239]
    Saalfeld, A. Divide_and_conquer in early algebraic topology: the Mayer-Vietoris exact homology sequence revisited, Abstracts 1st Canad. Conf. Comput. Geom. (1989), 11.]]
    [240]
    Sarn#k, N., Tarjan, R.E. Planar point location using persistent search trees, Comm. ACM, 29 (1986), 669- 679.]]
    [241]
    Schipper, it. Determining contractibility of curves, Proc. 8th Ann. ACM Syrup. Comput. Geom. (1992), 358-367.]]
    [242]
    Schwartz, J.T., Sharir, M. On the "piano movers" problem. II: General techniques for computing topological properties of real algebraic manifolds, Adv. in Appl. Math., 4 (1983), 298-35.1.]]
    [243]
    Schwartz, J.T., Sharir, M. Algorithmzc motion plannzng in robotzcs, in: Algorithms and Complexity, Handbook of Theoretical Computer Science, ed. J. van Leeuwen, Vol. A, Elsevier (1990), 391-430.]]
    [244]
    Seidel, R. A convex hull algorithm optimal for point sets in even dimensions, Univ. British Columbia, tech. Rep. 81-14, 1981.]]
    [245]
    Seidel, R. Constructing higher-dimensional convex hulls at logarithmzc cost per face, Proc. 18th Ann. ACM Symp. Theory Comput. (1986), 404-413.]]
    [246]
    Seidel, R. Small-dimensional linear programming and convex hulls made easy, Disc. Comput. Geom., 6 (1991), 423-434.]]
    [247]
    Seidel, R. A simple and fast increraental randomized algorithm for computing trapezoidal decompositions and for triangulating polygons, Comput. Geom. Theory Appl. 1 (1991), 51-64.]]
    [248]
    Seidel, R. Backward analysis of randomized geometric algorithms, New Trends in Discrete and Computational Geometry, J. Pach, ed., 1993, Springer-Verlag, 37-67.]]
    [249]
    Seidel, R. The nature and meaning of perturbations zn geometric computing, manuscript, 1994.]]
    [250]
    Shamos, M.I., Hoey, D. Closest-point .problems, Proc. 16th Ann. IEEE Symp. Foundat. Comput. Sci. (1975), 151-162.]]
    [251]
    Sharir, M. Almost tight upper bound, for lower envelopes in higher dimensions, Proc. 34th Ann. IEEE Symp. Foundat. Comput. Sci. (1993), 498-507.]]
    [252]
    Sharir, M., Agarwal, P.K. Davenport-Schinzel Sequences and Their Geometric Applications, Cambridge Univ. Press, to #ppear.]]
    [253]
    Sharir, M., Welzl, E. A combinatorial bound for linear programming and related problems, Proc. 9th Symp. Theoret. Aspects of Comput. Sci. LNCS 577 (1992), 569-579.]]
    [254]
    Spencer, J.H. Ten Lectures on the Probabzhstic Method, CBMS-NSF, SIAM, 1987.]]
    [255]
    Sugihara, K., Iri, M. Construction of the Voronoi diagram for one milhon generators in single precision arithmetic, First Canad. Conf. Comput. Geom., 1989.]]
    [256]
    Sugihara, K., Iri, M. A sohd modeling system free from topological znconsistency, J. Information Processing, Information Processing Society of Japan, 12 (1989), 380-393.]]
    [257]
    Tarjan, R.E., Van Wyk, C.J. An O(nloglogn)-tzme algorithm for tr'#angttlat#ng a simple polygon, 9IAM J. Comput., 17 (1988), 143-178.]]
    [258]
    Tourlakis, G., Mylopoulos, J. Some results in computational topology, J. ACM, 20 (1973), 439-455.]]
    [259]
    Vaidya, P.M., Space-time tradeoffs for orthogonal range queries, SIAM J. Comput., 18 (1989), 748-758.]]
    [260]
    Vapnik, V.N., Chervonenkis, A. Ya. On the uniform convergence of relative frequencies of events to their probabilities, Theory Probab. Appl., 16 (1971), 264- 280.]]
    [261]
    Vegter, G. Kink-free deformations of polygons, Proc. 5th Ann. ACM Syrup. Comput. Geom. (1989), 61-68.]]
    [262]
    Vegter, G., Yap, C.K. Computational complexity of combinatorial surfaces, Proc. 6th Ann. ACM Symp. Coraput. Geom. (1990), 102-111.]]
    [263]
    Weispfenning, V. The complexity of linear problems in fields, J. Symbolic Comput., 5 (1988), 3-27.]]
    [264]
    Welzl, E. Partition trees :for triangle counting and other range searching problems, Proc. 4th Ann. ACM Syrup. Comput. Geom. (1988), 23-33.]]
    [265]
    Welzl, E., On spanning trees with low crossing numbers, Tech. Rep. TR B 92-02, Free University, Berlin, 1992.]]
    [266]
    Whitney, H. Elementary structure of real algebraic va. rieties, Annals of Math., 66 (1957).]]
    [267]
    Willard, D.E. Polygon retrieval, SIAM J. Comput., 11 (1982), 149-165.]]
    [268]
    Y#o, A.C. On the complexity of maintaining partial sums, SIAM J. Comput., 14 (1985), 277-288.]]
    [269]
    Y#o, A.C. A lower bound to finding convex hulls, J. ACM, 28 (1981), 780-787.]]
    [270]
    Y#o, A.C. Lower bounds for algebraic computation trees with integer inputs, Proc. 30th Ann. IEEE Syrup. Foundat. Comput. Sci. (1989), 308-313.]]
    [271]
    Y#o, F.F. Computational Geometry, in: Algorithms and Complexity, Handbook of Theoretical Computer Science, ed. J. w# Leeuwen, Vol. A, Elsevier (1990), 343-389.]]
    [272]
    Y#o, A.C., Y#o, F.F. A general approach to ddimensional geometric queries, Proc. 17th Ann. ACM Syrup. Theory of Comput. (1985), 163-168.]]
    [273]
    Y#p, C.K. Symbolic treatment of geometric degeneracies, J. Symbolic Comput., 10 (1990), 349-370.]]
    [274]
    Y#p, C.K. A geometric consistency theorem for a symbolic perturbation scheme, J. Comput. Sys. Sci., 40 (1990), 2-18.]]
    [275]
    Yap, C.K. Towards exact geometric computation, Proc. 5th Canad. Conf. Comput. Geom. (1993), 405- 419.]]

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