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The Shape of a Set of Points in the Plane., , and . WG, page 157-162. Hanser, Munich, (1981)Closing a Long-Standing Complexity Gap for Selection: V 3(42) = 50.. Space-Efficient Data Structures, Streams, and Algorithms, volume 8066 of Lecture Notes in Computer Science, page 61-76. Springer, (2013)A Compact Piecewise-Linear Voronoi Diagram for Convex Sites in the Plane., , and . Discret. Comput. Geom., 15 (1): 73-105 (1996)Improved Approximation for Guarding Simple Galleries from the Perimeter., and . Discret. Comput. Geom., 46 (2): 252-269 (2011)On the shape of a set of points in the plane., , and . IEEE Trans. Inf. Theory, 29 (4): 551-558 (1983)Dynamic Voronoi diagrams., , , and . IEEE Trans. Inf. Theory, 29 (5): 724-730 (1983)On k-Guarding Polygons., , and . CCCG, Carleton University, Ottawa, Canada, (2013)On the Spanning Ratio of Gabriel Graphs and beta-Skeletons., , , and . SIAM J. Discret. Math., 20 (2): 412-427 (2006)The projection median of a set of points., and . Comput. Geom., 42 (5): 364-375 (2009)Multi-Path Algorithms for minimum-colour path problems with applications to approximating barrier resilience., and . Theor. Comput. Sci., (2014)