van Mj Marc Kreveld
Utrecht University
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Publication
Featured researches published by van Mj Marc Kreveld.
Algorithmica | 1997
de Mt Mark Berg; van Mj Marc Kreveld
Abstract. Let F be a polyhedral terrain with n vertices. We show how to preprocess F such that for any two query points on F it can be decided whether there exists a path on F between the two points whose height decreases monotonically. More generally, the minimum total ascent or descent along any path between the two points can be computed. It is also possible to decide, given two query points and a height, whether there is a path that stays below this height. All these queries can be answered with one data structure which stores the so-called height-level map of the terrain. Although the height-level map has quadratic worst-case complexity, it is stored implicitly using only linear storage. The query time for all the above queries is
Theory of Computing Systems \/ Mathematical Systems Theory | 1998
de Mt Mark Berg; O Otfried Cheong; Olivier Devillers; van Mj Marc Kreveld; Monique Teillaud
O(\log n)
symposium on computational geometry | 1991
de Mt Mark Berg; Dan Halperin; Mark H. Overmars; J Jack Snoeyink; van Mj Marc Kreveld
and the structure can be built in
scandinavian workshop on algorithm theory | 1990
de Mt Mark Berg; van Mj Marc Kreveld; Bengt J. Nilsson; Mark H. Overmars
O(n\log n)
european symposium on algorithms | 2006
Sergio Cabello; Herman J. Haverkort; van Mj Marc Kreveld; Bettina Speckmann
time. A path with the desired property can be reported in additional time that is linear in the description size of the path.Let F be a polyhedral terrain with n vertices. We show how to preprocess F such that for any two query points on F it can be decided whether there exists a path on F between the two points whose height decreases monotonically. More generally, the minimum total ascent or descent along any path between the two points can be computed. It is also possible to decide, given two query points and a height, whether there is a path that stays below this height. All these queries can be answered with one data structure which stores the so-called height-level map of the terrain. Although the height-level map has quadratic worst-case complexity, it is stored implicitly using only linear storage. The query time for all the above queries is
advances in geographic information systems | 2008
Boris Aronov; Kevin Buchin; Maike Buchin; Bmp Bart Jansen; de T Jong; van Mj Marc Kreveld; Maarten Löffler; Jun Luo; Rodrigo I. Silveira; Bettina Speckmann
O(\log n)
Cartography and Geographic Information Science | 2015
Andreas Reimer; van Ai Arthur Goethem; M Rylov; van Mj Marc Kreveld; Bettina Speckmann
and the structure can be built in
workshop on algorithms and data structures | 2007
David Eppstein; van Mj Marc Kreveld; Elena Mumford; Bettina Speckmann
O(n\log n)
Journal of Graph Algorithms and Applications | 2012
van Mj Marc Kreveld; Bettina Speckmann
time. A path with the desired property can be reported in additional time that is linear in the description size of the path.
european workshop on computational geometry | 2009
Kevin Buchin; Maike Buchin; van Mj Marc Kreveld; Jun Luo
Abstract. Finding a vast array of applications, the list-ranking problem has emerged as one of the fundamental techniques in parallel algorithm design. Surprisingly, the best previously known algorithm to rank a list of n items on a reconfigurable mesh of size