MetaCartSign in to MyCiteSeer

Include Citations | Advanced Search | Help

Include Citations | Advanced Search | Help

  The ATM Forum Technical Committee [1 citations — 0 self]

Download:
Download as a PDF | Download as a PS
by Without Delaunay Triangulation, Hai Zhou, Narendra Shenoy, William Nicholls
UNI 4.0 Security Addendum, ATM Forum BTD-SIG-SEC
http://www.cs.utexas.edu/users/haizhou/aspdac01.ps
Add To MetaCart

Abstract:

Minimum spanning tree problem is a very important problem in VLSI CAD. Given n points in a plane, a minimum spanning tree is a set of edges which connects all the points and has a minimum total length. A naive approach enumerates edges on all pairs of points and takes at least \Omega\Gamma

Citations

5825 Introduction to Algorithms – Cormen, Leiserson, et al. - 2001
245 A sweepline algorithm for Voronoi diagrams – Fortune - 1987
227 Combinatorial Optimization: Networks and – Lawler - 1976
212 Skip lists: A probabilistic alternative to balanced trees – Pugh - 1990
154 Priority search trees – McCreight - 1985
139 On constructing minimum spanning trees in k-dimensional space and related problems – Yao - 1982
96 Preparata and Michael Ian Shamos. Computational Geometry: An Introduction – Franco - 1985
21 Low-degree minimum spanning trees – Robins, Salowe - 1995
16 An O(n logn) algorithm for rectilinear minimal spanning trees – HWANG - 1979
15 1996]: Finding Obstacle-Avoiding Shortest Paths Using Implicit Connection Graphs – Zheng, Lim, et al. - 1996
13 On computing all ' north-east nearest neighbors – Guibas, Stolfi - 1983
4 An O(n log n) plane-sweep algorithm for L1 and L∞ delaunay triangulations – Shute, Deneen, et al. - 1991
2 An O(n log n) plane-sweep algorithm for L 1 and L1 Delaunay triangulations, Algorithmica 6(2 – Shute, Deneen, et al. - 1991