LEDA: a platform for combinatorial and geometric computing

Author:

Mehlhorn Kurt1,Näher Stefan2

Affiliation:

1. Max Planck Institute for Computer Science, Saarbru¨cken, Germany

2. Martin Luther Univ., Halle, Germany

Abstract

Combinatorial and geometric computing is a core area of computer science (CS). In fact, most CS curricula contain a course in data structures and algorithms. The area deals with objects such as graphs, sequences, dictionaries, trees, shortest paths, flows, matchings, points, segments, lines, convex hulls, and Voronoi diagrams and forms the basis for application areas such as discrete optimization, scheduling, traffic control, CAD, and graphics. There is no standard library of the data structures and algorithms of combinatorial and geometric computing. This is in sharp contrast to many other areas of computing. There are, for example, packages in statistics (SPSS), numerical analysis (LINPACK, EISPACK), symbolic computation (MAPLE, MATHEMATICA), and linear programming (CPLEX).

Publisher

Association for Computing Machinery (ACM)

Subject

General Computer Science

Reference19 articles.

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2. Cormen T.H. Leiserson C.E. and Rivest R.L. Introductiono lto Algorithms. MIT Press/McGraw=Hill. Cambridge/ New York 1990.]] Cormen T.H. Leiserson C.E. and Rivest R.L. Introductiono lto Algorithms. MIT Press/McGraw=Hill. Cambridge/ New York 1990.]]

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