A center of a polytope: An expository review and a parallel implementation
Copyright policy )A center of a polytope: An expository review and a parallel implementation
A detailed geometric and algorithmic analysis of a recent method for calculating a center of a polytope (the intersection of a hyperplane with the non-negative orthant) is given. The algorithm is readily adopted for sequential or parallel computer implementation.
- Florida Institute of Technology United States
Numerical solutions to overdetermined systems, pseudoinverses, algorithm, Linear inequalities of matrices, Other matrix algorithms, linear inequalities, linear programming, Parallel numerical computation, nonnegative solution, consistency check, Moore-Penrose inverse, parallel computer implementation, Numerical mathematical programming methods, QA1-939, initial feasible solution, Euclidean distance, center of a polytope, Mathematics, parallel computation.
Numerical solutions to overdetermined systems, pseudoinverses, algorithm, Linear inequalities of matrices, Other matrix algorithms, linear inequalities, linear programming, Parallel numerical computation, nonnegative solution, consistency check, Moore-Penrose inverse, parallel computer implementation, Numerical mathematical programming methods, QA1-939, initial feasible solution, Euclidean distance, center of a polytope, Mathematics, parallel computation.
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