Publication | Closed Access
An Algorithm for Linear Inequalities and its Applications
189
Citations
9
References
1965
Year
Numerical AnalysisRapid ConvergenceThreshold-switching TheoryEngineeringFinite AlgorithmComputational ComplexitySemidefinite ProgrammingMatrix MethodMatrix TheoryLinear ProgrammingMatrix AnalysisVariational InequalityApproximation TheoryLinear InequalitiesConvergence AnalysisQuadratic ProgrammingLinear Optimization
An exponentially convergent and finite algorithm is presented for the determination of the solution α of the linear inequalities Aα>0 for a given matrix A, or for determining the non-existence of solution for Aα>0. This result is useful in threshold-switching theory and in pattern classification problems. Experiments indicate extremely rapid convergence of the method.
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