作者: Shinji Mizuno
DOI: 10.1007/978-1-4613-3449-1_5
关键词: Convergence (routing) 、 Interior point method 、 Algorithm 、 Linear programming 、 Point (geometry) 、 Linear complementarity problem 、 Computer science 、 Asymptotic computational complexity 、 Probabilistic analysis of algorithms 、 Initial point
摘要: An interior-point algorithm whose initial point is not restricted to a feasible called an infeasible-interior-point algorithm. The directly solves given linear programming problem without using any artificial problem. So the has big advantage of implementation over feasible-interior-point algorithm, which start from point. We introduce primal-dual and prove global convergence When all data are integers, terminates in polynomial-time under some moderate conditions also predictor-corrector achieves better complexity superlinearly convergence.