A new polynomial-time algorithm for linear programming
Combinatorica
Pathways to the optimal set in linear programming
on Progress in Mathematical Programming: Interior-Point and Related Methods
A polynomial-time algorithm for a class of linear complementary problems
Mathematical Programming: Series A and B
Parallel processors for planning under uncertainty
Annals of Operations Research
Scenarios and policy aggregation in optimization under uncertainty
Mathematics of Operations Research
Applying the progressive hedging algorithm to stochastic generalized networks
Annals of Operations Research
A primal-dual infeasible-interior-point algorithm for linear programming
Mathematical Programming: Series A and B
Symmetric indefinite systems for interior point methods
Mathematical Programming: Series A and B
Solving symmetric indefinite systems in an interior-point method for linear programming
Mathematical Programming: Series A and B
An OnL -iteration homogeneous and self-dual linear programming algorithm
Mathematics of Operations Research
Global convergence in infeasible-interior-point algorithms
Mathematical Programming: Series A and B
Constant potential primal-dual algorithms: a framework
Mathematical Programming: Series A and B
Polynomiality of infeasible-interior-point algorithms for linear programming
Mathematical Programming: Series A and B
Mathematical Programming: Series A and B
On the convergence of primal-dual interior-point methods with wide neighborhoods
Computational Optimization and Applications
On polynomiality of the Mehrotra-type predictor-corrector interior-point algorithms
Mathematical Programming: Series A and B
A superlinear infeasible-interior-point algorithm for monotone complementarity problems
Mathematics of Operations Research
Potential-reduction methods in mathematical programming
Mathematical Programming: Series A and B - Special issue: interior point methods in theory and practice
A constant-potential infeasible-interior-point algorithm with application to stochastic linear programs
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We present a constant-potential infeasible-start interior-point(INFCP) algorithm for linear programming (LP) problems witha worst-case iteration complexity analysis as well as somecomputational results.The performance of the INFCP algorithm is compared to those of practical interior-point algorithms. New features of the algorithm include a heuristic method for computing a “good” starting point and a procedurefor solving the augmented system arising from stochastic programming withsimple recourse. We also present an applicationto large scale planning problems under uncertainty.