Existence of an interior pathway to a Karush-Kuhn-Tucker point of a nonconvex programming problem
Authors:
- 19 June 1998
- journal article
- Published by Elsevier in Nonlinear Analysis
- Vol. 32 (6) , 761-768
Abstract
No abstract availableKeywords
This publication has 12 references indexed in Scilit:
- A path following algorithm for a class of convex programming problemsMathematical Methods of Operations Research, 1992
- An Extension of Karmarkar Type Algorithm to a Class of Convex Separable Programming Problems with Global Linear Rate of ConvergenceMathematics of Operations Research, 1990
- Global ellipsoidal approximations and homotopy methods for solving convex analytic programsApplied Mathematics & Optimization, 1990
- The Projective SUMT Method for Convex ProgrammingMathematics of Operations Research, 1989
- An implementation of Karmarkar's algorithm for linear programmingMathematical Programming, 1989
- Interior path following primal-dual algorithms. part I: Linear programmingMathematical Programming, 1989
- On projected newton barrier methods for linear programming and an equivalence to Karmarkar’s projective methodMathematical Programming, 1986
- Finding zeroes of maps: homotopy methods that are constructive with probability oneMathematics of Computation, 1978
- A Constructive Proof of the Brouwer Fixed-Point Theorem and Computational ResultsSIAM Journal on Numerical Analysis, 1976
- Global analysis and economics VI: Geometric analysis of Pareto Optima and price equilibria under classical hypothesesJournal of Mathematical Economics, 1976