Computational complexity of Van der Heyden's variable dimension algorithm and Dantzig-Cottle's principal pivoting method for solving LCP's

Author:

Birge John R.,Gana Akli

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics,Software

Reference9 articles.

1. R.W. Cottle “The principal pivoting method of quadratic programming”, in: G.B. Dantzig and A.F. Veinott Jr., eds,Mathematics of the decision sciences Part 1 (American Mathematical Society, Providence, RI, 1968 pp. 144–162.

2. R.W. Cottle, “CompletelyQ-matrices”,Mathematical Programming 19 (1980) 347–351.

3. R.W. Cottle and G.B. Dantzig, “Complementary pivot theory of mathematical programming”,Linear Algebra and its Applications 1 (1968) 103–125.

4. Y. Fathi, “On the computational complexity of the linear complementarity problem”, Dissertation, The University of Michigan (Ann Arbor, MI, 1979).

5. C.E. Lemke, “Bimatrix equilibrium points and mathematical programming”,Management Science 4 (1965) 681–689.

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