POLYNOMIALLY BOUNDED ELLIPSOID ALGORITHMS FOR CONVEX QUADRATIC PROGRAMMING
暂无分享,去创建一个
[1] O. L. Mangasarian,et al. Simplified Characterizations of Linear Complementarity Problems Solvable as Linear Programs , 1979, Math. Oper. Res..
[2] Jong-Shi Pang,et al. On the solution of some (parametric) linear complementarity problems with applications to portfolio selection, structural engineering and actuarial graduation , 1979, Math. Program..
[3] Ikuyo Kaneko. Piecewise linear elastic–plastic analysis , 1979 .
[4] L. Khachiyan,et al. The polynomial solvability of convex quadratic programming , 1980 .
[5] H. Samelson,et al. A partition theorem for Euclidean $n$-space , 1958 .
[6] L. Khachiyan. Polynomial algorithms in linear programming , 1980 .
[7] C. E. Lemke,et al. Equilibrium Points of Bimatrix Games , 1964 .
[8] N. Z. Shor. Convergence rate of the gradient descent method with dilatation of the space , 1970 .
[9] R. Cottle,et al. On solving linear complementarity problems as linear programs , 1978 .
[10] C. E. Lemke,et al. Bimatrix Equilibrium Points and Mathematical Programming , 1965 .
[11] Philip Wolfe,et al. Finding the nearest point in A polytope , 1976, Math. Program..
[12] Katta G. Murty,et al. On the number of solutions to the complementarity problem and spanning properties of complementary cones , 1972 .
[13] G. Dantzig,et al. COMPLEMENTARY PIVOT THEORY OF MATHEMATICAL PROGRAMMING , 1968 .