An (m+1)-step iterative method of convergence order (m+2) for linear complementarity problems

Introduction to Numerical Analysis.

Carl-Erik Fröberg, Josef Stoer, Roland Bulirsch · Mathematics of Computation · 1981 · 5.5K citations

Computing, Computational Engineering, Mathematics +12

Iterative Methods for the Solution of Equations.

David M. Young, J. F. Traub · American Mathematical Monthly · 1967 · 2.2K citations

Natural Sciences, Mathematics, Algorithms +15

The Linear Complementarity Problem.

M. E. B. Brigden, Richard W. Cottle, Jong‐Shi Pang et al. · Journal of the Royal Statistical Society Series A (Statistics in Society) · 1993 · 1.2K citations

Natural Sciences, Mathematics, Optimization +5

Bimatrix Equilibrium Points and Mathematical Programming

C. E. Lemke · Management Science · 1965 · 1K citations · Full text

Natural Sciences, Mathematics, Algorithms +11

Linear complementarity, linear and nonlinear programming

European Journal of Operational Research · 1989 · 991 citations

Social Sciences, Economics, Microeconomics +12