World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
32
Citations
11059
World Ranking
3096
National Ranking
1237

Research.com Recognitions

  • 2006 - Fellow of the Institute for Operations Research and the Management Sciences (INFORMS)

Best Publications

  • The Linear Complementarity Problem

    Richard W. Cottle;Jong-Shi Pang;Richard E. Stone

  • The Linear Complementarity Problem.

    Unknown

  • COMPLEMENTARY PIVOT THEORY OF MATHEMATICAL PROGRAMMING

    Richard W. Cottle;George B. Dantzig

  • Linear Complementarity Problem

    Unknown

  • Manifestations of the Schur complement

    Richard W. Cottle

  • Pseudo-monotone complementarity problems in Hilbert space

    R. W. Cottle;J. C. Yao

  • Symmetric dual nonlinear programs.

    George Dantzig;E. Eisenberg;Richard Cottle

  • A generalization of the linear complementarity problem

    Richard W. Cottle;George B. Dantzig

  • Sufficient matrices and the linear complementarity problem

    R.W. Cottle;J.-S. Pang;V. Venkateswaran

  • Polyhedral Sets Having a Least Element.

    Richard W. Cottle;Arthur F. Veinott

  • Symmetric dual quadratic programs

    Richard W Cottle

  • On classes of copositive matrices

    R.W. Cottle;G.J. Habetler;C.E. Lemke

  • Monotone solutions of the parametric linear complementarity problem

    Richard W. Cottle

  • Equilibrium problems with equilibrium constraints: stationarities, algorithms, and applications

    Richard W. Cottle;Che-Lin Su

  • On the solution of large, structured linear complementarity problems: The block partitioned case

    Richard W. Cottle;Richard W. Cottle;Gene H. Golub;Gene H. Golub;Richard S. Sacher;Richard S. Sacher

  • On solving linear complementarity problems as linear programs

    Richard W. Cottle;Jong-Shi Pang

  • A Lagrangean relaxation algorithm for the constrained matrix problem

    Richard W. Cottle;Steven G. Duvall;Karel Zikan

  • On the solution of large, structured linear complementarity problems: The tridiagonal case

    Richard W. Cottle;Richard S. Sacher

  • MATRIX-THEORETIC CRITERIA FOR THE QUASI-CONVEXITY AND PSEUDO-CONVEXITY OF QUADRATIC FUNCTIONS.

    Richard W. Cottle;Jacques A. Ferland

  • On a Problem in Linear Inequalities

    Unknown

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