Alizadeh, W.F. (1995), Interior point methods in semidefinite programming with application to combinatorial optimization, SIAM Journal on Optimization 5: 13–51.
Barahona, F., Jünger, M. and Reinelt, G. (1989), Experiments in quadratic 0–1 programming, Mathematical Programming 44: 127–137.
Barahona, F. and Mahjoub, A.R. (1986), On the cut polytope, Mathematical Programming 36: 157–173.
Bazaraa, M., Sherali, H.D. and Shetty, C.M. (1993), Nonlinear Programming: Theory and Algorithms, John Wiley & Sons, New York.
Boros, E. and Hammer, P.L. (1991), The max–cut problem and quadratic 0–1 optimization; polyhedral aspect, relaxations and bounds, Annals of Operations Research 33: 151–180.
Boros, E. and Hammer, P.L. (1993), Cut polytopes, Boolean quadric polytopes and nonnegative pseudo–Boolean functions, Mathematics of Operations Research 18: 245–253.
Coleman, T.F. and Hulbert, L.A. (1989), A direct active set algorithm for large sparse quadratic programs with simple bounds, Mathematical Programming, 45: 373–406.
De Angelis, P.L., Pardalos, P.M. and Toraldo, G. (1997), Quadratic Programming with box constraints, in I.M. Bomze et al. (eds.), Developments in Global Optimization (pp. 73–93), Kluwer Academic Publishers, Dordrecht, Boston, London.
Delorme, C. and Poljak, S. (1993), Laplacian eigenvalues and the maximum cut problem, Mathematical Programming 62: 557–574.
Fujie, T. and Kojima, M. (1997), Semidefinite programming relaxation for nonconvex quadratic programs, Journal of Global Optimization 10: 367–380.
Hansen, P., Jaumard, B., Ruiz, M. and Xiong, J. (1993), Global minimization of indefinite quadratic functions subject to box constraints, Naval Research Logistics Quarterly 40: 373–392.
Helmberg, C., Rendl, F., Vanderbei, R.J. and Wolkowicz, H. (1996), An interior-point method for semidefinite programming, SIAM Journal on Optimization 6: 342–361.
Helmberg, C. and Rendl, F. (1995), Solving quadratic (0,1)-problems by semidefinite programs and cutting planes, ZIB Preprint SC–95-35.
Kalantari, B. and Bagchi, A. (1990), An algorithm for quadratic zero–one programs, Naval Research Logistics Quarterly 37: 527–538.
Kojima, M., Shindoh, S. and Hara, S. (1997), Interior-point methods for the monotone linear complementarity problem in symmetric matrices, SIAM Journal on Optimization 7: 86–125.
Padberg, M. (1989), The Boolean quadric polytope: Some characteristics, facets and relatives, Mathematical Programming 45: 139–172.
Pardalos, P.M. and Rodgers, G.P. (1990), Computational aspects of a branch and bound algorithm for quadratic zero–one programming, Computing 45: 131–144.
Pardalos, P.M. and Vavasis, S.A. (1991), Quadratic programming with one negative eigenvalue is NP–hard, Journal of Global Optimization 1: 15–22.
Poljak, S. and Rendl, F. (1995), Solving the max–cut problem using eigenvalues, Discrete Applied Mathematics 62: 249–278.
Ramana, M. (1993), An Algorithmic Analysis of Multiquadratic and Semidefinite Programming Problems, PhD thesis, Johns Hopkins University, Baltimore, MD.
Sherali, H. and Alameddine, A. (1990), An explicit characterization of the convex envelope of a bivariate bilinear function over special polytopes, Annals of Operations Research 25: 197–214.
Sherali, H. and Alameddine, A. (1992), A new reformulation–linearization for solving bilinear programming problems, Journal of Global Optimization 2: 397–410.
Sherali, H., Lee, Y. and Adams, W.P. (1995), A simultaneous lifting strategy for identifying new class of facets for Boolean quadric polytope, Operations Research Letters 17: 19–26.
Sherali, H. and Tuncbilek, C.H. (1995), A reformulation–convexification approach for solving nonconvex quadratic programming problems, Journal of Global Optimization 7: 1–31.
Simone, C.D. (1989), The cut polytope and the Boolean quadric polytope, Discrete Mathematics 79: 71–75.
Vavasis, S.A. (1992), Approximate algorithms for indefinite quadratic programming, Mathematical Programming 57: 279–311.
Ye, Y. (1992), On the affine scaling algorithm for nonconvex quadratic programming, Mathematical Programming 56: 285–300.