A Logarithmic-Quadratic Proximal Method for Variational Inequalities

Author:

Auslender Alfred,Teboulle Marc,Ben-Tiba Sami

Publisher

Springer US

Reference16 articles.

1. A. Auslender and M. Haddou, “An interior proximal method for convex linearly constrained problems and its extension to variational inequalities,” Mathematical Programming, vol. 71, pp. 77–100, 1995.

2. A. Auslender, M. Teboulle, and S. Ben-Tiba, “Interior proximal and multiplier methods based on second order homogeneous functionals,” Submitted 1998.

3. R.D. Bruck, “An iterative solution of a variational inequality for certain monotone operators in Hilbert space,” Bulletin of the American Math. Soc., vol. 81, pp. 890–892, 1975 (With corrigendum, in vol. 82, p. 353, 1976).

4. R.S. Burachik and A.N. Iusem, “A generalized proximal point algorithm for the variational inequality problem in a Hilbert space,” SIAM Journal on Optimization, vol. 8, pp. 197–216, 1998.

5. Y. Censor, A.N. Iusem, and S.A. Zenios, “An interior-point method with Bregman functions for the variational inequality problem with paramonotone operators,” Working paper, University of Haifa, 1994.

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