Existence of Solutions for Vector Saddle-Point Problems-Reference-Cited by-同舟云学术

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Existence of Solutions for Vector Saddle-Point Problems

Published:2000 Issue: Volume: Page:267-275
ISSN:1571-568X
Container-title:Vector Variational Inequalities and Vector Equilibria
language:
Short-container-title:

Author:

Kazmi Kaleem Raza

Publisher

Springer US

Link

http://link.springer.com/content/pdf/10.1007/978-1-4613-0299-5_15.pdf

Reference9 articles.

1. Ben-Israel A., and Neogy S.K., “What is Invexity?” Jou. of Australian Mathem. Society, Vol. 28, 1986, pp. 1–9.

2. Chen G.-Y., “Existence of Solutions for a Vector Variational Inequality: An Existence of the Hartmann-Stampacchia Theorem”. Jou. of Optimiz. Theory and Appls., Vol. 74, 1992, pp. 445–456.

3. Craven B.D., “Invex Functions and Constrained Local Minima”. Bull. of Australian Mathem. Society, Vol. 39, 1985, pp. 1–20.

4. Fan K., “A Generalization of Tychonoff’s Fixed Point Theorem”. Mathematische Annalen, Vol. 142, 1961, pp. 305–310.

5. Kazmi K.R., “Some Remarks on Vector Optimization Problems”. Jou. of Optimiz. Theory and Appls., Vol. 96, No. 1, 1998, pp. 133–138.

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1. Theory of Vector Optimization;Multiple Criteria Optimization: State of the Art Annotated Bibliographic Surveys;2003

2. A variational principle for vector equilibrium problems;Proceedings Mathematical Sciences;2001-11

3. Existence of ∈-Minima for Vector Optimization Problems;Journal of Optimization Theory and Applications;2001-06

4. On vector equilibrium problem;Proceedings Mathematical Sciences;2000-05

5. Generalized Monotone Equilibrium Problems and Variational Inequalities;Nonconvex Optimization and Its Applications

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