Numbers of the connected components of the solution sets of monotone affine vector variational inequalities

Author:

Hieu Vu Trung

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Management Science and Operations Research,Control and Optimization,Computer Science Applications

Reference15 articles.

1. Facchinei, F., Pang, J.-S.: Finite-dimensional variational inequalities and complementarity problems, vol. I and II. Springer, New York (2003)

2. Giannessi, F.: Theorems of alternative, quadratic programs and complementarity problems. In: Cottle, R.W., Giannessi, F., Lions, J.-L. (eds.) Variational Inequality and Complementarity Problems, pp. 151–186. Wiley, New York (1980)

3. Hoa, T.N., Phuong, T.D., Yen, N.D.: Number of connected components of the solution sets in linear fractional vector optimization, Preprint 2002/41, Institute of Mathematics, Hanoi

4. Hieu, V.T.: The Tarski -Seidenberg theorem with quantifiers and polynomial vector variational inequalities (2018). https://arxiv.org/abs/1803.00201

5. Huong, N.T.T., Hoa, T.N., Phuong, T.D., Yen, N.D.: A property of bicriteria affine vector variational inequalities. Appl. Anal. 91, 1867–1879 (2012)

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