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Department
of Numerical Analysis and Scientific Computing,
Institute
of Mathematics
Office:
Building A5 room 213
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Education
Dr. Sci., 1999, University of Lodz (Lodz,
Poland)
Ph.D., 1988, Hanoi Institute of Mathematics
(Hanoi, Vietnam)
B. s., 1981, The Belorussian State University
(Minsk, Belorus).
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| Permanent
address
Department
of Department of Numerical Analysis and Scientific Computing,
Institute
of Mathematics, VAST
18 Hoang Quoc Viet Road, CauGiay District,
10307, Hanoi, Vietnam
email :
ndyen@math.ac.vn |
| Fields of Interest
Optimization, Nonsmooth Analysis,
Set-Valued Analysis, Variational Inequalities, Numerical Analysis and Scientific
Computing. |
Selected publications
Yen, N. D., Stability of the solution
set of perturbed nonsmooth inequality systems and application, Journal
of Optimization Theory and Applications Vol. 93 (1997), pp. 199--225.
Sach, P. H., and Yen, N. D., Convexity
criteria for set-valued maps, Set-Valued Analysis Vol. 5 (1997), pp.
37--45.
Yen, N. D., and Lee, G. M., Solution
sensitivity of a class of variational inequalities, Journal of Mathematical
Analysis and Applications Vol. 215 (1997), pp. 48--55.
Cubiotti, P., and Yen, N. D., A result
related to Ricceri's conjecture on generalized quasi-variational inequalities,
Archiv der Mathematik Vol. 69 (1997), pp. 507--514.
Lee, G. M., Kim, D. S., Lee, B. S.,
and Yen, N. D., Vector variational inequality as a tool for studying
vector optimization problems, Nonlinear Analysis Vol. 34 (1998), pp.
745--765.
Tam, N. N., and Yen, N. D., Continuity
properties of the Karush-Kuhn-Tucker point set in quadratic programming
problems, Mathematical Programming Vol. 85 (1999), pp. 193--206.
Yen, N. D., and Lee, G. M., On monotone
and strongly monotone vector variational inequalities, In ``Vector
Variational Inequalities and Vector Equilibria", F. Giannessi, Ed., Kluwer
Academic Publishers, Dordrecht, 2000, pp. 467--478.
Yen, N. D., and Phuong, T. D., Connectedness
and stability of the solution set in linear fractional vector optimization
problems, In ``Vector Variational Inequalities and Vector Equilibria",
F. Giannessi, Ed., Kluwer Academic Publishers, Dordrecht, 2000, pp. 479--489.
Tam, N. N., and Yen, N. D., Stability
of the Karush-Kuhn-Tucker point set in a general quadratic programming
problem, Vietnam Journal of Mathematics Vol. 28 (2000), No. 1,
pp. 33--45.
Lee, G. M., and Yen, N. D., Some
remarks on the elliptic regulization method, In: ``Fixed Point Theory
and Applications", Y. J. Cho, Ed., Nova Science Publishers, New York, 2000,
pp. 127--134.
Phu, H. X., and Yen, N. D., On the
stability of solutions to quadratic programming problems, Mathematical
Programming Vol. 89 (2001), pp. 385--394.
Lee, G. M., and Yen, N. D., A
result on vector variational inequalities with polyhedral constraints,
Journal of Optimization Theory and Applications Vol. 109 (2001), pp. 193--197.
Huy, N. Q., Phuong, T. D., and Yen,
N. D., On the contractibility of the efficient and weakly efficient
sets in R2, Preprint 18/2000, Hanoi Institute of Mathematics, 2000.
To appear in ``Equilibrium Problems and Variational Models" (A. Maugeri,
Ed.), Kluwer, 2002.
Yen, N. D., and Hung, N. X., A criterion
for the compactness of the solution set of a linear complementarity problem.
To appear in ``Proceedings of the 6th International Conference 2000 on
Nonlinear Functional Analysis and Applications".
Yen, N. D., and Kim, B. T., Linear
operators satisfying the assumptions of some generalized Lax-Milgram theorems.
To appear in "Acta Mathematica Vietnamica".
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| Current and Graduated
Students
Nguyen Nang Tam (2000),
Bui Trong Kien,
Nguyen Quang Huy,
Tran Ninh Hoa. |
| Current Teaching
Optimization Theory;
Introduction to Mathematical Control
Theory. |
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