A note on uniformly dominated sets of summing operators.
Delgado, J.M., Piñeiro, C. (2002)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “On order structure and operators in L ∞(μ)”
A note on uniformly dominated sets of summing operators.
Generalized Levitin-Polyak well-posedness of vector equilibrium problems.
Peng, Jian-Wen, Wang, Yan, Zhao, Lai-Jun (2009)
Fixed Point Theory and Applications [electronic only]
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Levitin-Polyak well-posedness in vector quasivariational inequality problems with functional constraints.
Zhang, J., Jiang, B., Huang, X.X. (2010)
Fixed Point Theory and Applications [electronic only]
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Levitin-Polyak well-posedness for equilibrium problems with functional constraints.
Long, Xian Jun, Huang, Nan-Jing, Teo, Kok Lay (2008)
Journal of Inequalities and Applications [electronic only]
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Optimization and identification of nonlinear uncertain systems
Jong Yeoul Park, Yong Han Kang, Il Hyo Jung (2003)
Czechoslovak Mathematical Journal
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In this paper we consider the optimal control of both operators and parameters for uncertain systems. For the optimal control and identification problem, we show existence of an optimal solution and present necessary conditions of optimality.
Some problems on narrow operators on function spaces
Mikhail Popov, Evgenii Semenov, Diana Vatsek (2014)
Open Mathematics
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It is known that if a rearrangement invariant (r.i.) space E on [0, 1] has an unconditional basis then every linear bounded operator on E is a sum of two narrow operators. On the other hand, for the classical space E = L 1[0, 1] having no unconditional basis the sum of two narrow operators is a narrow operator. We show that a Köthe space on [0, 1] having “lots” of nonnarrow operators that are sum of two narrow operators need not have an unconditional basis. However, we do not know if...
On the sublinear operators factoring through .
Mezrag, Lahcène, Tiaiba, Abdelmoumene (2004)
International Journal of Mathematics and Mathematical Sciences
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On infinite dimensional uniform smoothness of Banach spaces
Stanisław Prus (1999)
Commentationes Mathematicae Universitatis Carolinae
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An infinite dimensional counterpart of uniform smoothness is studied. It does not imply reflexivity, but we prove that it gives some -type estimates for finite dimensional decompositions, weak Banach-Saks property and the weak fixed point property.