Max-separable equations and the set covering

Amer F. Jajou; Karel Zimmermann

Displaying similar documents to “Max-separable equations and the set covering”

A note on some separable location problems - a multicriterial approach

Assem Tharwat, Karel Zimmermann (2004)

Acta Universitatis Carolinae. Mathematica et Physica

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Characterization of intermediate values of the triangle inequality II

Hiroki Sano, Tamotsu Izumida, Ken-Ichi Mitani, Tomoyoshi Ohwada, Kichi-Suke Saito (2014)

Open Mathematics

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In [Mineno K., Nakamura Y., Ohwada T., Characterization of the intermediate values of the triangle inequality, Math. Inequal. Appl., 2012, 15(4), 1019–1035] there was established a norm inequality which characterizes all intermediate values of the triangle inequality, i.e. C n that satisfy 0 ≤ C n ≤ Σj=1n ‖x j‖ − ‖Σj=1n x j‖, x 1,...,x n ∈ X. Here we study when this norm inequality attains equality in strictly convex Banach spaces.

On Pečarić-Rajić-Dragomir-type inequalities in normed linear spaces.

Changjian, Zhao, Chen, Chur-Jen, Cheung, Wing-Sum (2009)

Journal of Inequalities and Applications [electronic only]

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Productivity of activities in the optimal allocation of one resource

Jiří Rohn (1982)

Aplikace matematiky

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The notion of productivity of activities is introduced, its characterization is given and three special types of return functions are examined.

Difference schemes for nonlinear BVPs using Runge-Kutta IVP-solvers.

Gavrilyuk, I.P., Hermann, M., Kutniv, M.V., Makarov, V.L. (2006)

Advances in Difference Equations [electronic only]

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