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- W289019661 abstract "In the space of real-valued continuous functions with , every bounded set has a relative Chebyshev center in a finite-dimensional subspace S. Moreover, the set function corresponding to F the set of its relative Chebyshev centers, in continuous on the space B[(X)] of nonempty bounded subsets of (X) with the Hausdorff metric. In particular, every bounded set has a relative Chebyshev center in the closed convex set S(F) of S and the set function (F) is continuous on B[ (X)] with a condition that the sets S(.) are equal." @default.
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- W289019661 date "2000-01-01" @default.
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- W289019661 title "CONTINUITY OF ONE-SIDED BEST SIMULTANEOUS APPROXIMATIONS" @default.
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