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Some geometric properties of typical compact convex sets in Hilbert spaces

100%

de Blasi F. S.

Studia Mathematica

1999

tom 135

nr 2

143-162

An investigation is carried out of the compact convex sets X in an infinite-dimensional separable Hilbert space 𝔼, for which the metric antiprojection $q_X(e)$ from e to X has fixed cardinality n+1 ($n ⊆ ℕ$ arbitrary) for every e in a dense subset of 𝔼. A similar study is performed in the case of the metric projection $p_X(e)$ from e to X where X is a compact subset of 𝔼.

An existence theorem for set differential inclusions in a semilinear metric space

45%

de Blasi F. S., Lakshmikantham V., Gnana Bhaskar T.

Control and Cybernetics

2007

tom 36

nr 3

571-582

Ograniczanie wyników

1 Control and Cybernetics

1 Studia Mathematica

2 de Blasi F. S.

1 Gnana Bhaskar T.

1 Lakshmikantham V.

1 2007

1 1999

Wyniki wyszukiwania

Some geometric properties of typical compact convex sets in Hilbert spaces

An existence theorem for set differential inclusions in a semilinear metric space