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Extensions of convex functionals on convex cones

100%

Ignaczak E., Paszkiewicz A.

Applicationes Mathematicae

1998-1999

tom 25

nr 3

381-386

We prove that under some topological assumptions (e.g. if M has nonempty interior in X), a convex cone M in a linear topological space X is a linear subspace if and only if each convex functional on M has a convex extension on the whole space X.

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On homomorphisms of projective lattices in complex Hilbert spaces

70%

Paszkiewicz A.

Colloquium Mathematicum

1980

tom 43

nr 2

271-280

Vector measures on the closed subspaces of a Hilbert space

41%

Jajte R., Paszkiewicz A.

Studia Mathematica

1978

tom 63

nr 3

229-251

Ograniczanie wyników

1 Applicationes Mathematicae

1 Colloquium Mathematicum

1 Studia Mathematica

3 Paszkiewicz A.

1 Ignaczak E.

1 Jajte R.

1 1998

1 1980

1 1978

Wyniki wyszukiwania

Extensions of convex functionals on convex cones

On homomorphisms of projective lattices in complex Hilbert spaces

Vector measures on the closed subspaces of a Hilbert space