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An analog of the Hahn-Banach theorem for commutative semigroups
Sherstnev A.
A criterion for the extendability of additive nonnegative functions defined on a subsemigroup of a
An analog of the Hahn-Banach theorem for commutative semigroups
Sherstnev A.
A criterion for the extendability of additive nonnegative functions defined on a subsemigroup of a
Order Properties of Orthogonal Vector Fields and a Representation Theorem
Lugovaya G., Sherstnev A.
For orthogonal vector fields on a von Neumann algebra with values in a Hilbert space, order
On characterization of integrable sesquilinear forms
Sherstnev A., Tikhonov O.
We give a necessary and sufficient condition for a sesquilinear form to be integrable with respect
Order Properties of Orthogonal Vector Fields and a Representation Theorem
Lugovaya G., Sherstnev A.
For orthogonal vector fields on a von Neumann algebra with values in a Hilbert space, order
Two-dimensional reductions of the cone of positive diagonal operators in ℓ2
Sherstnev A.
Description of orthogonal vector fields over W*-algebra of type I 2
Lugovaya G., Sherstnev A.
© 2015, Allerton Press, Inc. In the paper we give a characterization of a w*-continuous orthogonal
Two-dimensional reductions of the cone of positive diagonal operators in ℓ2
Sherstnev A.
Characterization of normal traces on von Neumann algebras by inequalities for the modulus
Stolyarov A., Tikhonov O., Sherstnev A.
It is proved that if a normal semifinite weight ψ on a von Neumann algebra M satisfies
Measures on projections in a W*-algebra of type I2
Sherstnev A.
In the paper we present two results for measures on projections in a W *-algebra of type I2. First

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