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On convex closed sets of measurable operators
Bikchentaev Airat Midkhatovich
We investigate "operator" intervals of three types and prove some convexity and closedness theorems
On operator monotone and operator convex functions
Bikchentaev A.
© 2016, Allerton Press, Inc.We establish monotonicity and convexity criteria for a continuous
Analytic functions with polar and logarithmic singularities and locally convex boundary values
Avkhadiev F.
at the infinity and generalize univalent convex functions defined in the exterior of the unit disc. We prove sharp
To the theory of operator monotone and operator convex functions
Hoa D., Tikhonov O.
in an infinite-dimensional Hilbert space. We describe the class of convex operator functions with respect to a
Pontryagin’s Principle of Maximum for Linear Optimal Control Problems with Phase Constraintsin Infinite Dimensional Spaces
Longla M.
in an infinite dimensional normal space with separated locally convex topology demonstrated using the works of M
On convexity and compactness of operator ``intervals'' on Hilbert space
Bikchentaev Airat Midkhatovich
We consider a von Neumann algebra $M$ acting on a Hilbert space $H$. For a positive operator $X
Theory of spectral sequences. II
Lisica J.T.
. The duality in locally convex, topological vector spaces is of special interest. We use results of functional
On operator monotone and operator convex functions
Bikchentaev A.
© 2016, Allerton Press, Inc.We establish monotonicity and convexity criteria for a continuous
Implicit-function theorem on the cone in a neighborhood of an irregular point
Arutyunov A.V.
Banach space
Analytic functions with polar and logarithmic singularities and locally convex boundary values
Avkhadiev F.
at the infinity and generalize univalent convex functions defined in the exterior of the unit disc. We prove sharp

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