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On the extension of singular linear infinite-dimensional Hamiltonian flows
Glazatov V.A., Sakbaev V.Z.
is introduced, which is a locally convex space to which the Hamiltonian function, trajectories
More on Chiral Higher Spin Gravity and convex geometry
Sharapov, Alexey A., Skvortsov, Evgeny D., Sukhanov, Arseny, Van Dongen, Richard
configuration space, which in our case is the space of convex polygons. The -algebra underlying Chiral Theory
Volumes of convex polyhedra in hyperbolic spaces
Krasnov V.A.
Volumes of convex polyhedra in hyperbolic spaces
Theorems of the Alternative for Systems of Convex Inequalities
Arutyunov A.V., Zhukovskiy S.E., Marinkovic B.
Systems of convex inequalities in function spaces are considered. Solvability conditions
Ultraproducts for State-Spaces of C*-Algebra and Radon Measures
Haliullin S.G.
compact convex subset of a locally convex space is also investigated in the paper. As is well
A note on definition of matrix convex functions
Tikhonov O.
We prove that a real-valued function f defined on an interval S in R is matrix convex if and only
Local Controllability in the Problem with Phase Space Change
Максимова И.С., Розова В.Н.
the nonlinear system in the initial space is locally -controlled and the right partof differential inclusion
On the Systems of Finite Weights on the Algebra of Bounded Operators and Corresponding Translation Invariant Measures
Bikchentaev A., Sakbaev V.
on the algebra ℬ(ℋ) of bounded linear operators on a Hilbert space ℋ and some of its subalgebras. In order
A note on theorem of massera
Zubelevich O.
on Banach spaces and on Montel locally convex spaces. We show that if these dynamical systems have bounded
The Problem of Projecting the Origin of Euclidean Space onto the Convex Polyhedron
Gabidullina Z.
of the existing now different formulations for the problem of projection of the origin of the Euclidean space onto

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