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The infinite-dimensional linear programming problems and their approximation

Pleshchinskii N.

. The possibility of approximating of these problems by finite-dimensional problems is discussed. © 2012 Nova

The infinite-dimensional linear programming problems and their approximation

Pleshchinskii N.

. The possibility of approximating of these problems by finite-dimensional problems is discussed. © 2012 Nova

SOLVING OPTIMAL CONTROL PROBLEMS OF DYNAMIC SYSTEMS IN INFINITE-DIMENSIONAL SPACES WITH SMALL PARAMETERS

Васильев С.А., Канзитдинов Ш.К., Коршок Е.О.

in infinite-dimensional spaces with small parameters. The control construction is based on the search for a

Partition of a unity on infinite-dimensional manifold of the Lipschiz class Lip^k

for infinitedimensional manifold M modeled in nonnormable topological vector Fréchet space F. We establish that a manifold

Partition of a unity on infinite-dimensional manifold of the Lipschiz class Lip^k

for infinitedimensional manifold M modeled in nonnormable topological vector Fréchet space F. We establish that a manifold

On the index of nonlocal elliptic operators for the group of dilations

Savin A.Y., Sternin B.Y.

) nonlocal operator as an operator acting on the sections of infinite dimensional bundles on the orbit space

Convergence and stability analysis of kolmogorov system solutions in infinite-dimensional space

Vorontsova V., Vorontsova A., Druzhinina O., Lisovsky E.

in infinite-dimensional space on the basis of local integrability, non-negative coefficients and diagonal

Unbounded perturbations of two-dimensional diffusion processes with nonlocal boundary conditions

diffusion processes, is discussed. A space as the completion of the set of infinitely differentiable

On the Borsuk-Ulam Theorem for Lipschitz Mappings on an Infinite-Dimensional Space

Lipschitz mapping. A kind of analogue of the infinite-dimensional version of the Borsuk-Ulam theorem

On the extension of singular linear infinite-dimensional Hamiltonian flows

Glazatov V.A., Sakbaev V.Z.

in a finite time, the phase space of which is a separable Hilbert space. It is shown

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