Sergej A. Choroszavin

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19992003

most citedAn Interaction of An Oscillator with An One-Dimensional Scalar Field. Simple Exactly Solvable Models based on Finite Rank Perturbations Methods. I: D'Alembert-Kirchhoff-like formulae

1 citations · 3 across the 5 of their papers we have counts for

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math.DS2003★ 1 cited

An Interaction of An Oscillator with An One-Dimensional Scalar Field. Simple Exactly Solvable Models based on Finite Rank Perturbations Methods. I: D'Alembert-Kirchhoff-like formulae

Sergej A. Choroszavin

This paper is an electronic application to my set of lectures, subject:`Formal methods in solving differential equations and constructing models of physical phenomena'. Addressed,…

math.DS2000

A Nonlinear Approximation of Operator Equation $V^{*} Q V = Q$ : Nonspectral Decomposition of Nonnormal Operator and Theory of Stability

Sergej A. Choroszavin

$V$ denotes arbitrary bounded bijection on Hilbert space $H$ . We try to describe the sets of $V$ -stable vectors, i.e. the set of elements $x$ of $H$ such that the sequence $\|V^N x…

An Interaction of An Oscillator with An One-Dimensional Scalar Field. Simple Exactly Solvable Models based on Finite Rank Perturbations Methods. I: D'Alembert-Kirchhoff-like formulae

A Nonlinear Approximation of Operator Equation V∗QV=Q : Nonspectral Decomposition of Nonnormal Operator and Theory of Stability

A Nonlinear Approximation of Operator Equation $V^{*} Q V = Q$ : Nonspectral Decomposition of Nonnormal Operator and Theory of Stability