Eleven papers on analysis : (nine papers on differential equations, two on information theory) / by Andronov, A. A. [and others]. Series 2, volume 33

Contributor(s): Andronov, A. AMaterial type: Computer fileComputer fileSeries: American Mathematical Society Translations: Series 2Description: 1 online resource (1 online resource (iv, 412 pages).)ISBN: 9781470432447 (online)Subject(s): Mathematical analysisDifferential equationsInformation theoryOnline resources: Click here to access online
Contents:
On a boundary value problem for polyharmonic equations;Asymptotic behavior of solutions of a non-linear boundary problem in the boundary layer theory;Differential equations of mixed type;On the stability of periodic motions. I;On the stability of periodic motions. II;Generation of limit cycles from a separatrix forming a loop and from the separatrix of an equilibrium state of saddle-node type;On limit cycles in systems of differential equations with a small parameter in the highest derivatives;Construction of a generalized solution of the Cauchy problem for a quasi-linear equation of first order by the introduction of "vanishing viscosity";Uniqueness and stability of the generalized solution of the Cauchy problem for a quasi-linear equation;Theory of transmission of information;General formulation of Shannon's main theorem in information theory
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"Published by the American Mathematical Society ... under a grant from the National Science Foundation"--Title page verso.

Includes bibliographical references.

On a boundary value problem for polyharmonic equations;Asymptotic behavior of solutions of a non-linear boundary problem in the boundary layer theory;Differential equations of mixed type;On the stability of periodic motions. I;On the stability of periodic motions. II;Generation of limit cycles from a separatrix forming a loop and from the separatrix of an equilibrium state of saddle-node type;On limit cycles in systems of differential equations with a small parameter in the highest derivatives;Construction of a generalized solution of the Cauchy problem for a quasi-linear equation of first order by the introduction of "vanishing viscosity";Uniqueness and stability of the generalized solution of the Cauchy problem for a quasi-linear equation;Theory of transmission of information;General formulation of Shannon's main theorem in information theory

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