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Journal of Mathematical Sciences, 2017
In the von Karman approximation, we formulate the initial boundary-value problem of the dynamics of flexible isotropic and composite elastic beams-walls within the framework of two versions of the Timoshenko theory. We perform a qualitative analysis of the resolving system of equations of motion. It is shown that, in the geometrically linear statement,
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In the von Karman approximation, we formulate the initial boundary-value problem of the dynamics of flexible isotropic and composite elastic beams-walls within the framework of two versions of the Timoshenko theory. We perform a qualitative analysis of the resolving system of equations of motion. It is shown that, in the geometrically linear statement,
openaire +1 more source
Structural stability of simple fluids and accuracy of integral-equation theories
G. Malescio, Paolo V. Giaquinta
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Microtubule Stability Studied by Integral Equation Theory
Piotr Drabik, Andriy Kovalenko
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An overview of real‐world data sources for oncology and considerations for research
Ca-A Cancer Journal for Clinicians, 2022Lynne Penberthy +2 more
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