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Stress Analysis for Compressible Viscoelastic Materials

Journal of Applied Physics, 1950
Mathematical methods of stress analysis are presented for linear, compressible, viscoelastic, or anelastic, materials such as metals at high temperatures or high polymers with small strains. For such materials stress, strain and their time derivatives of all orders are related by linear equations with coefficients which are material constants.
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Compressive fracture of brittle materials

Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences, 1984
Abstract Pre-cracked rectangular blocks of two different glassy brittle polymers were compressed under a flat steel platen until failure occurred. Three distinct failure modes, gross yielding under platen, axial splitting and plastic instability (buckling) were observed, depending on the pre-crack length and platen width.
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Compressibility of porous materials

Soviet Atomic Energy, 1978
S. A. Balankin   +2 more
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Thermal behavior of compressed materials

Journal of Physics and Chemistry of Solids, 2019
Abstract Differences in volumes of materials compressed by the static (cold) and shock-wave (adiabatic) methods are caused by the enhanced temperatures in the last case. Using experimental data for compressed materials we determined coefficients of thermal expansion under pressures for 49 elements, most of which demonstrate the positive sign, but Rb,
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Compressive strength of materials

Journal of Applied Mechanics and Technical Physics, 1978
M. M. Muzdakbaev, V. S. Nikiforovskii
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Theory of compression of a compressible rigid-plastic material

Soviet Applied Mechanics, 1974
I. S. Degtyarev, V. L. Kolgomorov
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Filtration and compression of organic materials

2008
The conventional filtration theory has been based on filtrations of incompressible particles such as anatase, kaolin and clay. The filtration models have later been used for organic slurries but can often not explain the observed experimental data. At constant pressure, the filtrate volume does not increase in proportion with square root time when e.g.
Christensen, Morten Lykkegaard   +1 more
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Shock Compression of Condensed Materials

1998
This unique publication summarises fifty years of Russian research on shock compression of condensed matter using chemical and nuclear explosions. This information, and the equations of state derived from it, have important applications in physics, materials science and engineering.
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