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The Classical Field Theories

Clifford Ambrose Truesdell, +1 more
- Vol. 2, pp 226-858
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The article was published on 1960-01-01. It has received 3018 citations till now. The article focuses on the topics: Classical unified field theories & Liouville field theory.

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Hydration Swelling of Water-Absorbing Rocks: a Constitutive Model

TL;DR: In this paper, a non-equilibrium thermodynamic model of hydration swelling is presented, which is based on extended versions of the equations of poroelasticity and Darcy's transport law.
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Homogenization-based constitutive models for magnetorheological elastomers at finite strain

TL;DR: In this article, a new homogenization framework for magnetoelastic composites accounting for the effect of magnetic dipole interactions, as well as finite strains, was proposed, which is capable of handling strongly nonlinear effects associated with finite strains and magnetic saturation of the particles at sufficiently high deformations and magnetic fields, respectively.

Waves in solids

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An asymptotic finite-deformation analysis of the elastostatic field near the tip of a crack

TL;DR: In this paper, an asymptotic treatment of the stresses and deformations near the tip of a traction-free crack in a slab of all-around infinite extent under conditions of plane strain is presented.
References
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Book

Molecular theory of gases and liquids

TL;DR: Molecular theory of gases and liquids as mentioned in this paper, molecular theory of gas and liquids, Molecular theory of liquid and gas, molecular theories of gases, and liquid theory of liquids, مرکز
Book

A Treatise on Electricity and Magnetism

TL;DR: The most influential nineteenth-century scientist for twentieth-century physics, James Clerk Maxwell (1831-1879) demonstrated that electricity, magnetism and light are all manifestations of the same phenomenon: the electromagnetic field as discussed by the authors.
Book

The Theory of Matrices

TL;DR: In this article, the Routh-Hurwitz problem of singular pencils of matrices has been studied in the context of systems of linear differential equations with variable coefficients, and its applications to the analysis of complex matrices have been discussed.