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The present work deals with the uniqueness theorem for plane crack problems in solids characterized by dipolar gradient elasticity.
So far, variational constitutive updates have been developed for different classes of standard dissipative solids, i.e., solids characterized by associative evolution equations and flow rules.
Discussion of two isotherm equations describing adsorption from the non-electrolyte solutions over the whole concentration region on the solids characterized by the quasi-Gaussian energy distribution is presented.
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This latter problem is well represented on a test example of a Kelvin-Voigt solid characterized by a Young's modulus of E = 10Pa and viscosity η = 0.2Pas(Figure 5). Figure 5 Kelvin-Voigt solid.
The results show that the simulations are able to reproduce qualitatively the typical trend of the penetration resistance profile in cohesive solid characterized by a steady-state at large penetration depths.
Briefly, a glass is, from a structural point of view, a molecularly disordered material that behaves from a simple mechanical point of view as a solid, characterized by a high shear modulus of the order of 10 Pa.
Solids are characterized by strong atomic bonding and high viscosity, resulting in a rigid shape.
These solids were characterized by chemical analyses, XRD, SEM-EDS and AAE.
Solids were characterized by XRD, FTIR, N2 adsorption,27A1 and 71Ga MAS NMR and chemical analysis.
The solids were characterized by means of FT-IR, XRD, BET surface area and TPR techniques.
The sulfided solids were characterized by HRTEM to determine the dispersion of the WS2 active phase.
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