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An analysis of chipping fracture in brittle solids is presented.
A spectral formulation of the plane-strain boundary integral equations for an interface between dissimilar elastic solids is presented.
A trapezoidal Fourier p-element for the in-plane vibration analysis of two-dimensional elastic solids is presented.
In this paper, a semi-discrete Petrov Galerkin finite element method for numerically solving adsorption problems with steep gradients in bidisperse solids is presented.
A tunable band pass filter with a linearly periodic refractive index profile analogous to the Kronig Penny model of the band theory of solids is presented.
Here, a systematic comparison of different methods for decoupling 19F in rigid organic solids is presented, with a special emphasis on the recently introduced frequency-swept sequences.
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Example applications to chemically homogeneous ferroelectrics and two component (binary) solids are presented.
The characteristics and physical nature of solid phases, including crystalline and amorphous solids, are presented in conjunction with some pharmaceutically relevant phenomena, such as polymorphism, phase transition kinetics, and relaxation.
The descriptors of berry development, including berry diameter, titratable acidity and soluble solids, are presented in an accompanying paper (Ali et al., in preparation).
Here, the theoretical derivation of a macroscopic model for multicomponent compressible gas flow through a porous solid is presented along with its finite element implementation where solid gas reactions occur and both phases have individual temperature fields.
Both physical and stochastic descriptions of molecular motion in a porous solid are presented, the latter being more rigorous and presenting a different insight into the concept of tortuosity.
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