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Based on transfer matrix method a tunable optical tamm state is revealed in a one dimensional heterogeneous photonic crystal by using anisotropic materials with arbitrary optical axis.
Moreover, the results demonstrate that utilizing only transversal vibration is not a valid strategy for quantifying mechanical properties of materials with arbitrary crystallographic orientation.
The finite-element based phase field model is applicable for the domain evolution of ferromagnetic materials with arbitrary geometries and boundary conditions.
The new model is implemented in the computer code VAMUCH using the finite element method for the purpose of handling real heterogeneous materials with arbitrary periodic microstructures.
An analysis was performed to establish a relationship between specific damping capacity and loss angle for materials with arbitrary loss angle.
The resulting algorithm is capable of solving the quasistatic problems for exponentially graded viscoelastic materials with arbitrary boundary conditions and therefore, provides a reasonable model for certain realistic situations.
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Based on this correspondence, an analytical expression for statistics of maximal stresses in a porous material with arbitrary microstructure is constructed in terms of porosity and statistics of minimal distances between the nearest neighbors.
The exact, small-signal impedance and admittance response of a fully dissociated, equi-valent material with arbitrary reaction rates and mobilities of the positive and negative charge carriers is discussed and illustrated for many different parameter values of physical significance.
A new model, piecewise-exponential model (PE model), is developed to investigate the crack problem of the functionally graded materials (FGMs) with arbitrary properties.
The numerical study is performed using the NF-RT-FDTD algorithm, which is a versatile method to study near-field thermal radiation performances of advanced configurations of materials, even with arbitrary shapes.
The novelty of this paper is the use of four variable refined plate theory for free vibration analysis of plates made of functionally graded materials with an arbitrary gradient.
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