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This paper considers numerical methods for computing propagating phase boundaries in solids described by the physical model introduced by Abeyaratne and Knowles.
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In [1], two interference models, called the protocol model and the physical model, were introduced.
In this paper, a physical model is introduced to describe the effect of temperature field coupled with stress fields in the material radiated by IBPs.
In this paper, a physical model is introduced which was developed to illustrate the migration of supercritical CO2 in porous rock, the structural trapping by a caprock, and the partial immobilization by the residual trapping mechanism in a way that is visually attractive, scientifically correct, and understandable for non-experts.
In Sec. 2 our physical model is introduced and the necessary mathematical formalism for its analysis is developed.
For example, the first mathematical model introduced is the spring, a physical object whose behavior is characterized by harmonic oscillations.
The propagating model introduced is used to investigate the effect of these two parameters on acoustic absorption and thus relate the physical properties to the acoustic behaviour.
The model introduced here is closely related.
We recently introduced a physical model [T.X.
In this article, we first introduce a physical model for quantifying skin microcirculation using diffusion-weighted MR (DWMR) based on an effective dispersion model for skin leading to a q-space model of the DWMR complex signal, and then design the corresponding robust optimal experiments.
Then stochastic parameters are introduced into the physical model and the statistical time series model is formulated to reflect model uncertainties and individual heterogeneity in buildings.
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