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We consider heterogeneous combustion in a porous medium subject to gravity-induced buoyant forces.
This paper investigates transient stresses around a cylindrical crack in an infinite elastic medium subject to impact loads.
Our approach uses a natural variational formulation based on the total energy of the nonlinear dielectric medium subject to boundary conditions.
The objective is to obtain the optimal geometry of the tree-shaped cavity that minimizes the peak (maximum) temperature of the medium subject to the volume (space) constraint.
The transient stress, displacement, pore pressure and temperature fields around a wellbore in a thermo-poro-elastic (THM) medium subject to non-hydrostatic remote stresses are analyzed under non-isothermal plane-strain conditions.
Measurements of the temporal distribution of radiation transmitted and/or reflected by an absorbing and scattering medium, subject to a very short pulse of light, are likely to provide information on radiative properties of the sample.
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Natural convection may occur in a fluid-saturated porous medium subjected to non-uniform heating.
The crack is embedded at the center of a 2D infinite medium subjected to magnetoelectromechanical loads.
Multiple cracking is a common phenomenon for a medium subjected to a sudden temperature change.
Figure 2 shows the radial displacement in a generalized thermo-elastic non-homogeneous medium subjected to rotation, thermal relaxation, and a magnetic field.
The present paper investigates the structural stability of thin-walled steel cylinders surrounded by an elastic medium, subjected to uniform external pressure.
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