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Steady state solutions have been obtained for both types of boundary conditions.
Statistical moments of step responses are calculated and compared with the numerical predictions for both types of boundary conditions.
From Figure 5, it is noted that the increase in γ values leads to a decrease in the amplitude of vibration in both types of boundary conditions.
It is also shown that both types of boundary conditions and also the region in which the problem is defined play an important role in the distinguishability property of the input-output mapping.
The solutions are verified against the analytical solution given by Carslaw and Jaeger for a constant Neumann boundary condition, and the finite element solution for both types of boundary conditions.
Similar(55)
Moreover, both types of boundaries correspond to the issues of localization and professionalization.
The multipole structures for both types of boundaries are tabulated, explicitly with the effects of the incident angle and the pore depth.
Therefore, the energy spectrum is the same for both types of mirror boundary conditions and impenetrable wall boundary, although the solutions themselves are not equal.
They considered both types of inner boundary conditions, constant flow rate and constant pressure.
The next order in the outer solutions for both types of the boundary conditions is of O ε5) and is shown to contain quadrupoles and octupoles.
A systematic investigation is presented with respect to both different types of boundary conditions and compressibility effects for the standard DPD method as well as the modified version that simulates highly viscous fluids.
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