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This model is solved by a time-stepping finite difference procedure, with a time step of 2 ~ 5 min.
This model uses simple effectiveness equations for steady-state heat and mass exchangers within a finite difference procedure.
The algorithm is formulated using a step-by-step finite difference procedure combined with a fully implicit quadrature scheme.
Predominantly, analyses for such systems are performed utilizing some type of finite element or finite difference procedure.
An explicit finite difference procedure [24] has been taken to solve the obtained non-similar equations with stability and convergence analysis.
A time-dependent finite difference procedure is developed for the calculation of acoustic fields which incorporate finite impedance and rigid wall boundaries.
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Several finite difference procedures are given and compared in terms of accuracy and computing time.
Upper bound results, obtained using the present method, are compared with those obtained by other investigators using ordinary beam theories, two-dimensional finite element and finite difference procedures, and experimental methods.
Using a finite-difference procedure, the dynamic energy response of indoor spaces under the influence of indoor energy pulses is analyzed.
The free vorticity of the fluid is computed by a standard finite-difference procedure, and the bodies within the flow are replaced by distributions of bound vorticity over their surfaces.
These bounds are in good agreement with the numerical solutions obtained by shooting and finite-difference procedures.
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