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A discretization method based on free space Green function interpolation with a minimumL2norm property has been developed for numerical solution of the Helmholtz equation.
Essentially non-oscillatory (ENO) schemes, which have high order accuracy in regions where solutions are smooth and effectively capture shocks and discontinuities, have been developed for numerical solution of hyperbolic equations.
To partly overcome the above-mentioned limitations, finite-element (FE) models of the human cochlea and skull have been developed for numerical simulation of BC hearing.
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A kinetics approach is developed for numerical simulations.
A Matlab program is developed for numerical optimization and time domain simulation.
The inverse model of the table is developed for numerical control.
A continuum micropolar finite element approach is developed for numerical simulations of the cell structures.
A new three-point combined compact difference (CCD) scheme is developed for numerical models.
Thus, a non-steady thermo-rigid-viscoplastic finite element program was developed for numerical simulations of the process.
In present study the honeycomb structure radiator embedded with the device combining HP and PCM is designed, and the detailed thermal math models are developed for numerical analysis.
In the present study, novel soft computing techniques are developed for numerical treatment of non-linear thin film flow (TFF) problem of third grade fluids using artificial neural networks (ANNs), particle swarm optimization (PSO), sequential quadratic programming (SQP), and their hybrid combinations.
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