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We propose and study a finite volume method of discrete duality type for discretizing the multigroup PN approximation of radiative transfer equation on general meshes.
Separation of variables and method of discrete singular convolution are used for computations.
To obtain the eigenvalue problem of the system, the method of discrete singular convolution is employed.
These equations have been solved by the method of discrete singular convolution (DSC).
These equations are discrete using method of discrete singular convolution (DSC).
The third is based on a widely used method of discrete cosine transform, the basis for the JPEG standard.
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This method is developed on the basis of delayed feedback control of continuous-time chaotic systems combines with the prediction-based method of discrete-time chaotic systems.
Using the method of discrete-time expression can simplify the non-linear coupling relationship between variables as well as reduce the difficulty of building and solving a model.
Finally we note that the extension of this method to discrete data would obviously be very useful, and does seem feasible.
Also presents deterministic transport approximation techniques, such as the method of characteristics, discrete ordinates methods, and response matrix methods.
Thereafter, the application of Webb's method to discrete spectral wave models is described, followed by a summary of techniques reducing the computational workload while retaining sufficient accuracy.
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