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The increasing uses in epidemiology of geographical information systems and data mining open up significant opportunities to apply methods of discrete mathematics.
Such interest often arises in virtue of the relationship of computational problems to practical tasks which we seek to analyze using the methods of discrete mathematics.
For example, many fields of science, especially molecular biology, have made extensive use of the methods of discrete mathematics, broadly defined.
Epidemiology's expanding emphasis on an evolutionary point of view lends itself especially well to the application of methods of discrete mathematics.
Via these methods of discrete analysis, differential equations are reduced to simultaneous linear algebraic equations and thus can be solved numerically.
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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.
These equations are discrete using method of discrete singular convolution (DSC).
For equations of the first kind, many methods are developed in aerodynamics such as the method of discrete vortices.
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).
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