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This chapter focuses on finite volume methods.
The governing equations are solved using finite volume methods.
For more details on finite volume methods, see for example [6] and [7].
Finite volume methods are widely used numerical strategies for solving partial differential equations.
We adopt finite volume methods to solve region temperature field of transformer.
The Finite Element and Finite Volume Methods are used for the spatial discretization of the problem.
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We present two coupled particle-finite volume methods which use the properties of Delaunay-Voronoı̈ meshes.
We compare four different central finite-volume methods.
The whole procedure is designed in the framework of finite-volume methods on unstructured grids.
Higher-order finite-volume methods have been shown to be more efficient than second-order methods.
We present two new cell-centered nonlinear finite-volume methods for the heterogeneous, anisotropic diffusion problem.
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