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The direct and the sensitivity problems are solved by finite volume method.
Three-dimensional Navier Stokes equations in Boussinesq approximation are solved numerically by finite volume method.
The temperature field and fluid flow in the fracture are discretized by finite volume method.
It has been chosen based on its robustness in mesh generation and to solver conservation equations by finite volume method.
Neutron diffusion equations and delayed neutron precursors balance equations are discretized by finite volume method (FVM) and can be solved with CFD conservation equations simultaneously.
In this present work, an "I" beam geometry using a configuration with internal heaters was simulated by Finite Volume Method, based on a computational fluid dynamics package.
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A key feature of these schemes is that they make use of genuinely multidimensional (approximate) Riemann solvers as opposed to the piecemeal 1D Riemann solvers usually employed by finite volume methods.
The problem is tackled using the dimensionless governing equations of Navier Stokes, thermal energy and mass transfer, which are solved numerically by finite-volume method to provide the temperature, concentration and velocity fields in transient regime.
The dimensionless governing equations are solved by finite-volume method using SIMPLER algorithm with HYBRID scheme.
The governing equations of continuity, momentum and energy, reported in the previous section, are solved by the finite volume method by means of FLUENT code [67].
The Euler equation of compressible flows is solved by the finite volume method, where high order accuracy is achieved by the reconstruction of each component of upwind fluxes of a flux splitting using the biased averaging procedure.
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