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The discretization uses a control volume methodology, with linear internodal variation of the flow variables.
A hybrid, design-order sliding mesh algorithm, which uses a control volume finite element method (CVFEM), in conjunction with a discontinuous Galerkin (DG) approach at non-conformal interfaces, is outlined in the context of a low-Mach fluid dynamics equation set.
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FLUENT uses a control volume-based technique to convert a general scalar transport equation to an algebraic equation that can be solved numerically.
The equations are solved numerically, using a control volume based finite-difference method.
We solve three-dimensional laminar flow problems using a control volume approach.
The governing flow and energy equations are solved numerically using a control volume approach.
The flow and heat conduction equations are solved numerically using a control volume approach.
Then, the formula representing pump flowrate is deduced using a control volume approach.
The variably-saturated flow equation is discretized in space using a control volume finite-element technique which ensures fluid conservation both locally and globally.
A numerical model using a control volume approach is developed to predict and to validate the experimental results of this innovative design.
Two different kinds of Rijke tubes are modelled by using a control volume based finite difference method to solve iteratively the unsteady conservation equations for mass, momentum and energy.
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