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Our results show that: (1) our code has second-order accuracy in the infinity norm for both the velocity and the pressure; (2) the addition of an object introduces relatively insignificant computational cost; (3) the method is equally effective in computing flow subject to boundaries with prescribed force or boundaries with prescribed motion.
They are developed with the aim of computing flow and noise with high accuracy and fidelity.
These shock-fitting methods consist of different combinations of numerical methods for computing flow away from the shock and those for computing the shock movement.
The proposed solution, based only on computing flow modification, could be easily integrated into all future designs, ranging from a portable computing to a multi-core computing.
The overall educational thrust is not to present yet another method of computing flow profiles; rather, the goal is to help students establish a more complete understanding of the computational constraints and options, and how these manipulations must always reflect the underlying physics.
Two decades later, Manning (1895) developed an equation for computing flow velocity in open channels.
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This paper presents a novel numerical formulation for computing flows of any Mach number.
A Cartesian grid method for computing flows with complex immersed, moving boundaries is presented.
The method contributes to the state of the art in efficiently computing flows with discontinuities.
Large-eddy simulation (LES) method is used that has been verified in computing flows past simple bodies at moderate Reynolds numbers.
Computed flow solutions demonstrate the computational accuracy and efficiency of the present method.
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