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Our open boundary condition is compared to the Dirichlet and Neumann boundary conditions by computing the flow past an ellipse of excentricity 50%.
The approximate superposition of these wakes is investigated and used to construct the strip arrangement which is subsequently validated by computing the flow field by solving the Navier Stokes equations.
By computing the flow fields in both the liquid and gas regions in a consistent manner, the free surface can be captured as a discontinuity in the density field, thereby eliminating the need for special free surface tracking procedures.
Finally, the application of the current method to a more complicated moving boundary situation is also demonstrated by computing the flow inside a diaphragm-driven micropump with moving valves.
We analyze the stability of the methods and illustrate their performance by computing the flow around a 2D airfoil and a 3D delta wing at low and moderate Reynolds numbers.
The capability of dealing with large boundary displacements is demonstrated by computing the flow around the translating infinite- and finite-span NACA 0012 wing moving through the domain at the flight speed.
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The performance and the accuracy of the method are demonstrated by computing the Kovasznay flow and the two-dimensional lid-driven cavity flow for a wide range of Reynolds numbers and for various degrees of polynomial approximation.
We start by computing the 3D flow field.
Flow boundary conditions are critical to computing the flow solution in AAA.
The performance of the proposed method is illustrated by computing the compressible viscous flow on a flat plate and around a NACA0012 airfoil for several flow regimes using constant, linear, quadratic, and cubic elements.
Further, the numerical method is tested by computing the spherical Couette flow between two concentric spheres with the inner one rotating.
More suggestions(15)
by computing the degree
by computing the cosine
by computing the reciprocal
by computing the closeness
by computing the percentage
by computing the set
by computing the rmsd
by computing the variance
by computing the representation
by destroying the flow
by computing the shrinkage
by computing the log
by integrating the flow
by computing the priority
by computing the vulnerability
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