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Finite Difference Solutions of 1D Magnetohydrodynamic Channel Flow With Slipping Walls
Date
2018-06-08
Author
Arslan, Sinem
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In this study, the MHD flow of an electrically conducting fluid is considered in a long channel (pipe) of rectangular cross-section along with the z-axis. The fluid is driven by a pressure gradient along the z-axis. The flow is steady, laminar, fully-developed and is influenced by an external magnetic field applied perpendicular to the channel axis. So, the velocity field V=(0,0,V) and the magnetic field B=(0, B_{0}, B) have only channel-axis components V and B depending only on the plane coordinates x an...
Finite Difference Solutions of 2D Magnetohydrodynamic Channel Flow in a Rectangular Duct
Arslan, Sinem (Springer, Cham, 2021-01-01)
Finite Difference Solution of 1D Magnetohydrodynamic Channel Flow with Slipping Walls
Arslan, Sinem; Tezer, Münevver (2018-06-08)
FINITE VOLUME SIMULATION OF 2-D STEADY SQUARE LID DRIVEN CAVITY FLOW AT HIGH REYNOLDS NUMBERS
YAPICI, KERİM; Uludağ, Yusuf (FapUNIFESP (SciELO), 2013-10-01)
In this work, computer simulation results of steady incompressible flow in a 2-D square lid-driven cavity up to Reynolds number (Re) 65000 are presented and compared with those of earlier studies. The governing flow equations are solved by using the finite volume approach. Quadratic upstream interpolation for convective kinematics (QUICK) is used for the approximation of the convective terms in the flow equations. In the implementation of QUICK, the deferred correction technique is adopted. A non-uniform st...
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Köksal, Semen; Tezer, Münevver; Department of Mathematics (1987)
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S. Arslan, “Finite Difference Solutions of 1D Magnetohydrodynamic Channel Flow With Slipping Walls,” 2018, Accessed: 00, 2021. [Online]. Available: https://hdl.handle.net/11511/71609.