H
Huankun Fu
Researcher at University of Texas at Arlington
Publications - 13
Citations - 92
Huankun Fu is an academic researcher from University of Texas at Arlington. The author has contributed to research in topics: Shock detector & Shock (mechanics). The author has an hindex of 5, co-authored 13 publications receiving 84 citations.
Papers
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DNS study on Λ-vortex and vortex ring formation in flow transition at Mach number 0.5
TL;DR: In this paper, a large vortex structure in late boundary layer transition with an inflow Mach number of 0.5 is studied by DNS (Direct Numerical Simulation) in the presence of no Λ-vortex tubes, contradicting what the existing literatures and textbooks addressed.
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Modified weighted compact scheme with global weights for shock capturing
TL;DR: In this article, a new high-order modified weighted compact scheme (MWCS) is proposed for accurate approximation of the derivatives in the governing Euler equations, which includes two parts: first, WENO scheme is added to WCS so that the scheme has appropriate dissipation and to eliminate oscillations.
Journal Article
A buffered Fourier spectral method for non-periodic PDE
Huankun Fu,Chaoqun Liu +1 more
TL;DR: This work has developed a new way to use Fourier spectral method for non-periodic boundary condition problems, where the original function is normalized and then a smooth buffer polynomial is developed to extend the normalized function domain.
Journal Article
New shock detector and improved control function for shock-boundary layer interaction
Chaoqun Liu,Huankun Fu,Ping Lu +2 more
TL;DR: In this article, a modified compact scheme is developed by using an effective shock detector to block upwinding compact scheme to cross the shock, a control function, and an adaptive scheme which uses some WENO flux near the shock.
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High-order mixed weighted compact and non-compact scheme for shock and small length scale interaction
TL;DR: A new high-order mixed weighted compact and non-compact difference scheme is proposed for accurate approximation of the derivatives in the governing Euler equations for near-shock areas by using a shock-detecting function.