Xiaolin Zhong

11 papers Journal 10Unranked 1
YearRankTypeTitle / Venue / Authors
2025 J jnl
Very high-order multi-layer compact schemes with shock-fitting method (MLC-SF) for compressible flow simulations.
J. Comput. Phys.
Yung-Tien Lin, Xiaolin Zhong
2024 J jnl
A new very high-order finite-difference method for linear stability analysis and bi-orthogonal decomposition of hypersonic boundary layer flow.
J. Comput. Phys.
Zihao Zou, Xiaolin Zhong
2022 — conf
Image-Based Fashion Recommendation with Attention to Users' Interests.
VSIP
WenXin Yao, Kaoru Uchida, Jianpeng Zou, Xiaolin Zhong
2019 J jnl
New very high-order upwind multi-layer compact (MLC) schemes with spectral-like resolution for flow simulations.
J. Comput. Phys.
Zeyu Bai, Xiaolin Zhong
2016 J jnl
A high-order multi-zone cut-stencil method for numerical simulations of high-speed flows over complex geometries.
J. Comput. Phys.
Patrick T. Greene, Jeff D. Eldredge, Xiaolin Zhong, John Kim
2011 J jnl
High-order shock-fitting methods for direct numerical simulation of hypersonic flow with chemical and thermal nonequilibrium.
J. Comput. Phys.
Akshay Prakash, Neal Parsons, Xiaowen Wang, Xiaolin Zhong
2010 J jnl
A high-order cut-cell method for numerical simulation of hypersonic boundary-layer instability with surface roughness.
J. Comput. Phys.
Le Duan, Xiaowen Wang, Xiaolin Zhong
2010 J jnl
Assessment of high-resolution methods for numerical simulations of compressible turbulence with shock waves.
J. Comput. Phys.
Eric Johnsen, Johan Larsson, Ankit V. Bhagatwala, William H. Cabot, Parviz Moin, Britton J. Olson, Pradeep Singh Rawat, Santhosh K. Shankar, Björn Sjögreen, H. C. Yee, Xiaolin Zhong, Sanjiva K. Lele
2010 J jnl
On high-order shock-fitting and front-tracking schemes for numerical simulation of shock-disturbance interactions.
J. Comput. Phys.
Pradeep Singh Rawat, Xiaolin Zhong
2007 J jnl
A new high-order immersed interface method for solving elliptic equations with imbedded interface of discontinuity.
J. Comput. Phys.
Xiaolin Zhong
2007 J jnl
Very high-order compact finite difference schemes on non-uniform grids for incompressible Navier-Stokes equations.
J. Comput. Phys.
Ratnesh K. Shukla, Mahidhar Tatineni, Xiaolin Zhong