160 citations · 452 across the 25 of their papers we have counts for
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math.NA2018
: Temporal-Spatial Coupling and Beyond in Computational Fluid Dynamics (CFD)
Jiequan Li
With increasing engineering demands, there need high order accurate schemes embedded with precise physical information in order to capture delicate small scale structures and stron…
math.NA2018★ 28 cited
A two-stage fourth order time-accurate discretization for Lax--Wendroff type flow solvers II. High order numerical boundary conditions
Zhifang Du, Jiequan Li
This paper serves to treat boundary conditions numerically with high order accuracy in order to match the two-stage fourth-order finite volume schemes for hyperbolic problems devel…
math.NA2018★ 32 cited
An Efficient, Second Order Accurate, Universal Generalized Riemann Problem Solver Based on the HLLI Riemann Solver
Dinshaw S. Balsara, Jiequan Li, Gino I. Montecinos
The Riemann problem, and the associated generalized Riemann problem, are increasingly seen as the important building blocks for modern higher order Godunov-type schemes. In the pas…