1.Meng Xucheng, Gu Yaguang, and Hu Guanghui. A Fourth-Order Unstructured NURBS-Enhanced Finite Volume WENO Scheme for Steady Euler Equations in Curved Geometries. Communications on Applied Mathematics and Computation, pp. 315–342， 2023.
2.Hu Guanghui, Li Ruo, and Meng Xucheng. A numerical study of integrated linear reconstruction for steady Euler equations based on finite volume scheme. Advances in Applied Mathematics and Mechanics, Vol. 16, No. 2, pp. 279-304，2024.
3.Meng Xucheng and Hu Guanghui. A NURBS-Enhanced Finite Volume Method for Steady Euler Equations with Goal-Oriented h-Adaptivity. Communications in Computational Physics, Vol. 32, No. 2, pp. 490-523, 2022.
4.Meng Xucheng, and Hu Guanghui. A NURBS-enhanced finite volume solver for steady Euler equations. Journal of Computational Physics, Vol. 359, pp. 77–92, 2018.
5.Meng Xucheng, Hoang Thi-Thao-Phuong, Wang Zhu, and Ju Lili. Localized Exponential Time Differencing Method for Shallow Water Equations: Algorithms and Numerical Study. Communications in Computational Physics, Vol. 29, pp. 80–110, 2021.
6.Li Xiao, Ju Lili, and Meng Xucheng. Convergence Analysis of Exponential Time Differencing Schemes for the Cahn¬Hilliard Equation. Communications in Computational Physics, Vol. 26, pp. 1510–1529, 2019
7.Hu Guanghui, Meng Xucheng, and Tang Tao. On robust and adaptive finite volume methods for steady Euler equations. In: C. Klingenberg, M. Westdickenberg (eds): Theory, Numerics and Applications of Hyperbolic Problems II. HYP 2016. Springer Proceedings in Mathematics & Statistics, Vol. 237, pp. 21–40, 2018.
8.Hu Guanghui, Meng Xucheng, and Yi Nianyu. Adjoint-based an adaptive finite volume method for steady Euler equations with non-oscillatory k-exact reconstruction. Computers & Fluids, Vol. 139, pp. 174–183, 2016.
