Paper Publications

• [11]Y. Jiang, P. Sakkaplangkul, V. A. Bokil, Y. Cheng and F. Li, Dispersion analysis of finite difference and discontinuous Galerkin schemes for Maxwell's equations in linear Lorentz media, Journal of Computational Physics, v394 (2019), pp. 100-135.
• [12]Y. Jiang, High order finite difference multi-resolution WENO method for nonlinear degenerate parabolic equations, Journal of Scientific Computing, v86 (2021), 16.
• [13]A. Christlieb, W. Guo, Y. Jiang, H. Yang, A moving mesh WENO method based on exponential polynomials for one-dimensional conservation laws, Journal of Computational Physics, v380 (2019), pp. 334-354.
• [14]Y. Yu, Y. Jiang and M. Zhang, Free-stream preserving finite difference schemes for ideal magnetohydrodynamics on curvilinear meshes, Journal of Scientific Computing, v82 (2020), 23.
• [15]K. Wang, A. Christlieb, Y. Jiang and M. Zhang, A kernel based unconditionally stable scheme for nonlinear parabolic partial differential equations, Communications in Computational Physics, v29 (2021), pp. 237-264.
• [16]Z. Cheng, S. Liu, Y. Jiang, J. Lu, M. Zhang and S. Zhang, A high order boundary scheme to simulate a complex moving rigid body under the impingement of a shock wave, Applied Mathematics and Mechanics (English Edition), v42 (2021), pp. 841-854.
• [17]S. Liu, Y. Jiang, C.-W. Shu, M. Zhang and S. Zhang, A high order moving boundary treatment for convection-diffusion equations, Journal of Computational Physics, v473 (2023), 111752..
• [18]B. Dong, S. Gottlieb, Y. Hristova, Y. Jiang and H. Wang, The effect of the sensitivity parameter in weighted essentially non-oscillatory methods, In S. Brenner (Ed.), Topics in Numerical Partial Differential Equations and Scientific Computing, The IMA Volumes in Mathematics and its Applications, vol. 160, Springer New York, 2016, pp. 23-50.
• [19]Jiang Yan,Jiang Yan.AN ALTERNATIVE FORMULATION OF FINITE DIFFERENCE WEIGHTED ENO SCHEMES WITH LAX-WENDROFF TIME DISCRETIZATION FOR CONSERVATION LAWS.SIAM JOURNAL ON SCIENTIFIC COMPUTING,2012,35(2):A1137-A1160.
• [20]Jiang Yan,Jiang Yan.High-order finite difference WENO schemes with positivity-preserving limiter for correlated random walk with density-dependent turning rates.MATHEMATICAL MODELS & METHODS IN APPLIED SCIENCES,2015,25(8):1553-1588.