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蒋琰
( 特任研究员 )
的个人主页 http://faculty.ustc.edu.cn/jiangyan/zh_CN/index.htm
特任研究员
教师拼音名称:
Jiang Yan
电子邮箱:
bca236bd3b4677478b1ac6075530072050e05e3bf2980cfa3dbfbace46352d6eac8710a5ea5a40d3237cad082e9b2a3b7bc8c130df924117a77645f898fd515ce10b3c4d8f9d1c8db8edafed27e235ad82ff174ce9fb2e883343de9c5b578aa88a64b6563d44f5bde4202cc6162b05c13c0b619aefae60be7f970fca295dd959
办公地点:
管理科研楼1631室
联系方式:
0551-63601142
论文成果
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论文成果
[1]
Y. Jiang, C.-W. Shu and M. Zhang, An alternative formulation of finite difference weighted ENO schemes with Lax-Wendroff time discretization for conservation laws, SIAM Journal on Scientific Computing, v35 (2013), pp. A1137-A1160..
[2]
Y. Jiang, C.-W. Shu and M. Zhang, High order finite difference WENO schemes with positivity-preserving limiter for correlated random walk with density-dependent turning rates, Mathematical Models and Methods in Applied Sciences (M3AS), v25 (2015), pp.1553-1588.
[3]
A. Christlieb, W. Guo and Y. Jiang, A WENO-based method of lines transpose approach for Vlasov simulations, Journal of Computational Physics, v327 (2016), pp. 337-367.
[4]
V. A. Bokil, Y. Cheng, Y. Jiang and F. Li, Energy stable discontinuous Galerkin methods for Maxwells equations in nonlinear optical media, Journal of Computational Physics, v350 (2017), pp. 420-452.
[5]
A. Christlieb, X. Feng, Y. Jiang and Q. Tang, A high-order finite difference WENO scheme for ideal magnetohydrodynamics on curvilinear meshes, SIAM Journal on Scientific Computing, v40 (2018), pp. A2631-A2666.
[6]
A. Christlieb, W. Guo and Y. Jiang, A kernel based high order "explicit" unconditionally stable scheme for time dependent Hamilton-Jacobi equations, Journal of Computational Physics, v379 (2019), pp. 214-236.
[7]
V. A. Bokil, Y. Cheng, Y. Jiang, F. Li, and P. Sakkaplangkul, High spatial order energy stable FDTD methods for Maxwell's equations in nonlinear optical media, Journal of Scientific Computing, v77 (2018), pp. 1-42.
[8]
Z. Tao, Y. Jiang and Y. Cheng, An adaptive high-order piecewise polynomial based sparse grid collocation method with applications, Journal of Computational Physics, v433 (2021), 109770.
[9]
F. Cakir, A. Christlieb and Y. Jiang, A kernel based high order "explicit" unconditionally stable constrained transport method for ideal magnetohydrodynamics, SIAM Journal on Scientific Computing, v43 (2021), pp. B598-B622.
[10]
A. Christlieb, W. Guo, Y. Jiang and H. Yang, Kernel based high order "explicit" unconditionally stable scheme for nonlinear degenerate advection-diffusion equations, Journal of Scientific Computing, v82 (2020), 52.
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