[1] |
Supei ZHENG, Mangmang JIAN, Jianhu FENG, Mengqing ZHAI.
Sign Preserving WENO-AO-type Central Upwind Schemes
[J]. Chinese Journal of Computational Physics, 2022, 39(6): 677-686.
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[2] |
GUO Zitao, FENG Renzhong.
A High Order Accuracy Corrected Hermite-ENO Scheme
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2019, 36(2): 141-152.
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[3] |
ZHAO Fengxiang, PAN Liang, WANG Shuanghu.
Weighted Essentially Non-oscillatory Schemes on Unstructured Quadrilateral Meshes
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2018, 35(5): 525-534.
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[4] |
CHENG Xiaohan, NIE Yufeng, CAI Li, FENG Jianhu.
Entropy Stable Scheme Based on Moving Meshesfor Hyperbolic Conservation Laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2017, 34(2): 175-182.
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[5] |
REN Jiong, FENG Jianhu, LIU Youqiong, LIANG Nan.
High Resolution Entropy Consistent Schemes for Hyperbolic Conservation Laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2014, 31(5): 539-551.
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[6] |
TANG Lingyan, SONG Songhe.
An Adaptive Multiresolution Scheme for Hyperbolic Conservation Laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2014, 31(2): 155-164.
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[7] |
FENG Tao, YU Xijun, AN Hengbin, CUI Xia, WU Di, LI Zhenzhen.
Adaptive Discontinuous Galerkin Method with Lax-Wendroff Type Time Discretization and Three-dimensional Nonconforming Tetrahedral Mesh for Euler Equations
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2013, 30(6): 791-798.
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[8] |
CHEN Dawei, YU Xijun.
RKCVDFEM for One-dimensional Hyperbolic Conservation Laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2009, 26(4): 501-509.
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[9] |
XU Yun, YU Xijun.
Adaptive Discontinuous Galerkin Methods for Hyperbolic Conservation Laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2009, 26(2): 159-168.
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[10] |
HU Yanmei, CHEN Jianzhong, FENG Jianhu.
A Fifth-order Semi-discrete Central-upwind Scheme for Hyperbolic Conservation Laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2008, 25(1): 29-35.
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[11] |
CHEN Jian-zhong, SHI Zhong-ke.
A Third Order Semi-discrete Central-upwind Scheme for Hyperbolic Conservation Laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2006, 23(3): 273-280.
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[12] |
ZHENG Hua-sheng, ZHAO Ning.
A High Order Accurate TVD Difference Scheme for Hyperbolic Conservation Laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2005, 22(1): 13-18.
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[13] |
YU Xi-jun, FU Hong-yuan.
A TAYLOR-GALERKIN FINITE ELEMENT METHOD FOR HYPERBOLIC CONSERVATION LAWS
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2000, 17(6): 611-618.
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[14] |
WANG Jian-li, REN Yu-xin, SHEN Meng-yu.
THE ANALYSIS OF SEVERAL FLUX SPLITTING SCHEME BASED ON SPLINE INTERPOLATION FINITE VOLUME SCHEME
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 2000, 17(4): 421-425.
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[15] |
Yu Xijun, Fu Hongyuan, Chang Qianshun.
The finite element method for hyperbolic conservation laws
[J]. CHINESE JOURNAL OF COMPUTATIONAL PHYSICS, 1999, 16(5): 457-466.
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