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Steady states and pattern formation of the density-suppressed motility model Journal article
Wang, Zhi An, Xu, Xin. Steady states and pattern formation of the density-suppressed motility model[J]. IMA Journal of Applied Mathematics (Institute of Mathematics and Its Applications), 2021, 86(3), 577-603.
Authors:  Wang, Zhi An;  Xu, Xin
Favorite | TC[WOS]:19 TC[Scopus]:20  IF:1.4/1.1 | Submit date：2021/12/08
Density-suppressed Motility  Global Bifurcation Theory  Helly Compactness Theorem  Pattern Formation  Stationary Solutions  
A SPATIALLY SIXTH-ORDER HYBRID L1-CCD METHOD FOR SOLVING TIME FRACTIONAL SCHRÖDINGER EQUATIONS Journal article
Zhang,Chun Hua, Jin,Jun Wei, Sun,Hai Wei, Sheng,Qin. A SPATIALLY SIXTH-ORDER HYBRID L1-CCD METHOD FOR SOLVING TIME FRACTIONAL SCHRÖDINGER EQUATIONS[J]. Applications of Mathematics, 2021, 66(2), 213–232.
Authors:  Zhang,Chun Hua;  Jin,Jun Wei;  Sun,Hai Wei;  Sheng,Qin
Favorite | TC[WOS]:3 TC[Scopus]:5  IF:0.6/0.6 | Submit date：2021/03/09
Nonlinear Time Fractional Schrödinger Equations  L1 Formula  Hybrid Compact Difference Method  Linearization  Unconditional Stability  
A SPATIALLY SIXTH-ORDER HYBRID L1-CCD METHOD FOR SOLVING TIME FRACTIONAL SCHRÖDINGER EQUATIONS Journal article
Zhang,Chun Hua, Jin,Jun Wei, Sun,Hai Wei, Sheng,Qin. A SPATIALLY SIXTH-ORDER HYBRID L1-CCD METHOD FOR SOLVING TIME FRACTIONAL SCHRÖDINGER EQUATIONS[J]. Applications of Mathematics, 2021, 66(2), 213-232.
Authors:  Zhang,Chun Hua;  Jin,Jun Wei;  Sun,Hai Wei;  Sheng,Qin
Favorite | TC[WOS]:3 TC[Scopus]:5  IF:0.6/0.6 | Submit date：2022/07/25
Nonlinear Time Fractional Schrödinger Equations  L1 Formula  Hybrid Compact Difference Method  Linearization  Unconditional Stability  
Some results on condition numbers Book chapter
出自: Handbook of Optimization Theory: Decision Analysis and Applications (Mathematics Research Developments):Nova Science Publishers, 2011, 页码:577–586
Authors:  Z. Li;  S. Vong;  Y. Wei;  X. Jin
Favorite |  | Submit date：2019/07/24
Derivation of monogenic functions and applications Conference paper
T. QIAN. Derivation of monogenic functions and applications[C], 2003, 118 - 127.
Authors:  T. QIAN
Favorite |  | Submit date：2019/07/29
Dirac Operator  Monogenic Functions  Clifford Algebra  Fourier Analysis