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Sixth-order quasi-compact difference schemes for 2D and 3D Helmholtz equations Journal article
Applied Mathematics and Computation, 2022,Volume: 431
Authors:  Wang, Zhi;  Ge, Yongbin;  Sun, Hai Wei;  Sun, Tao
Favorite |  | TC[WOS]:0 TC[Scopus]:0 | Submit date:2022/08/02
Global Sixth-order Accuracy  Helmholtz Equation  Quasi-compact Finite Difference  Variable Parameter  
Experimental Investigation of Heat Transfer and Pressure Drop Characteristics for Vertical Downflow using Traditional and 3D-printed Mini tubes Conference paper
Xi an, China, 2022.07.27-2022.07.31
Authors:  J.H. Chen;  L.M. Tam;  A.J. Ghajar
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Heat Transfer  Pressure Drop  3d Printed Mini Tube  
A new method for the frequency response curve and its unstable region of a strongly nonlinear oscillator Book chapter
出自: Nonlinear Dynamics of Structures, Systems and Devices:Springer, 2020, 页码: 65-74
Authors:  Du, H. E.;  Er, G. K.;  Iu, V. P.
Favorite |  | TC[WOS]:0 TC[Scopus]:0 | Submit date:2022/08/26
Strong nonlinearity  multiple-scales method  frequency response  unstable region  
Multi-spectral photoacoustic elasticity tomography Conference paper
SPIE, USA, 2018-02
Authors:  Yubin Liu;  Zhen Yuan
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Photoacoustic Imaging, Multi-spectral Imaging, Elastic Imaging  
Stability of a modified Peaceman–Rachford method for the paraxial Helmholtz equation on adaptive grids Journal article
Journal of Compuational Physics, 2016,Page: 259-271
Authors:  Sheng, Q;  Sun, H. W.
Favorite |  | TC[WOS]:0 TC[Scopus]:0 | Submit date:2022/07/25
Paraxial wave approximations  High oscillations  Asymptotic stability  Eikonal transformation  Splitting methods  Adaptive grids  
Stability of a modified Peaceman–Rachford method for the paraxial Helmholtz equation on adaptive grids Journal article
Journal of Computational Physics, 2016,Volume: 325,Page: 259-271
Authors:  Sheng,Qin;  Sun,Hai wei
Favorite |  | TC[WOS]:2 TC[Scopus]:2 | Submit date:2019/05/27
Adaptive Grids  Asymptotic Stability  Eikonal Transformation  High Oscillations  Paraxial Wave Approximations  Splitting Methods  
Computational geometric and boundary value properties of Oblate Spheroidal Quaternionic Wave Functions Journal article
Wave Motion, 2015,Volume: 57,Page: 112-128
Authors:  Morais J.;  Perez-de la Rosa M.A.;  Kou K.I.
Favorite |  | TC[WOS]:4 TC[Scopus]:4 | Submit date:2019/02/13
Bergman Kernel Function  Ferrer's Associated Legendre Functions  Helmholtz Equation  Oblate Spheroidal Wave Functions  Quaternionic Analysis  
Computational geometric and boundary value properties of Oblate Spheroidal Quaternionic Wave Functions Journal article
Wave Motion, 2015,Volume: 57,Page: 112-128
Authors:  Morais,J.;  Pérez-de la Rosa,M. A.;  Kou,K. I.
Favorite |  | TC[WOS]:4 TC[Scopus]:4 | Submit date:2021/03/11
Bergman kernel function  Ferrer's associated Legendre functions  Helmholtz equation  Oblate spheroidal wave functions  Quaternionic analysis  
Exponential splitting for n-dimensional paraxial Helmholtz equation with high wavenumbers Journal article
Computers and Mathematics with Applications, 2014,Volume: 68,Issue: 10,Page: 1341-1354
Authors:  Sheng,Qin;  Sun,Hai Wei
Favorite |  | TC[WOS]:4 TC[Scopus]:5 | Submit date:2019/05/27
Asymptotic Stability  Eikonal Transformation  Exponential Splitting  High Oscillations  High Wavenumber  Paraxial Helmholtz Equation  
Asymptotic stability of an eikonal transformation based adi method for the paraxial Helmholtz equation at high wave numbers Journal article
Communications in Computational Physics, 2012,Volume: 12,Issue: 4,Page: 1275-1292
Authors:  Sheng,Qin;  Sun,Hai Wei
Favorite |  | TC[WOS]:9 TC[Scopus]:11 | Submit date:2019/05/27
Asymptotic Stability  Eikonal Splitting  Highly Oscillatory Problems  Matrix Eigenvalues  Paraxial Equation  Spectral Radius