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Extreme Value Statistics of Growth Surfaces in (1+1)-dimensional Wolf-Villain Model
WEN Rongji, TANG Gang, HAN Kui, XIA Hui, HAO Dapeng, XUN Zhipeng, CHEN Yuling
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    2011, 28 (6): 933-941.  
Abstract296)      PDF (455KB)(1004)      
In order to study statistical properties of surface fluctuation in a Wolf-Villain(WV) model。maximal-and minimal-heigIlt distributions(MAHD and MIHD) of saturated surfaces in a(1+1)-dimensional WV model are investigated with theory of extreme value statistics.It shows that both MAHD and MIHD csn be fitted well with universal functions of different system sizes.They are asymmetrical.MAHD takes on a generalized Fisher-Tippett-Gumbel(FTG) distribution,a typical extreme value distribution function.MIHD,however,displays a slightly different distribution,a modified FTG distribution.
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Numerical Study on Roughness Distributions of 1+1 Dimensional Noisy Kuramoto-Sivashinsky Equation
YANG Xiquan, TANG Gang, HAN Kui, XIA Hui, HAO Dapeng, XUN Zhipeng, ZHOU Wei, WEN Rongji, CHEN Yuling, WANG Juan
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    2011, 28 (1): 125-130.  
Abstract240)      PDF (351KB)(1121)      
Roughness distributions of 1+1 dimensional noisy Kuramoto-Sivashinsky(KS) equation at steady states are obtained and compared with Kardar-Parisi-Zhang(KPZ) equation's with numerical simulation.It is shown that the scaling functions of roughness distributions of the noise KS equation in 1+1 dimensions show small finite-size effects.They are in good agreement with the Kardar-Parisi-Zhang(KPZ) equation's.
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Dynamic Scaling in Growth of Holes in Ballistic Deposition Model
LI Yifan, XIA Hui
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    2009, 26 (6): 931-936.  
Abstract286)      PDF (333KB)(1093)      
To study scaling behavior of holes in surface and interface rough growth, simulated growth of holes in a Ballistic Deposition (BD) model is simulated and analysed. It shows that relation between number of holes and growth time exceeds linearity at initial stage and approachs to linearity. The rule is analyzed theoritieally.
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Scaling of Time-fractional Edwards-Wilkinson Equation
XIA Hui, TANG Gang, HAN Kui, HAO Dapeng, XUN Zhipeng
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    2009, 26 (3): 449-453.   DOI: 10.3969/j.issn.1001-246X.2009.03.017
Abstract323)      PDF (232KB)(1198)      
Scaling of time-fractional Edwards-Wilkinson (TFEW) equation in 1+1 dimensions is investigated with numerical simulation and scaling analysis. It is found that the growth exponents obtained by numerical solution based on Caputo-type fractional derivative are consistent with scaling analysis.
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Anomalous Dynamic Scaling in 1+1 Dimensional Wolf-Villain Model
XUN Zhipeng, TANG Gang, HAN Kui, XIA Hui, HAO Dapeng, ZHOU Wei, YANG Xiquan
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    2009, 26 (2): 287-292.  
Abstract226)      PDF (345KB)(1047)      
1+1 dimensional Wolf-Villain model for molecular-beam epitaxy(MBE) growth is investigated with kinetic Monte-Carlo simulation in large scale and during long growth time so that crossover effects are eliminated.Global and local dynamic exponents are obtained.It is shown that Wolf-Villain model in 1+1 dimensions exhibits intrinsic anomalous scaling behavior in time and length simulated.The result is inconsistent with theoretical analysis by López.
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ANALYTICAL EXPRESSIONS OF AXIAL THIRD ORDER CHROMATIC DISPERSION ABERRATION COEFFICIENTS OF CIRCULAR ELECTRIC FIELD
Song Zhitang, Liu Chunliang, Xia Huiqin
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    1997, 14 (3): 368-374.  
Abstract223)      PDF (248KB)(945)      
The concrete analytical expressions of axial third order chromatic dispersion aberration coefficients of circular electric field are automatically derived by computer.The results can be used for project design and practical calculation.The software package used here is programmed with artificial intelligence language Arity/Prolog,and its characteristic and practical range have also been introduced.
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