Scaling Approach to the Growth Equation with a Generalized
Conservation Law
TANG Gang1,2 , ZHANG Li-Ping1 , WU Yu-Xi1 , XIA Hui1 , HAO Da-Peng1 , CHEN Hua1
1 Department of Physics, China University of Mining and Technology, Xuzhou 221008
2 Department of Physics and Center for Nonlinear Studies, Hong Kong Baptist University, Hong Kong
Scaling Approach to the Growth Equation with a Generalized
Conservation Law
TANG Gang1,2 ;ZHANG Li-Ping1 ;WU Yu-Xi1 ;XIA Hui1 ;HAO Da-Peng1 ;CHEN Hua1
1 Department of Physics, China University of Mining and Technology, Xuzhou 221008
2 Department of Physics and Center for Nonlinear Studies, Hong Kong Baptist University, Hong Kong
关键词 ：
64.60.Ht ,
05.40.+j ,
05.70.Ln
Abstract ： The Flory-type scaling approach proposed by Hentschel and Family [Phys. Rev. Lett. 66 (1991) 1982] is generalized to the analysis of the growth equation with a generalized conservation law, which contains the Kardar-Parisi-Zhang, Sun-Guo-Grant, and molecular-beam epitaxy growth equations as special cases and allows for a unified investigation of growth equations. The scaling exponents obtained here can be in agreement well with the corresponding results derived by the dynamic renormalization group theory and the previous scaling analyses.
Key words ：
64.60.Ht
05.40.+j
05.70.Ln
出版日期: 2003-11-01
引用本文:
TANG Gang;ZHANG Li-Ping;WU Yu-Xi;XIA Hui;HAO Da-Peng;CHEN Hua. Scaling Approach to the Growth Equation with a Generalized
Conservation Law[J]. 中国物理快报, 2003, 20(11): 2008-2010.
链接本文:
https://cpl.iphy.ac.cn/CN/
或
https://cpl.iphy.ac.cn/CN/Y2003/V20/I11/2008
[1]
REN Qing-Bao;ZHOU Zhen-Chun;CHEN Ju;LUO Meng-Bo. Creep Motion in Two-Dimensional Fully Frustrated Coulomb Gas Model
[2]
LIU Zi-Ran;YAN Jia-Ren;ZHANG Jian-Guo;WANG Li. Epidemic Dynamics with Feedback Mechanism in Exponential Networks
[3]
YAN Gang;ZHOU Tao;WANG Jie;FU Zhong-Qian;WANG Bing-Hong. Epidemic Spread in Weighted Scale-Free Networks
[4]
FENG Juan;ZHUO Yi-Zhong;. Master Equation Approach to Molecular Motor’s Directed Motion
[5]
YUAN Guo-Yong;ZHANG Guang-Cai;WANG Guang-Rui;CHEN Shi-Gang;SUN Peng;. Elimination of Spiral Waves and Competition between Travelling Wave Impulses and Spiral Waves
[6]
LUO Jia-Yuan;OUYANG Qi. Exploring the Critical Sensitivity in Small-World Networks
[7]
LI Ke-Ping;GAO Zi-You. Transition from Disorder to Order in Traffic Flow
[8]
ZHU Heng-Jiang; ZHANG Yong;ZHAO Hong. Heat Transport Behaviour in One-Dimensional Lattice Models with Damping
[9]
WU Shu-Chao;HUANG Yu;FAN Shu-Hua;LUO Jun. Measurement of the Floor Tilt in Experimental Determination of the Gravitational Constant
[10]
QI Hong-Ji;JIN Yong-Hao;CHENG Chuan-Fu;HUANG Li-Hua;YI Kui;SHAO Jian-Da. Dynamic Scaling Behaviour in (2+1)-Dimensional Kuramoto-Sivashinsky Model
[11]
YOU Yu;LUO Meng-Bo;YING He-Ping;CHEN Qing-Hu. Short-Time Resistively-Shunted Junction Dynamic Study on Two-Dimensional Fully Frustrated XY Model
[12]
CHEN Jiang-Xing;CAO Yi-Gang;JIAO Zheng-Kuan. Dynamic Phase Transition of Two-Dimensional Disordered Colloids
[13]
ZHANG Duan-Ming;PAN Gui-Jun;LEI Ya-Jei. Mechanisms of Avalanche Dynamics in a Stochastic Four-State
Sandpile Model
[14]
LIU Wen-Sen. Quantum Statistics of a Forced Oscillator with a Time-Dependent Driving Force
[15]
HE Chun-Shan;LI Zhi-Bing. Application of Corner Transfer Matrix Renormalization Group Method to the Correlation Function of a Two-Dimensional Ising Model
2003, Vol. 20 
