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1
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85036249501
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See, e.g., Scale Invariance, Interfaces, and Non-equilibrium Dynamics, edited by A. McKane, M. Droz, J. Vannimenus, and D. Wolf (Plenum, New York, 1995)
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See, e.g., Scale Invariance, Interfaces, and Non-equilibrium Dynamics, edited by A. McKane, M. Droz, J. Vannimenus, and D. Wolf (Plenum, New York, 1995).
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4
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0004192587
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World Scientific, Singapore, F. Family, T. Vicsek
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For recent reviews, see, e.g., Dynamics of Fractal Surfaces, edited by F. Family and T. Vicsek (World Scientific, Singapore, 1991)
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(1991)
Dynamics of Fractal Surfaces
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7
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0003499994
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Cambridge University Press, Cambridge, England, C. Godrèche
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J. Krug and H. Spohn, in Solids Far From Equilibrium: Growth, Morphology and Defects, edited by C. Godrèche (Cambridge University Press, Cambridge, England, 1991).
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(1991)
Solids Far From Equilibrium: Growth, Morphology and Defects
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Krug, J.1
Spohn, H.2
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15
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85036408603
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Gnu C Library, Sun Release 4.1. Original code is copyright Regents of the University of California, 1983
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Gnu C Library, Sun Release 4.1. Original code is copyright Regents of the University of California, 1983.
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16
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0003474751
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Cambridge University Press, Cambridge, England
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W. H. Press, B. P. Flannery, S. A. Teukolsky, and W. T. Vetterling, Numerical Recipes in C, 2nd ed. (Cambridge University Press, Cambridge, England, 1992).
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(1992)
Numerical Recipes in C, 2nd ed.
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Press, W.H.1
Flannery, B.P.2
Teukolsky, S.A.3
Vetterling, W.T.4
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0001500326
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P. Meakin, P. Ramanlal, L. M. Sander, and R. C. Ball, Phys. Rev. A 34, 5091 (1986).PLRAAN
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Phys. Rev. A
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Meakin, P.1
Ramanlal, P.2
Sander, L.M.3
Ball, R.C.4
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4243339521
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G. Foltin, K. Oerding, Z. Rácz, R. L. Workman, and R. K. P. Zia, Phys. Rev. E 50, R639 (1994).PLEEE8
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Foltin, G.1
Oerding, K.2
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Workman, R.L.4
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22
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85036314929
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W. Feller, Introduction to Probability and Statistics, Vol. 1 (John Wiley & Sons, Inc., New York, 1957)
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W. Feller, Introduction to Probability and Statistics, Vol. 1 (John Wiley & Sons, Inc., New York, 1957)
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24
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0003172851
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“Student,”Biometrika 6, 1 (1908)
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(1908)
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85036346622
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Note that the data set plotted in Fig. 44 is the set with the smallest asymptotic mean [Formula Presented]. However, two additional data sets obtained with random() have asymptotic means below [Formula Presented]. We choose to plot the set shown in Fig. 44 as it was the first set obtained; as such we are consistent in comparing results with ran2(), where only one data set was generated
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Note that the data set plotted in Fig. 44 is the set with the smallest asymptotic mean (〈ξL2¯〉M=33.05±1.31). However, two additional data sets obtained with random() have asymptotic means below 34.0. We choose to plot the set shown in Fig. 44 as it was the first set obtained; as such we are consistent in comparing results with ran2(), where only one data set was generated.
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29
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85036134735
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The theoretical fits discussed in Sec. III A are not precise enough to provide accurate measures of the cumulants of the empirical distribution function. Hence, the distribution for longer lengths cannot be assumed to be accurately described by a corresponding theoretical curve. Sampling sufficient data points to establish the empirical asymptotic distribution for the longer lengths is beyond the scope and intent of this manuscript
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The theoretical fits discussed in Sec. III A are not precise enough to provide accurate measures of the cumulants of the empirical distribution function. Hence, the distribution for longer lengths cannot be assumed to be accurately described by a corresponding theoretical curve. Sampling sufficient data points to establish the empirical asymptotic distribution for the longer lengths is beyond the scope and intent of this manuscript.
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