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1
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85037225996
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Dynamics of Fractal Surfaces, edited by F. Family and T. Vicsek (World Scientific, Singapore, 1991), Chap. 3, p. 73
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Dynamics of Fractal Surfaces, edited by F. Family and T. Vicsek (World Scientific, Singapore, 1991), Chap. 3, p. 73.
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2
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85037188528
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A.-L. Barabási and H. E. Stanley, Fractal Concepts in Surface Growth (Cambridge University Press, Cambridge, 1995)
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A.-L. Barabási and H. E. Stanley, Fractal Concepts in Surface Growth (Cambridge University Press, Cambridge, 1995).
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5
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0000775734
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L. A. N. Amaral, A. L. Barabasi, H. A. Makse, and H. E. Stanley, Phys. Rev. E 52, 4087 (1995).PLEEE8
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(1995)
Phys. Rev. E
, vol.52
, pp. 4087
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Amaral, L.A.N.1
Barabasi, A.L.2
Makse, H.A.3
Stanley, H.E.4
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6
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84956101117
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M. Schroeder, M. Siegert, D. E. Wolf, J. D. Shore, and M. Plischke, Europhys. Lett. 24, 563 (1993).EULEEJ
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(1993)
Europhys. Lett.
, vol.24
, pp. 563
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Schroeder, M.1
Siegert, M.2
Wolf, D.E.3
Shore, J.D.4
Plischke, M.5
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10
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85037179319
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The formation of the linear background has been previously identified by Amar et al. as an origin of the anomalous roughening for the (Formula presented) uniform diffusion model, which they call groove instability
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as an origin of the anomalous roughening for the (Formula presented) uniform diffusion model, which they call groove instability.
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11
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85037203230
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The proportionality constant in front of the minimal discrepancy (Formula presented) decays as (Formula presented) However, this decay does not change the scaling of the minimal discrepancy since the relevant limiting procedure is to take (Formula presented) first and then allow (Formula presented)
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The proportionality constant in front of the minimal discrepancy (Formula presented) decays as (Formula presented) However, this decay does not change the scaling of the minimal discrepancy since the relevant limiting procedure is to take (Formula presented) first and then allow (Formula presented)
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12
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85037194359
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For example, see M. Lücke, M. Mihelcic, B. Kowalski, and K. Wingerach, in The Physics of Structure Formation, edited by W. Güttinger and G. Dangelmayr (Springer-Verlag, Berlin, 1987)
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For example, see M. Lücke, M. Mihelcic, B. Kowalski, and K. Wingerach, in The Physics of Structure Formation, edited by W. Güttinger and G. Dangelmayr (Springer-Verlag, Berlin, 1987).
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13
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85037184262
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For an integer α, the FV term (Formula presented) in Eq. (13) is modified to (Formula presented) where (Formula presented) is a constant of order 1. The modification occurs because the (Formula presented) limiting behavior of the scaling function (Formula presented) [Eq. (9)] is modified from (Formula presented) to (Formula presented) for an integer α. The new proportionality constant (Formula presented) is not zero and so the FV term survives even if α is an integer
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For an integer α, the FV term (Formula presented) in Eq. (13) is modified to (Formula presented) where (Formula presented) is a constant of order 1. The modification occurs because the (Formula presented) limiting behavior of the scaling function (Formula presented) [Eq. (9)] is modified from (Formula presented) to (Formula presented) for an integer α. The new proportionality constant (Formula presented) is not zero and so the FV term survives even if α is an integer.
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15
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4043102439
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M. Dong, M. C. Marchetti, A. A. Middleton, and V. Vinokur, Phys. Rev. Lett. 70, 662 (1993).PRLTAO
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(1993)
Phys. Rev. Lett.
, vol.70
, pp. 662
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Dong, M.1
Marchetti, M.C.2
Middleton, A.A.3
Vinokur, V.4
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