Scaling and universality in animate and inanimate systems

H. E. Stanley; L. A N Amaral; S. V. Buldyrev; A. L. Goldberger; S. Havlin; H. Leschhorn; P. Maass; H. A. Makse; C. K. Peng; M. A. Salinger; M. H R Stanley; G. M. Viswanathan

doi:10.1016/0378-4371(96)00086-6

Scaling and universality in animate and inanimate systems

H. E. Stanley^*, L. A N Amaral, S. V. Buldyrev, A. L. Goldberger, S. Havlin, H. Leschhorn, P. Maass, H. A. Makse, C. K. Peng, M. A. Salinger, M. H R Stanley, G. M. Viswanathan

^*Corresponding author for this work

Chemical and Biological Engineering

Research output: Contribution to journal › Article › peer-review

42 Scopus citations

Abstract

We illustrate the general principle that in biophysics, econophysics and possibly even city growth, the conceptual framework provided by scaling and universality may be of use in making sense of complex statistical data. Specifically, we discuss recent work on DNA sequences, heartbeat intervals, avalanche-like lung inflation, urban growth, and company growth. Although our main focus is on data, we also discuss statistical mechanical models.

Original language	English (US)
Pages (from-to)	20-48
Number of pages	29
Journal	Physica A: Statistical Mechanics and its Applications
Volume	231
Issue number	1-3
DOIs	https://doi.org/10.1016/0378-4371(96)00086-6
State	Published - Sep 15 1996

ASJC Scopus subject areas

Statistics and Probability
Condensed Matter Physics

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Stanley, H. E., Amaral, L. A. N., Buldyrev, S. V., Goldberger, A. L., Havlin, S., Leschhorn, H., Maass, P., Makse, H. A., Peng, C. K., Salinger, M. A., Stanley, M. H. R., & Viswanathan, G. M. (1996). Scaling and universality in animate and inanimate systems. Physica A: Statistical Mechanics and its Applications, 231(1-3), 20-48. https://doi.org/10.1016/0378-4371(96)00086-6

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abstract = "We illustrate the general principle that in biophysics, econophysics and possibly even city growth, the conceptual framework provided by scaling and universality may be of use in making sense of complex statistical data. Specifically, we discuss recent work on DNA sequences, heartbeat intervals, avalanche-like lung inflation, urban growth, and company growth. Although our main focus is on data, we also discuss statistical mechanical models.",

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note = "Funding Information: Instituteso f Health (Human GenomeP roject), the G. Harold and Leila Y. Mathers Charitable Foundation, the National Heart, Lung and Blood Institute, the National Aeronauticsa nd SpaceA dministration,t he Israel-USA Binational ScienceF oundation, Israel Academy of Sciences,a nd (to C-KP) by an NIH/NIMH PostdoctoralN RSA Fellowship.",

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AU - Stanley, H. E.

AU - Amaral, L. A N

AU - Buldyrev, S. V.

AU - Goldberger, A. L.

AU - Havlin, S.

AU - Leschhorn, H.

AU - Maass, P.

AU - Makse, H. A.

AU - Peng, C. K.

AU - Salinger, M. A.

AU - Stanley, M. H R

AU - Viswanathan, G. M.

N1 - Funding Information: Instituteso f Health (Human GenomeP roject), the G. Harold and Leila Y. Mathers Charitable Foundation, the National Heart, Lung and Blood Institute, the National Aeronauticsa nd SpaceA dministration,t he Israel-USA Binational ScienceF oundation, Israel Academy of Sciences,a nd (to C-KP) by an NIH/NIMH PostdoctoralN RSA Fellowship.

PY - 1996/9/15

Y1 - 1996/9/15

N2 - We illustrate the general principle that in biophysics, econophysics and possibly even city growth, the conceptual framework provided by scaling and universality may be of use in making sense of complex statistical data. Specifically, we discuss recent work on DNA sequences, heartbeat intervals, avalanche-like lung inflation, urban growth, and company growth. Although our main focus is on data, we also discuss statistical mechanical models.

AB - We illustrate the general principle that in biophysics, econophysics and possibly even city growth, the conceptual framework provided by scaling and universality may be of use in making sense of complex statistical data. Specifically, we discuss recent work on DNA sequences, heartbeat intervals, avalanche-like lung inflation, urban growth, and company growth. Although our main focus is on data, we also discuss statistical mechanical models.

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Scaling and universality in animate and inanimate systems

Abstract

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