Climatologically invariant scale invariance seen in distributions of cloud horizontal sizes
Abstract n p n p ∝ p - (1 + β), where the exponent β = β β β ± β = ∼ ∼ × 5 km2, and notably with a corresponding power law exponent close to unity. Many prior studies observed a much smaller range for power law behavior, and we argue this difference is due to inappropriate treatments of the statistics of clouds that are truncated by the edge of the measurement domain.
- Location
-
Deutsche Nationalbibliothek Frankfurt am Main
- Extent
-
Online-Ressource
- Language
-
Englisch
- Bibliographic citation
-
Climatologically invariant scale invariance seen in distributions of cloud horizontal sizes ; volume:24 ; number:1 ; year:2024 ; pages:109-122 ; extent:14
Atmospheric chemistry and physics ; 24, Heft 1 (2024), 109-122 (gesamt 14)
- Creator
-
DeWitt, Thomas D.
Garrett, Timothy J.
Rees, Karlie N.
Bois, Corey
Krueger, Steven K.
Ferlay, Nicolas
- DOI
-
10.5194/acp-24-109-2024
- URN
-
urn:nbn:de:101:1-2024011803355250389417
- Rights
-
Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
-
15.08.2025, 7:19 AM CEST
Data provider
This object is provided by:
Deutsche Nationalbibliothek. If you have any questions about the object, please contact the data provider.
Deutsche Nationalbibliothek. If you have any questions about the object, please contact the data provider.
Associated
- DeWitt, Thomas D.
- Garrett, Timothy J.
- Rees, Karlie N.
- Bois, Corey
- Krueger, Steven K.
- Ferlay, Nicolas
Other Objects (12)
Climatologically invariant scale invariance seen in distributions of cloud horizontal sizes
Left-invariant distributions diffeomorphic to flat distributions
Metric invariance entropy and conditionally invariant measures
Metric invariance entropy and relatively invariant control sets
Invariant distributions on p-adic analytic groups
Invariant distributions on p-adic analytic groups
Quantifying the distributions of dislocation spacings and cell sizes
On the Fourier transform of rotationally invariant distributions
Are law-invariant risk functions concave on distributions?
Mathematical theory of horizontal planktonic distributions
Statistical distributions of water content and sizes for clouds above Europe
Comparisons of statistical distributions for cluster sizes in a developing pandemic
Climatologically invariant scale invariance seen in distributions of cloud horizontal sizes
Left-invariant distributions diffeomorphic to flat distributions
Metric invariance entropy and conditionally invariant measures
Metric invariance entropy and relatively invariant control sets
Invariant distributions on p-adic analytic groups
Invariant distributions on p-adic analytic groups
Quantifying the distributions of dislocation spacings and cell sizes
On the Fourier transform of rotationally invariant distributions
Are law-invariant risk functions concave on distributions?
Mathematical theory of horizontal planktonic distributions
Statistical distributions of water content and sizes for clouds above Europe
Comparisons of statistical distributions for cluster sizes in a developing pandemic
Climatologically invariant scale invariance seen in distributions of cloud horizontal sizes
Left-invariant distributions diffeomorphic to flat distributions
Metric invariance entropy and conditionally invariant measures
Metric invariance entropy and relatively invariant control sets
Invariant distributions on p-adic analytic groups
Invariant distributions on p-adic analytic groups
Quantifying the distributions of dislocation spacings and cell sizes
On the Fourier transform of rotationally invariant distributions
Are law-invariant risk functions concave on distributions?
Mathematical theory of horizontal planktonic distributions
Statistical distributions of water content and sizes for clouds above Europe