2004
DOI: 10.1256/qj.03.191
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Scale invariance in jet streams: ER‐2 data around the lower‐stratospheric polar night vortex

Abstract: SUMMARYHigh altitude ER-2 aircraft observations in both hemispheres of the lower-stratospheric polar night jet stream reveal generalized scale invariance. The scaling exponent has systematic correlation with wind shear and temperature gradient showing across-jet persistence, along-jet anti-persistence, and an overall average value ≈5/9. The analysis provides a natural connection between generalized scale invariance and traditional large-scale dynamical meteorology. For one mission in the southern hemisphere co… Show more

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Cited by 19 publications
(25 citation statements)
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“…The uncertainty estimate in C 1 is obtained by taking the square root of the sum of the squares of the 95% confidence intervals returned by the unweighted linear least squares fits corresponding to q = 0.9 and q = 1.1. Further discussion of these procedures can be found in Schertzer and Lovejoy (1991), Tuck et al (2004) and Tuck (2008).…”
Section: Long-tailed Pdfsmentioning
confidence: 99%
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“…The uncertainty estimate in C 1 is obtained by taking the square root of the sum of the squares of the 95% confidence intervals returned by the unweighted linear least squares fits corresponding to q = 0.9 and q = 1.1. Further discussion of these procedures can be found in Schertzer and Lovejoy (1991), Tuck et al (2004) and Tuck (2008).…”
Section: Long-tailed Pdfsmentioning
confidence: 99%
“…The singularities and fluctuations generated do not depend on the details of the dynamics, so rather than requiring an infinite number of descriptive variables, three are sufficient -the scaling exponents H, C 1 and α. Formulations of the mathematics and applications may be found originally in Schertzer and Lovejoy (1985, 1987 and recently in Tuck et al (2004), , Lovejoy et al ( , 2008 and Tuck (2008).…”
Section: Generalized Scale Invariancementioning
confidence: 99%
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“…Correspondence to: C. Varotsos (covar@phys.uoa.gr) In an attempt to shed light on aforementioned complexity, scaling analysis of atmospheric data certainly is becoming an important approach (Lovejoy, 1982;Koscielny-Bunde et al, 1998;Syroka and Toumi, 2001;Tuck et al, 2002Tuck et al, , 2003Tuck et al, , 2004Tuck, 2006). Schertzer and Lovejoy (1985) originated the application of scaling to the atmosphere, although its power law roots can be traced back to Richardson (1926).…”
Section: Introductionmentioning
confidence: 99%