1983
DOI: 10.1029/gl010i004p00357
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Short wavelength stabilization of the gradient drift instability due to velocity shear

Abstract: A nonlocal analysis of the gradient drift instability is presented. The new effect included in this theory is the allowance for an inhomogeneous electric field which produces a sheared drift velocity. It is found that velocity shear can stabilize the short wavelength modes of the instability, and preferentially excite a longer wavelength mode than would be expected based upon local theory. This result may explain the observations of dominant, long wavelength irregularities in the equatorial electrojet [Kudeki … Show more

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Cited by 28 publications
(30 citation statements)
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“…Boundary value analyses by Guzdar et al (1983), Huba and Lee (1983), and Satyanarayana et al (1984) indicated that shear flow generally stabilizes ionospheric interchange instabilities. However, Fu et al (1986), Ronchi et al (1989), andFlaherty et al (1999) challenged this idea by pointing out the limitations of boundary value analysis, which is incomplete when applied to non-normal models like those describing sheared flows.…”
Section: Discussionmentioning
confidence: 99%
“…Boundary value analyses by Guzdar et al (1983), Huba and Lee (1983), and Satyanarayana et al (1984) indicated that shear flow generally stabilizes ionospheric interchange instabilities. However, Fu et al (1986), Ronchi et al (1989), andFlaherty et al (1999) challenged this idea by pointing out the limitations of boundary value analysis, which is incomplete when applied to non-normal models like those describing sheared flows.…”
Section: Discussionmentioning
confidence: 99%
“…This is done by retaining the spatial dependence in both the parameters and the amplitude of the perturbations and thus establishing a differential eigenvalue problem. The boundary conditions imposed on the solution determine then the allowed values for the complex eigenfrequency co. Doles, 1975;Huba and Lee, 1983;Fu et al, 1986]. They have shown that velocity shear can stabilize the short-wavelength modes of the instability and preferentially excite a longer-wavelength mode than would be expected solely on the basis of local theory.…”
Section: Introductionmentioning
confidence: 99%
“…However, Huba and Lee (1983) showed that the growth rate predicted by the linear, local dispersion relation actually peaks in the vicinity of kL ≈ 100. Thus, local theory favors the existence of intermediate-scale waves, whereas largescale waves are observed to predominate.…”
Section: Theoretical Backgroundmentioning
confidence: 99%