M. A. Young
Boston University
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Featured researches published by M. A. Young.
Journal of Geophysical Research | 2018
Bruce A. Fritz; John Heavisides; M. A. Young; Hyomin Kim; M. R. Lessard
ELF whistlers with a mean frequency below 90 Hz or above 115 Hz appear almost exclusively when the geomagnetic south pole is on the dayside Acknowledgements: Thanks to Dr. Kaiti Wang for sharing data from Lulin Station for comparison. Thanks to folks who provide IRI model data. Thanks to South Pole support staff who have helped keep the ELF system going over the years. Research at the University of New Hampshire was supported by NSF Grant ANT-0513990.
Journal of Geophysical Research | 2017
M. A. Young; Meers M. Oppenheim; Yakov S. Dimant
Plasma irregularities in the equatorial E–region ionosphere are classified as Type–I or Type–II, based on coherent radar spectra. Type–I irregularities are attributed to the Farley–Buneman instability and Type–II to the gradient–drift instability that cascades to meter–scale irregularities detected by radars. This work presents the first kinetic simulations of coupled Farley–Buneman and gradient–drift turbulence in the equatorial E–region ionosphere for a range of zeroth–order vertical electric fields, using a new approach to solving the electrostatic potential equation. The simulation models a collisional quasineutral plasma with a warm, inertialess electron fluid, and a distribution of NO+ ions. A 512–m wave with a maximum/minimum of ±0.25 of the background density perturbs the plasma. The density wave creates an electrostatic field that adds to the zeroth–order vertical and ambipolar fields, and drives Farley–Buneman turbulence even when these fields is below the instability threshold. Wave power spectra show that Type–II irregularities develop in all simulation runs and that Type–I irregularities with wavelengths of a few meters develop in the trough of the background wave in addition to Type–II irregularities as the zeroth–order electric field magnitude increases. Linear fluid theory predicts the growth of Type–II irregularities reasonably well but it does not fully capture the simultaneous growth of Type–I irregularities in the region of peak total electric field. The growth of localized Type–I irregularities represents a parametric instability in which the electric field of the large–scale background wave drives pure Farley–Buneman turbulence. These results help explain observations of meter–scale irregularities advected by kilometer–scale waves.
Journal of Geophysical Research | 2012
M. A. Young; M. R. Lessard; M. J. Engebretson; Jesse Richard Woodroffe; K. Oksavik
Journal of Geophysical Research | 2016
E. L. Rojas; M. A. Young; David L. Hysell
Journal of Geophysical Research | 2016
E. L. Rojas; M. A. Young; D. L. Hysell
2015 AGU Fall Meeting | 2015
M. A. Young
2014 AGU Fall Meeting | 2014
M. A. Young
Journal of Geophysical Research | 2012
M. A. Young; M. R. Lessard; M. J. Engebretson
Archive | 2010
M. A. Young; Martin R. Lessard; Carolyn L. Weaver; Allan Thomas Weatherwax
Archive | 2009
M. A. Young; Martin R. Lessard; M. J. Engebretson