Gravity Wave Drag Parameterizations for Earth’s Atmosphere

Christopher G. Kruse, Jadwiga H. Richter, M. Joan Alexander, Julio T. Bacmeister, Christopher Heale, Junhong Wei

Research output: Chapter in Book/Report/Conference proceedingChapterpeer-review

5 Scopus citations

Abstract

Atmospheric gravity waves (GWs), or buoyancy waves, transport momentum and energy through Earth’s atmosphere. GWs are important at nearly all levels of the atmosphere, though the momentum they transport is particularly important in general circulation of the middle and upper atmosphere. Primary sources of atmospheric GWs are flow over mountains, moist convection, and imbalances in jet/frontal systems. Secondary GWs can also be generated as a result of dissipation of a primary GWs. Gravity waves typically have horizontal wavelengths of tens to hundreds of kilometers, though they can have scales of one to thousands of kilometers as well. Current effective resolutions of climate models, and even numerical weather prediction models, do not resolve significant portions of the momentum-carrying and energy-flux-carrying GW spectrum, and so parameterizations are necessary to represent under-resolved and unresolved GWs in most current models. Here, an overview of GWs generated by orography, convection, jet/front systems, primary wave breaking, and secondary wave generation is provided. The basic theory of GW generation, propagation, and dissipation relevant to parameterization is presented. Conventionally usedGWparameterizations are then reviewed. Lastly, we describe uncertainties and parameter tuning in current parameterizations and discuss known processes that are currently missing.

Original languageEnglish
Title of host publicationFast Processes in Large-Scale Atmospheric Models
Subtitle of host publicationProgress, Challenges, and Opportunities
Publisherwiley
Pages229-256
Number of pages28
ISBN (Electronic)9781119529019
ISBN (Print)9781119528999
DOIs
StatePublished - Jan 1 2023

Keywords

  • drag
  • General Circulation Models
  • Gravity waves
  • mountain wave
  • Parameterizations

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