What is a Low Order Model? ∂ ∂tΨ = NL(Ψ ), where NL is a nonlinear operator (quadratic nonlinearity)

First Page		Document Content
Date: 2008-04-22 19:00:14 Physical oceanography Geophysics Partial differential equations Rossby wave Primitive equations Differential equation Nonlinear system Vorticity Geostrophic current Meteorology Atmospheric dynamics Fluid dynamics		What is a Low Order Model? ∂ ∂tΨ = NL(Ψ ), where NL is a nonlinear operator (quadratic nonlinearity) Add to Reading List Source URL: www.realclimate.org Download Document from Source Website File Size: 116,63 KB Share Document on Facebook

	Development and testing of EUV multilayer coatings for the Atmospheric Imaging Assembly instrument aboard the Solar Dynamics Observatory Regina Soufli*1, David L. Windt2, Jeff C. Robinson1, Sherry L. Baker1, Eberhard Spi DocID: 1uRqz - View Document
	Solar Phys:17–40 DOIs11207T H E S O L A R DY N A M I C S O B S E RVAT O RY The Atmospheric Imaging Assembly (AIA) on the Solar Dynamics Observatory (SDO) DocID: 1uIjz - View Document
	Proc. AIAA Atmospheric Flight Mechanics Conference AIAA, 24 pages, Portland, OR, USAA Covariance-Based Realization Algorithm for the Identification of Aeroelastic Dynamics from In-Flight Data DocID: 1us0r - View Document
	http://www.earthonlinemedia.com/ebooks/tpe_3e/atmosphere/atmospheric_structure.html Marshall & Plumb, Atmosphere, Ocean, and Climate Dynamics, 2008 Marshall & Plumb, Atmosphere, Ocean, and Climate Dynamics, 2008 DocID: 1sjAF - View Document
	Microsoft Word - JAS_D140191_Figure- f1 DocID: 1rtUd - View Document