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Results 1 to 25 of 4401

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COMPRESSIBLE MODEL FLOWS ON THE SPHERE.SADOURNY R.1975; J. ATMOSPH. SCI.; U.S.A.; DA. 1975; VOL. 32; NO 11; PP. 2103-2110; BIBL. 9 REF.Article

A POTENTIAL ENSTROPHY AND ENERGY CONSERVING SCHEME FOR THE SHALLOW WATER EQUATIONSARAKAWA A; LAMB VR.1981; MON. WEATHER REV.; ISSN 0027-0644; USA; DA. 1981; VOL. 109; NO 1; PP. 18-36; BIBL. 5 REF.Article

Spectra of energy dissipation, enstrophy and pressure by high-resolution direct numerical simulations of turbulence in a periodic boxISHIHARA, Takashi; KANEDA, Yukio; YOKOKAWA, Mitsuo et al.Journal of the Physical Society of Japan. 2003, Vol 72, Num 5, pp 983-986, issn 0031-9015, 4 p.Article

ON THE ROLE OF LARGE-SCALE TRANSIENT EDDIES IN THE MAINTENANCE OF THE VORTICITY AND ENSTROPHY OF THE TIME-MEAN ATMOSPHERIC FLOWHOLOPAINEN EO; OORT AH.1981; J. ATMOS. SCI.; ISSN 0022-4928; USA; DA. 1981; VOL. 38; NO 2; PP. 270-280; BIBL. 8 REF.Article

Why are eddy fluxes of potential vorticity difficult to parameterize?WILSON, Chris; WILLIAMS, Richard G.Journal of physical oceanography. 2004, Vol 34, Num 1, pp 142-155, issn 0022-3670, 14 p.Article

Energy and enstrophy fluxes in the double cascade of two-dimensional turbulenceBOFFETTA, G.Journal of Fluid Mechanics. 2007, Vol 589, pp 253-260, issn 0022-1120, 8 p.Article

The role of deformation and other quantities in an equation for enstrophy as applied to atmospheric blockingJENSEN, Andrew D; LUPO, Anthony R.Dynamics of atmospheres and oceans. 2014, Vol 66, pp 151-159, issn 0377-0265, 9 p.Article

Elementary properties of the enstrophy and strain fields in confined two-dimensional flowsZAVALA SANSON, L; SHEINBAUM, J.European journal of mechanics. B, Fluids. 2008, Vol 27, Num 1, pp 54-61, issn 0997-7546, 8 p.Article

ROSSBY WAVE ACTION, ENSTROPHY AND ENERGY IN FORCED MEAN FLOWSYOUNG WR; RHINES PB.1980; GEOPHYS. ASTROPHYS. FLUID DYN.; ISSN 0309-1929; GBR; DA. 1980; VOL. 15; NO 1-2; PP. 39-52; BIBL. 9 REF.Article

Dissipation and enstrophy statistics in turbulence: are the simulations and mathematics converging?KERR, R. M.Journal of fluid mechanics. 2012, Vol 700, pp 1-4, issn 0022-1120, 4 p.Article

Energy-enstrophy stability of β-plane Kolmogorov flow with dragTSANG, Yue-Kin; YOUNG, William R.Physics of fluids (1994). 2008, Vol 20, Num 8, issn 1070-6631, 084102.1-084102.10Article

Numerical study of the decay of enstrophy in a two-dimensional Navier-Stokes fluid in the limit of very small viscositiesDMITRUK, Pablo; MONTGOMERY, David C.Physics of fluids (1994). 2005, Vol 17, Num 3, pp 035114.1-035114.5, issn 1070-6631Article

Universal law of enstrophy decay in two-dimensional large-Reynolds-number turbulenceYAKHOT, Victor.Physical review letters. 2004, Vol 93, Num 1, pp 014502.1-014502.4, issn 0031-9007Article

Instantaneous energy and enstrophy variations in Euler-alpha point vortices via triple collapseSAKAJO, Takashi.Journal of fluid mechanics. 2012, Vol 702, pp 188-214, issn 0022-1120, 27 p.Article

Constraints on inertial range scaling laws in forced two-dimensional Navier-Stokes turbulenceTRAN, Chuong V.Physics of fluids (1994). 2007, Vol 19, Num 10, issn 1070-6631, 108109.1-108109.3Article

Minimum enstrophy state in the tokamak scrape-off layerMATTOPR, N; COHEN, R. H.Plasma physics and controlled fusion. 1994, Vol 36, Num 7, pp 1115-1140, issn 0741-3335Article

A Scale-Aware Anticipated Potential Vorticity Method: On Variable-Resolution MeshesQINGSHAN CHEN; GUNZBURGER, Max; RINGLER, Todd et al.Monthly weather review. 2012, Vol 140, Num 9, pp 3127-3133, issn 0027-0644, 7 p.Article

Relationship between eddy-driven jet latitude and widthKIDSTON, J; VALLIS, G. K.Geophysical research letters. 2010, Vol 37, Num 21, issn 0094-8276, L21809.1-L21809.6Article

Wavelet-based analysis of enstrophy transfers in two-dimensional turbulenceFISCHER, Patrick; BRUNEAU, Charles-Henri.Physics of fluids (1994). 2009, Vol 21, Num 6, issn 1070-6631, 065109.1-065109.11Article

Modeling the pressure Hessian and viscous Laplacian in turbulence : Comparisons with direct numerical simulation and implications on velocity gradient dynamicsCHEVILLARD, L; MENEVEAU, C; BIFERALE, L et al.Physics of fluids (1994). 2008, Vol 20, Num 10, issn 1070-6631, 101504.1-101504.15Conference Paper

Third-order structure function relations for quasi-geostrophic turbulenceLINDBORG, Erik.Journal of Fluid Mechanics. 2007, Vol 572, pp 255-260, issn 0022-1120, 6 p.Article

Correlation theory of a two-dimensional plasma turbulence with shear flowZHANG, Y. Z; MANHAJAN, S. M.Physics of fluids. B, Plasma physics. 1993, Vol 5, Num 7, pp 2000-2020, issn 0899-8221, 1Article

Spatiotemporal persistence of spectral fluxes in two-dimensional weak turbulenceKELLEY, Douglas H; OUELLETTE, Nicholas T.Physics of fluids (1994). 2011, Vol 23, Num 11, issn 1070-6631, 115101.1-115101.6Article

Testing Batchelor's similarity hypotheses for decaying two-dimensional turbulenceLINDBORG, Erik; VALLQREN, Andreas.Physics of fluids (1994). 2010, Vol 22, Num 9, issn 1070-6631, 091704.1-091704.4Article

Freely decaying two-dimensional turbulenceFOX, S; DAVIDSON, P. A.Journal of fluid mechanics. 2010, Vol 659, pp 351-364, issn 0022-1120, 14 p.Article

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