2014
DOI: 10.1175/jas-d-13-0333.1
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Effective Isentropic Diffusivity of Tropospheric Transport

Abstract: Tropospheric transport can be described qualitatively by the slow mean diabatic circulation and rapid isentropic mixing, yet a quantitative understanding of the transport circulation is complicated, as nearly half of the isentropic surfaces in the troposphere frequently intersect the ground. A theoretical framework for the effective isentropic diffusivity of tropospheric transport is presented. Compared with previous isentropic analysis of effective diffusivity, a new diagnostic is introduced to quantify the e… Show more

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Cited by 26 publications
(26 citation statements)
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“…As such, the contribution of mean mass transport versus eddy mixing to tracer transport can be illuminated by modifying the parameters α mean and α eddy , respectively. As shown in Chen and Plumb [], in the limit of α mean =1 and α eddy =0, the tracer is advected only by the residual circulation, and the tracer is expected to be homogenized along the streamline of the zonal mean residual circulation. Conversely, in the limit of α m e a n =0 and α eddy =1, the tracer is advected by eddy stirring but with no diabatic mass transport, and the tracer is expected to be homogenized along isentropic surfaces.…”
Section: Idealized Model and Transport Diagnosticsmentioning
confidence: 99%
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“…As such, the contribution of mean mass transport versus eddy mixing to tracer transport can be illuminated by modifying the parameters α mean and α eddy , respectively. As shown in Chen and Plumb [], in the limit of α mean =1 and α eddy =0, the tracer is advected only by the residual circulation, and the tracer is expected to be homogenized along the streamline of the zonal mean residual circulation. Conversely, in the limit of α m e a n =0 and α eddy =1, the tracer is advected by eddy stirring but with no diabatic mass transport, and the tracer is expected to be homogenized along isentropic surfaces.…”
Section: Idealized Model and Transport Diagnosticsmentioning
confidence: 99%
“…The effect of mean mass transport versus eddy mixing is diagnosed using the method described in Chen and Plumb []. For a tracer of mixing ratio χ , the mean mass transport and eddy mixing may be separated as ∂χ∂t=1ρ·(ρbolduχ)=1ρ·()ραmeanbolduresχ1ρ·[]ραeddy(bolduboldures)χ where ρ is density, ∇ is a 3‐D gradient operator, and u = ( u , v , w ) is the 3‐D velocity.…”
Section: Idealized Model and Transport Diagnosticsmentioning
confidence: 99%
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“…Applying the eddy operator scriptA(X) to equation , the FAWA is mathematically related to the lateral eddy fluxes across the latitude φ e through the divergence theorem (see Figure b and the proof for falsescriptA(boldv·q)¯=falsevq¯ in supporting information Text S2) [ Nakamura and Zhu , ; Chen and Plumb , ; Lu et al , ] falseA¯∂t+falsevq¯=falsescriptA(trueq̇)¯. …”
Section: Theory Of Wave Activitymentioning
confidence: 99%