The analysis of a frontal discontinuity is difficult as the hypothesis
of isotropy commonly assumed by interpolation schemes is obviously er
roneous in that case. Starting from the semigeostrophic theory, the au
thors propose a kind of flow-dependent analysis based on the use of ge
ostrophic coordinates. The idea behind this approach is that the disco
ntinuity should appear much more regular in geostrophic space, and the
n it should better fulfill the above-mentioned hypothesis of isotropy.
The validity of such a scheme is first checked in the Hoskins and Bre
therton dry and inviscid shear model of frontogenesis. In order to tre
at more realistic cases, the authors introduce a filtered geostrophic
advection coordinate (FGAC) using real wind instead of geostrophic win
d. Applied to simulations of the wet and viscous Eady's problem, this
procedure brings a clear gain with a maximum positive impact when data
spacing is in the 100-200-km range. Finally, the authors apply this m
ethod to a high-resolution dropsonde dataset collected during the FRON
TS 87 experiment. Again, the FGAC transformation is shown to greatly i
mprove the analysis, producing more consistent wind and mass fields.