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A novel boundary integral approach for the recovery of overhanging (or not)rotational (or not) water waves from pressure measurements at the bottom ispresented. The method is based on the Cauchy integral formula and on anEulerian--Lagrangian formalism to accommodate overturning free surfaces. Thisapproach eliminates the need to introduce {\em a priori} a special basis offunctions, providing thus a general means of fitting the pressure data and,consequently, recovering the free surface. The effectiveness and accuracy ofthe method are demonstrated through numerical examples.

General procedure for free-surface recovery from bottom pressure measurements: Application to rotational overhanging waves