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What is the most accurate one-step solution to the preisach equation?

What is the most accurate one-step solution to the preisach equation for steps and edges?
Is there a more accurate one-step solution than the white-noise solution?

A:

Consider the case where you want to analyze discontinuities at points $x_1, x_2$.

First, find the preisach $y$ and a priori heuristic $y^*$ which gets the value $1$ for the peak at $x_1$ and zero otherwise.
Compute the second estimate $y_2$ using the second integral in the paper (5) as
$$y_2 = y_1 + \int_{x_1}^{x_2} y(x) x dx$$
Use $y_2$ as initial estimate in the procedure.

One can use any other convention. Different choices will result in different estimators.

A clinical trial of adenoidectomy in patients with obstructive sleep apnea.
Patients with obstructive sleep apnea are treated by several modalities including adenotonsillectomy. However, the optimal outcome in terms of a reduction in the disease remains controversial. We designed a prospective nonrandomized trial to assess pre- and postoperative outcomes of patients undergoing adenotonsillectomy and to study the effect of adenotonsillectomy on apnea-hypopnea index (AHI) and the severity of obstructive sleep apnea. Adenotonsillectomy using electrocautery was performed on 114 patients with obstructive sleep apnea between the ages of 4 and 18 years. Patients were assessed preoperatively, postoperatively, at 1, 3, and 6 months, and 1 and 2 years after surgery. The number of apnea-hypopnea episodes per hour (AHI) fell postoperatively in 88 (77%) of 114 patients. AHI
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