  It is well-established that the spectral measure for one-frequency
Schr\"odinger operators with Diophantine frequencies exhibits optimal
$1/2$-H\"older continuity within the absolutely continuous spectrum. This study
extends these findings by precisely characterizing the local distribution of
the spectral measure for dense small potentials, including a notable result for
any subcritical almost Mathieu operators. Additionally, we investigate the
stratified H\"older continuity of the spectral measure at subcritical energies.
