Stationary stochastic time series with nonlinear dynamics can feature a pro
bability density function (PDF) with distinct local maxima associated with
distinct regimes. For nonstationary time series, on the other hand, such re
gimes are not necessarily reflected in the shape of the PDF. This occurs wh
en the duration of a regime is too short for the PDF to adjust, and such a
regime is called a "hidden" regime. This paper presents an algorithm that a
llows one to detect hidden regimes in cyclostationary stochastic Markovian
time series. The method involves analysis of an appropriately windowed time
series, from which the drift and diffusion coefficients of the associated
Fokker-Planck equation are estimated. The success of the algorithm is illus
trated using synthetic time series with both additive and multiplicative no
ise.