Potassium channels
play an important physiological role in glioma
cells. In particular, voltage- and Ca
2+
-activated large-conductance
BK channels (gBK in gliomas) are involved in the intensive growth
and extensive migrating behavior of the mentioned tumor cells; thus,
they may be considered as a drug target for the therapeutic treatment
of glioblastoma. To enable appropriate drug design, molecular mechanisms
of gBK channel activation by diverse stimuli should be unraveled as
well as the way that the specific conformational states of the channel
relate to its functional properties (conducting/nonconducting). There
is an open debate about the actual mechanism of BK channel gating,
including the question of how the channel proteins undergo a range
of conformational transitions when they flicker between nonconducting
(functionally closed) and conducting (open) states. The details of
channel conformational diffusion ought to have its representation
in the properties of the experimental signal that describes the ion-channel
activity. Nonlinear methods of analysis of experimental nonstationary
series can be useful for observing the changes in the number of channel
substates
available from geometrical and energetic points of view at given external
conditions. In this work, we analyze whether the multifractal properties
of the activity of glioblastoma BK channels depend on membrane potential,
and which states, conducting or nonconducting, affect the total signal
to a larger extent. With this aim, we carried out patch-clamp experiments
at different levels of membrane hyper- and depolarization. The obtained
time series of single channel currents were analyzed using the multifractal
detrended fluctuation analysis (MFDFA) method in a standard form and
incorporating focus-based multifractal (FMF) formalism. Thus, we show
the applicability of a modified MFDFA technique in the analysis of
an experimental patch-clamp time series. The obtained results suggest
that membrane potential strongly affects the conformational space
of the gBK channel proteins and the considered process has nonlinear
multifractal characteristics. These properties are the inherent features
of the analyzed signals due to the fact that the main tendencies vanish
after shuffling the data.