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 Theory of the kinetic analysis of patch-clamp data Bauer RJ; Bowman BF; Kenyon JLBiophys J  1987[Dec]; 52 (6): 961-78This paper describes a theory of the kinetic analysis of patch-clamp data. We  assume that channel gating is a Markov process that can be described by a model  consisting of n kinetic states and n(n - 1) rate constants at each voltage, and  that patch-clamp data describe the occupancy of x different conductance levels  over time. In general, all the kinetic information in a set of patch-clamp data  is found in either two-dimensional dwell time histograms describing the frequency  of observation of sequential dwell times of durations tau 1 and tau 2 (Fredkin,  D. R., M. Montal, and J. A. Rice, 1985, Proceedings of the Berkeley Conference in  Honor of Jerzy Neyman and Jack Kiefer, vol. 1, 269-289) or in three-point joint  probability functions describing the probability that a channel is in a given  conductance at time t, and at time t + tau 1, and at time t + tau 1 + tau 2. For  the special case of channels with a single open state plus multiple closed  states, one-dimensional analyses provide all of the kinetic information.  Stationary patch-clamp data have information that can be used to determine H rate  constants, where H = n(n - 1) - G and G is the number of intraconductance rate  constants. Thus, to calculate H rate constants, G rate constants must be fixed.  In general there are multiple sets of G rate constants that can be fixed to allow  the calculation of H rate constants although not every set of G rate constants  will work. Arbitrary assignment of the G intraconductance rate constants equal to  zero always provides a solution and the calculation of H rate constants.  Nonstationary patch-clamp data have information for the determination of H rate  constants at a reference voltage plus n(n - 1) rate constants at all test  voltages. Thus, nonstationary data have extra information about the voltage  dependencies of rate constants that can be used to rule out kinetic models that  cannot be disqualified on the basis of stationary data.|Electric Conductivity[MESH]|Ion Channels/*physiology[MESH]|Kinetics[MESH]|Mathematics[MESH]|Models, Biological[MESH]
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