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1.
Prog Brain Res ; 165: 1-12, 2007.
Article in English | MEDLINE | ID: mdl-17925236

ABSTRACT

The discovery that an array of voltage- and time-dependent channels is present in both the dendrites and soma of neurons has led to a variety of models for single-neuron computation. Most of these models, however, are based on experimental techniques that use simplified inputs of either single synaptic events or brief current injections. In this study, we used a more complex time-varying input to mimic the continuous barrage of synaptic input that neurons are likely to receive in vivo. Using dual whole-cell recordings of CA1 pyramidal neurons, we injected long-duration white-noise current into the dendrites. The amplitude variance of this stimulus was adjusted to produce either low subthreshold or high suprathreshold fluctuations of the somatic membrane potential. Somatic action potentials were produced in the high variance input condition. Applying a rigorous system-identification approach, we discovered that the neuronal input/output function was extremely well described by a model containing a linear bandpass filter followed by a nonlinear static-gain. Using computer models, we found that a range of voltage-dependent channel properties can readily account for the experimentally observed filtering in the neuronal input/output function. In addition, the bandpass signal processing of the neuronal input/output function was determined by the time-dependence of the channels. A simple active channel, however, could not account for the experimentally observed change in gain. These results suggest that nonlinear voltage- and time-dependent channels contribute to the linear filtering of the neuronal input/output function and that channel kinetics shape temporal signal processing in dendrites.


Subject(s)
Computer Simulation , Excitatory Postsynaptic Potentials/physiology , Models, Neurological , Pyramidal Cells/physiology , Synapses/physiology , Animals , Dendrites/radiation effects , Dose-Response Relationship, Radiation , Electric Stimulation/methods , Hippocampus/cytology , Pyramidal Cells/cytology , Time Factors
2.
J Neurophysiol ; 98(5): 2943-55, 2007 Nov.
Article in English | MEDLINE | ID: mdl-17881486

ABSTRACT

We examined how hippocamal CA1 neurons process complex time-varying inputs that dendrites are likely to receive in vivo. We propose a functional model of the dendrite-to-soma input/output relationship that combines temporal integration and static-gain control mechanisms. Using simultaneous dual whole cell recordings, we injected 50 s of subthreshold and suprathreshold zero-mean white-noise current into the primary dendritic trunk along the proximal 2/3 of stratum radiatum and measured the membrane potential at the soma. Applying a nonlinear system-identification analysis, we found that a cascade of a linear filter followed by an adapting static-gain term fully accounted for the nonspiking input/output relationship between the dendrite and soma. The estimated filters contained a prominent band-pass region in the 1- to 10-Hz frequency range that remained constant as a function of stimulus variance. The gain of the dendrite-to-soma input/output relationship, in contrast, varied as a function of stimulus variance. When the contribution of the voltage-dependent current I(h) was eliminated, the estimated filters lost their band-pass properties and the gain regulation was substantially altered. Our findings suggest that the dendrite-to-soma input/output relationship for proximal apical inputs to CA1 pyramidal neurons is well described as a band-pass filter in the theta frequency range followed by a gain-control nonlinearity that dynamically adapts to the statistics of the input signal.


Subject(s)
Axons/physiology , Dendrites/physiology , Hippocampus/cytology , Pyramidal Cells/cytology , Action Potentials/physiology , Action Potentials/radiation effects , Animals , Dose-Response Relationship, Radiation , Electric Stimulation/methods , In Vitro Techniques , Male , Models, Neurological , Patch-Clamp Techniques , Rats , Rats, Sprague-Dawley , Time Factors
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