The code is part of a computational neuroscience model that simulates the electrophysiological behavior of a neuron with branching dendritic structures. It builds upon concepts outlined in studies such as those by Migliore et al. 2004. Here’s a breakdown of the biological basis relevant to this model:
nBranch
.Sodium (Na) Channels: The model includes sodium channels, which are responsible for the depolarizing phase of the action potential. Parameters like gmax_Na
regulate the maximum conductance of these channels.
Potassium (K) Channels: A delayed rectifier potassium channel (HH_Kdr
), which is involved in repolarization following an action potential, is included.
M-type Potassium Current: The model also incorporates M-type potassium channels characterized by gmax_M
, which contribute to neuronal excitability by affecting repetitive firing and subthreshold oscillations.
Hyperpolarization-activated cation current (h-current): This current is included in the dendrites when gh=1
to model active conductances in the dendritic tree, which can influence the integration of synaptic inputs.
Leak Conductances: Passive leak channels are included, with a condition allowing for "inductive" leak (Zstate=1
), adding complexity to the model by providing an alternate way to simulate dendritic impedance.
Membrane Capacitance and Conductance: The membrane's electrical properties are defined by Cm
(capacitance) and Gm
(conductance) which influence the cell's ability to store charge and govern passive properties respectively.
Axial Resistivity: Defined by Raxial
, it affects how electrical signals propagate down the length of the dendrites.
Exp2Syn
objects which simulate excitatory inputs with defined timescales of synaptic conductance changes (tau1
and tau2
). The code allows for the simulation of both synchronous and asynchronous synaptic input scenarios (nfrac
).Synaptic Input Synchrony: The primary focus is on how synchronous (or asynchronous) synaptic inputs affect the firing properties of the neuron. This is explored by varying the timing (nfrac
) and location of synaptic inputs across dendritic branches.
Passive vs Active Dendritic Properties: The model compares scenarios in which dendrites are purely passive (no active conductance), have active currents (gh=1
), or include an inductive leak (Zstate=1
). This helps in understanding how dendritic properties modulate signal integration and neuronal output.
In summary, the model aims to replicate the behavior of a neuron with a branched dendritic structure, emphasizing the role of dendritic conductances and synaptic input timing on neuronal excitability and integration, reflecting basic elements of dendritic processing found in biological neurons.