The provided code attempts to model synaptic transmission and plasticity in pyramidal neurons at excitatory synapses that use both AMPA and NMDA receptors, incorporating local calcium dynamics. Here's a breakdown of the biological basis:
Receptor Types:
g_ampa
, iampa
), timing (e.g., Cdur_ampa
, AlphaTmax_ampa
, Beta_ampa
), and reversal potential (Erev_ampa
).g_nmda
, inmda
, Cdur_nmda
, AlphaTmax_nmda
, and Beta_nmda
.Synaptic Weights:
initW
) represent the baseline efficacy of the synapses. Separate weights are considered for AMPA (W
) and NMDA (W_nmda
) receptors.Conductance Change:
g_nmda
, g_ampa
) based on their activation state (on_nmda
, on_ampa
) and synaptic weights.Calcium Dynamics:
capoolcon
), with calcium influx primarily through NMDA receptors (ICa
).eta
function).Plasticity Mechanisms:
omega
, which modulates synaptic weight changes based on calcium concentration relative to two thresholds (threshold1
and threshold2
).dW_ampa
) determined by calcium concentration at synapses, with specific learning rules (e.g., lambda1
, lambda2
) regulating weight adjustments.Weight Constraints:
Wmax
) and minimum (Wmin
) determined by factors like fmax
and fmin
.Calcium Buffering and Decay:
Cainf
), coupling factors (Afactor
, fCa
), and decay rates (tauCa
).Equilibrium Potentials:
eca = 120 mV
.Biophysical Context:
inmda
, iampa
) and synaptic conductance changes in the context of neuronal evoked responses induced by tone stimuli to pyramidal neurons.In summary, the code models the biophysics of excitatory synaptic transmission in pyramidal cells with a focus on NMDA and AMPA receptors and their roles in synaptic plasticity through calcium-dependent mechanisms.