The provided code models synaptic transmission and plasticity involving AMPA and NMDA receptor-mediated responses, as well as local calcium signaling in interneuron cells of the brain. Below are the key biological components and processes that the code aims to simulate:
Receptors Modeled:
sfunc(v)
function.gbar_ampa
, Erev_ampa
) simulate their kinetic properties and conductance.Synaptic Currents:
W_nmda
and W
), which are critical for modeling synaptic plasticity.capoolcon
, which can affect synaptic strength through what appears to be modeled calcium-dependent plasticity mechanisms.ICan
) and AMPA receptors (ICaa
). The term Icatotal
sums these contributions. Additionally, calcium dynamics are subject to removal or decay (-fCan*Afactor*Icatotal + (Cainf-capoolcon)/tauCa
), mimicking calcium buffering and extrusion processes.Weight Modification:
W
) can change based on calcium concentration, representing activity-dependent plasticity akin to long-term potentiation (LTP) or depression (LTD).Wmax
and Wmin
limits, ensuring physiological plausibility.Learning Rules:
eta
and omega
describe the transition rules governing synaptic weight changes. These depend on the intracellular calcium concentration relative to predefined thresholds (threshold1
, threshold2
), linking activity-dependent plasticity to calcium signaling.GAP1
function.AlphaTmax_nmda
, Beta_nmda
, Cdur_nmda
, and their AMPA counterparts define the kinetics of receptor activation/deactivation, which are essential for modeling synaptic timing and integration.Erev
) and initial conditions (initW
) are set to match typical electrophysiological observations of synaptic activity.In summary, this code provides a computational model that represents the dynamics of synaptic transmission mediated by AMPA and NMDA receptors, coupled with calcium signaling and synaptic plasticity, reflecting fundamental processes underlying learning and memory in the brain's neural circuits.