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Em membrane potential (V).
membrane potential (V).
The equation governing the membrane potential v is now d v d t = − v τ ( 1 − v ) + I. (8).
The neuronal membrane potential (V) is governed by a set of membrane ionic currents, as shown in (1a).
Here v is like the membrane potential V, and w plays the role of a gating variable.
Therefore, the computations are done using the scaled membrane potential V / k v, where k v = 100 mV.
Under P, the membrane potential V is a stochastic process whose evolution, below the threshold, is given Equations (24), (25) and above by (4).
The adaptation variable a in the spiking neuron model (SNM) only implicitly depends on the membrane potential v via the binary spiking variable s.
This single-compartment model consists of five ordinary differential equations that describe the dynamics of the membrane potential, V, and four ionic gating variables,, and : (3a).
Here, we always have I app = 0. Recall that the gating variables of (1) are only coupled through the membrane potential V.
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In the calcium compartment, the dynamics of (ca_{i}) depends on the neuronal membrane potential v. We can represent this v-dependence by considering a family of (ca_{i}) nullsurfaces, each defined for v fixed.
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