Why does setting gbar=0 still produce current?
Posted: Wed Mar 30, 2011 9:47 pm
Hello,
I am working with the Mainen and Sejnowski 1996 model. I was going to experiment with adding the fast potassium current (kv) to the dendritic compartment. Because I am not a seasoned NEURON user, as a sanity check, I added the the kv to the dendritic compartment but set gbar_kv= 0. I tried to do this in two different ways (both of these methods gave the same result):
In demofig1.hoc
Method 1:
Method 2:
Because I set gbar_kv = 0, I expected that this code should yield the same spiking out put as the original code (without the kv channels inserted in the dendrite). However, I did not find this to be the case. (The difference in spiking behavior is obvious in the pyramid neurons). I looked at kv.mod file equations to see how the current was being calculated:
In kv.mod
A gbar = 0 should mean that gk=0 and therefore, ik=0. If no current is being produced when gbar=0, why is the spiking behavior not the same as when the dendritic { insert kv gbar_kv = 0 } command is omitted? Clearly, I don't understand something. Any explanation or advice would be greatly appreciated.
Thank you in advance,
Corinne
I am working with the Mainen and Sejnowski 1996 model. I was going to experiment with adding the fast potassium current (kv) to the dendritic compartment. Because I am not a seasoned NEURON user, as a sanity check, I added the the kv to the dendritic compartment but set gbar_kv= 0. I tried to do this in two different ways (both of these methods gave the same result):
In demofig1.hoc
Method 1:
Code: Select all
// kv delayed rectifier channels
iseg { insert kv gbar_kv = gkv_axon }
hill { insert kv gbar_kv = gkv_axon }
soma { insert kv gbar_kv = gkv_soma }
dendritic { insert kv gbar_kv = 0 } //I ADDED THIS LINECode: Select all
// dendritic channels
forsec dendritic {
insert km gbar_km = gkm_dend
insert kca gbar_kca = gkca_dend
insert ca gbar_ca = gca_dend
insert kv gbar_kv = 0 //I ADDED THIS LINE
insert cad
}In kv.mod
Code: Select all
BREAKPOINT {
SOLVE states METHOD cnexp
gk = tadj*gbar*n
ik = (1e-4) * gk * (v - ek)
}Thank you in advance,
Corinne