! calculate conductivity for porin coord pdb1omf.pdb ! Co-ordinates radius ~/hole2/rad/simple.rad cvect 0 0 1 ! channel runs approx up Z axis cpoint -1.17 49.45 33.72 ! point in pore sample 0.25 ! distance between planes capsule ignore hoh shorto 1 mcdisp 0.4 mcstep 10000 sphpdb test.sph
The geometric factor F= sum(ds/area) along channel is 0.344 angstroms**-1
This yields a macroscopic predicted molar conductance of:
(1/rho)*(100/F)= (290/rho) pS,
where rho is the conductivity of 1M permeant ion in ohm m.
For 1M KCl rho= 1/12 (ohm m), So Gmacro= 3500 pS/M.
Empirically derived correction factors:
first generation (2 system) on MINRAD= 4.97989
2nd generation (8 system) constant= 5.59400
2nd generation on length of channel= 5.80046
2nd generation on avg elect potential= 6.14517
0.00000
first generation (2 system) on MINRAD= 700 pS/M.
2nd generation (8 system) constant= 620 pS/M.
2nd generation on length of channel= 600 pS/M.
2nd generation on avg elect potential= 570 pS/M.
As a single estimate take average of last 3 so Gpred= 600 pS/M.
N.B., The predicted conductances given above are only
a crude estimate and should not be over interpreted!
The experimental conductance of 1omf in 1M KCl is 700 pS (the calculated
result is not that surprising considering this was included in the
parameterization of the model!).
8.2 Predicting the effect of adding non-electrolytes to
conductance experiments
The science behind this is explained in the
Smart et al. (1997) paper.
The calculation routines are started by a PEGRAT card:
pegrat 0.54 1.18 ! produce PEG graph * 20% PEGThe numbers following the card specify the value of theta_NON and theta_PEG as defined in Smart et al. (1997). The capsule option cannot be used with this.