Estimation of fractional changes in peak g/sub Na/, g/sub Na/, E/sub Na/, and h/sub infinity / (V) of cardiac cells from V/sub max/ of the propagating action potential

Fractional changes in the peak sodium conductances of the cardiac cell membrane during the action potential are often estimated from fractional changes in the minimum time derivative of the action potential upstroke (V/sub max/). The present model study shows that this approach is valid for propagating action potentials provided that the membrane capacitance does not change and that the nonsodium current is small at the time of V/sub max/. When the maximum conductance of the sodium channel (g/sub Na/) and the sodium equilibrium potential (E/sub Na/) are varied independently of one another, fractional changes in either of them can be predicted from fractional changes in V/sub max/ if a reasonable estimate of the initial value of E/sub Na/ is available. It is concluded that properly designed experimental approaches based on V/sub max/ measurements can yield important information on manipulations affecting g/sub Na/, E/sub Na/, and h/sub infinity /(V) during propagation, and that a better accuracy is possible in cardiac muscle when measurements are made during transverse propagation.<
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