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Physiology and Pathophysiology of Neuromuscular Transmission

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EPC’s sum linearly : EPP’s sum non-linearly<br />

McLachlan EM, Martin AR. Non-linear summation <strong>of</strong> end-plate potentials in the frog<br />

<strong>and</strong> mouse. J Physiol. 1981 Feb;311:307-24.PMID: 6267255<br />

Correction Factors<br />

Martin (1955):<br />

v' = v /(1! v /(E m<br />

! E r<br />

)<br />

m =<br />

q(1 ! v ! (E m<br />

! E r<br />

)<br />

v= EPP amplitude<br />

q= MEPP amplitude<br />

m = quantal content<br />

v' = v /(1! fv(E m<br />

! E r<br />

)<br />

v !<br />

McLachlan & Martin (1981)<br />

Where f = an empirically determined ('fudge’) factor<br />

For mouse muscle, long fibres: f=0.8<br />

For frog muscle, long fibres: f=0.55<br />

For short muscle fibres (e.g. FDB) the correction is unknown, but<br />

f=0.3 gives a good fit to our data.<br />

<strong>Physiology</strong> <strong>and</strong> <strong>Pathophysiology</strong> <strong>of</strong><br />

<strong>Neuromuscular</strong> <strong>Transmission</strong><br />

1. Botulism <strong>and</strong> Myasthenias<br />

2. Characteristics <strong>of</strong> MEPPS <strong>and</strong> EPPS<br />

3. Quantal analysis<br />

4. Synaptic strength <strong>and</strong> safety factor<br />

24

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