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Abstract
Barnacle muscle fibers subjected to constant current stimulation produce a variety
of types of oscillatory behavior when the internal medium contains the Ca++ chelator
EGTA. Oscillations are abolished if Ca++ is removed from the external medium, or if
the K+ conductance is blocked. Available voltage-clamp data indicate that the cell's
active conductance systems are exceptionally simple. Given the complexity of barnacle
fiber voltage behavior, this seems paradoxical. This paper presents an analysis of
the possible modes of behavior available to a system of two noninactivating conductance
mechanisms, and indicates a good correspondence to the types of behavior exhibited
by barnacle fiber. The differential equations of a simple equivalent circuit for the
fiber are dealt with by means of some of the mathematical techniques of nonlinear
mechanics. General features of the system are (a) a propensity to produce damped or
sustained oscillations over a rather broad parameter range, and (b) considerable latitude
in the shape of the oscillatory potentials. It is concluded that for cells subject
to changeable parameters (either from cell to cell or with time during cellular activity),
a system dominated by two noninactivating conductances can exhibit varied oscillatory
and bistable behavior.