A dynamic model of smooth muscle contraction.

A dynamic model of smooth muscle contraction is presented and is compared with the mechanical properties of vascular smooth muscle in the rat portal vein. The model is based on the sliding filament theory and the assumption that force is produced by cross-bridges extending from the myosin to the actin filaments. Thus, the fundamental aspects of the model are also potentially applicable to skeletal muscle. The main concept of the model is that the transfer of energy via the cross-bridges can be described as a 'friction clutch' mechanism. It is shown that a mathematical formulation of this concept gives rise to a model that agrees well with experimental observations on smooth muscle mechanics under isotonic as well as isometric conditions. It is noted that the model, without any ad hoc assumptions, displays a nonhyperbolic force-velocity relationship in its high-force portion and that it is able to maintain isometric force in conditions of reduced maximum contraction velocity. Both these findings are consistent with new experimental observations on smooth muscle mechanics cannot be accounted for by the classical Hill model.

[1]  T. L. Hill,et al.  A cross-bridge model of muscle contraction. , 1978, Progress in biophysics and molecular biology.

[2]  P F Dillon,et al.  Myosin phosphorylation and the cross-bridge cycle in arterial smooth muscle. , 1981, Science.

[3]  P. Hellstrand,et al.  Effects of phasic and tonic activation on contraction dynamics in smooth muscle. , 1980, Acta physiologica Scandinavica.

[4]  S. Caplan A characteristic of self-regulated linear energy converters. The Hill force-velocity relation for muscle. , 1966, Journal of theoretical biology.

[5]  A. Huxley,et al.  Tension responses to sudden length change in stimulated frog muscle fibres near slack length , 1977, The Journal of physiology.

[6]  R. J. Podolsky,et al.  Muscle Contraction Transients, Cross-Bridge Kinetics, and the Fenn Effect , 1973 .

[7]  R. Meiss Transient responses and continuous behavior of active smooth muscle during controlled stretches. , 1982, The American journal of physiology.

[8]  S. Mellander,et al.  Control of resistance, exchange, and capacitance functions in the peripheral circulation. , 1968, Pharmacological reviews.

[9]  M. Mulvany,et al.  Mechanical properties of smooth muscle cells in the walls of arterial resistance vessels. , 1978, The Journal of physiology.

[10]  A. Hill The heat of shortening and the dynamic constants of muscle , 1938 .

[11]  K. Edman The velocity of unloaded shortening and its relation to sarcomere length and isometric force in vertebrate muscle fibres. , 1979, The Journal of physiology.