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In this paper we present a purely mechanical analog of the conventional chemo-mechanical modeling of muscle contraction. We abandon the description of kinetics of the power stroke in terms of jump processes and instead resolve the continuous stochastic evolution on an appropriate energy landscape. In general physical terms, we replace hard spin chemical variables by soft spin variables representing mechanical snap-springs. This allows us to treat the case of small and even disappearing barriers and, more importantly, to incorporate the mechanical representation of the power stroke into the theory of Brownian ratchets. The model provides the simplest non-chemical description for the main stages of the biochemical Lymn-Taylor cycle and may be used as a basis for the artificial micro-mechanical reproduction of the muscle contraction mechanism.
Stochastic Processes, Muscles, [SPI.MECA.BIOM]Engineering Sciences [physics]/Mechanics [physics.med-ph]/Biomechanics [physics.med-ph], 540, 530, Models, Biological, Elasticity, Adenosine Diphosphate, Adenosine Triphosphate, Catalytic Domain, Thermodynamics, Computer Simulation, Isotonic Contraction, Stress, Mechanical, Energy Metabolism, Muscle Contraction
Stochastic Processes, Muscles, [SPI.MECA.BIOM]Engineering Sciences [physics]/Mechanics [physics.med-ph]/Biomechanics [physics.med-ph], 540, 530, Models, Biological, Elasticity, Adenosine Diphosphate, Adenosine Triphosphate, Catalytic Domain, Thermodynamics, Computer Simulation, Isotonic Contraction, Stress, Mechanical, Energy Metabolism, Muscle Contraction
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