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R. M. Simmons

Researcher at University College London

Publications -  7
Citations -  2179

R. M. Simmons is an academic researcher from University College London. The author has contributed to research in topics: Muscle contraction & Myosin. The author has an hindex of 6, co-authored 7 publications receiving 2131 citations. Previous affiliations of R. M. Simmons include Laboratory of Molecular Biology.

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Proposed Mechanism of Force Generation in Striated Muscle

TL;DR: Recordings of the change in tension in striated muscle after a sudden alteration of the length have made it possible to suggest how the force between the thick and thin muscle filaments may be generated.
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Reversible loss of calcium control of tension in scallop striated muscle associated with the removal of regulatory light chains

TL;DR: It is shown here that the regulatory light chains can be removed and recombined, with a concomitant loss and recovery of calcium control over tension production.
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Definitions of free energy levels in biochemical reactions

TL;DR: The drive of the system is to be sought in the relative disposition of the free energy levels of an individual (time-averaged) macromolecule and in the manner in which these levels favour (stochastically) a particular direction of the flux in what may be a complicated reaction scheme.
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Free energy levels and entropy production associated with biochemical kinetic diagrams

TL;DR: The question of the sign of the flux or of the gross free energy level change in a given transition is examined for both single-cycle and multi-cycle models.
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Free energy levels and entropy production in muscle contraction and in related solution systems.

TL;DR: "Basic" and "gross" free energy levels of a macromolecule such as myosin or Na,K-ATPase, defined in a previous publication, are discussed here for two relatively complicated cases: a six-state kinetic diagram of the sort that could be used to describe the actin activation of myos in solution; and muscle contraction, where a similar kinetic diagram is needed for each value of a positional variable X.