2013
DOI: 10.1103/physrevlett.110.248103
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Muscle as a Metamaterial Operating Near a Critical Point

Abstract: The passive mechanical response of skeletal muscles at fast time scales is dominated by long range interactions inducing cooperative behavior without breaking the detailed balance. This leads to such unusual "material properties" as negative equilibrium stiffness and different behavior in force and displacement controlled loading conditions. Our fitting of experimental data suggests that "muscle material" is finely tuned to perform close to a critical point which explains large fluctuations observed in muscles… Show more

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Cited by 63 publications
(114 citation statements)
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References 54 publications
(59 reference statements)
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“…The obtained estimate (A = 0.5, D = 0.01) suggests that muscle myosins, operating in stall conditions (isometric contractions), are in phase III. The proposed representation of the ATP hydrolysis (through parameter A) explains stabilization of the power stroke mechanism in skeletal muscles in the negative stiffness regime [7] and may be also behind titin based force generating mechanism at long sarcomere lengths that does not rely on actin-myosin based cross-bridge interactions [42].…”
Section: Fig 4 (A)mentioning
confidence: 99%
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“…The obtained estimate (A = 0.5, D = 0.01) suggests that muscle myosins, operating in stall conditions (isometric contractions), are in phase III. The proposed representation of the ATP hydrolysis (through parameter A) explains stabilization of the power stroke mechanism in skeletal muscles in the negative stiffness regime [7] and may be also behind titin based force generating mechanism at long sarcomere lengths that does not rely on actin-myosin based cross-bridge interactions [42].…”
Section: Fig 4 (A)mentioning
confidence: 99%
“…In view of this analogy, detailed in [28], it is instructive to estimate the four non-dimensional parameters of the model by using the available data on molecular motors operating in muscle cells. We choose the time scale to be τ = η/k 0 ∼ 0.1 ms where η ∼ 0.38 ms. pN/nm is the viscosity adopted in [7] and k 0 ∼ 3 pN/nm is the stiffness of the cross-bridge in pre and post power stroke configurations. The spatial scale is l = a ∼ 10nm, the characteristic size of a motor power-stroke [40] and the stress scale is k = k 0 .…”
Section: Fig 4 (A)mentioning
confidence: 99%
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“…[121]. The concept of operating a stabilized mechanical system close to a critical point had also been found in biological systems such as myofibrils [122], muscles [123], and hair cell walls [124], where-among others-the high, controllable sensitivity near the critical point is exploited.…”
Section: Springs As Structural Analogsmentioning
confidence: 99%
“…The main functionality of the powerstroke mechanism is attributed in this approach to fast passive force recovery. The power stroke then plays the role of a passive folding-unfolding mechanism which can be activated by loading but is not directly ATP driven [22][23][24].…”
Section: Introductionmentioning
confidence: 99%