Literature DB >> 29177003

Corrigendum to "Comparative Sensitivity Analysis of Muscle Activation Dynamics".

Robert Rockenfeller1, Michael Günther2,3, Syn Schmitt2,4, Thomas Götz1.   

Abstract

[This corrects the article DOI: 10.1155/2015/585409.].

Entities:  

Year:  2017        PMID: 29177003      PMCID: PMC5632456          DOI: 10.1155/2017/6752731

Source DB:  PubMed          Journal:  Comput Math Methods Med        ISSN: 1748-670X            Impact factor:   2.238


We provide a comment to our paper “Comparative Sensitivity Analysis of Muscle Activation Dynamics,” Computational and Mathematical Methods in Medicine (2015), 16 pages, Article ID 585409, DOI 10.1155/2015/585409 [1], where we stated an erroneous form of Hatze's activation dynamics that is not applicable to non-steady-state muscle processes. However, as we only considered steady-state situations, all results and consequences still hold true. The authors would like to apologize for any inconvenience caused. In his consecutive work [2-4], Hatze introduced the dynamics of changes in activity q (activation dynamics) for skeletal muscle fibers in response to neural stimulation σ as a multilevel process, with γ being the relative free calcium ion concentration and ℓCE the length of the contractile element (CE). In [4, Eqns. 3.27, 3.29, and 3.30], this process is summarized as follows: In our main article [1, Eqn. (5)], we had reformulated the above equation system (1) as in an effort to eliminate the state variable γ in favor of q. However, the specific formulation in (2) holds only true in the steady-state case . This is because the transformation [5, Eqns. 3.21–3.24] was erroneously done by rather than properly taking the total derivativefor the total time derivative of q. In our framework only steady-state muscle conditions were investigated; that is, , such that the second term of the right hand side in (4) vanishes. Hence, the situation from (2) holds throughout the article. In non-steady-state isometric contractions, this second term seems to be of reversed sign to the first, but with a considerably smaller absolute value; compare [6].
  4 in total

1.  Extracting low-velocity concentric and eccentric dynamic muscle properties from isometric contraction experiments.

Authors:  R Rockenfeller; M Günther
Journal:  Math Biosci       Date:  2016-06-16       Impact factor: 2.144

2.  A myocybernetic control model of skeletal muscle.

Authors:  H Hatze
Journal:  Biol Cybern       Date:  1977-01-20       Impact factor: 2.086

3.  A general myocybernetic control model of skeletal muscle.

Authors:  H Hatze
Journal:  Biol Cybern       Date:  1978-02-15       Impact factor: 2.086

4.  Comparative Sensitivity Analysis of Muscle Activation Dynamics.

Authors:  Robert Rockenfeller; Michael Günther; Syn Schmitt; Thomas Götz
Journal:  Comput Math Methods Med       Date:  2015-08-31       Impact factor: 2.238

  4 in total

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