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Ann Biomed Eng ; 31(3): 310-7, 2003 Mar.
Artigo em Inglês | MEDLINE | ID: mdl-12680728

RESUMO

A pneumatic muscle (PM) system was studied to determine whether a three-element model could describe its dynamics. As far as the authors are aware, this model has not been used to describe the dynamics of PM. A new phenomenological model consists of a contractile (force-generating) element, spring element, and damping element in parallel. The PM system was investigated using an apparatus that allowed precise and accurate actuation pressure (P) control by a linear servo-valve. Length change of the PM was measured by a linear potentiometer. Spring and damping element functions of P were determined by a static perturbation method at several constant P values. These results indicate that at constant P, PM behaves as a spring and damper in parallel. The contractile element function of P was determined by the response to a step input in P, using values of spring and damping elements from the perturbation study. The study showed that the resulting coefficient functions of the three-element model describe the dynamic response to the step input of P accurately, indicating that the static perturbation results can be applied to the dynamic case. This model is further validated by accurately predicting the contraction response to a triangular P waveform. All three elements have pressure-dependent coefficients for pressure P in the range 207 < or = P < or = 621 kPa (30 < or = P < or = 90 psi). Studies with a step decrease in P (relaxation of the PM) indicate that the damping element coefficient is smaller during relaxation than contraction.


Assuntos
Materiais Biomiméticos , Biomimética/métodos , Modelos Teóricos , Músculo Esquelético/fisiologia , Reologia/métodos , Pressão do Ar , Animais , Órgãos Artificiais , Biomimética/instrumentação , Simulação por Computador , Elasticidade , Humanos , Modelos Biológicos , Movimento (Física) , Contração Muscular/fisiologia , Reologia/instrumentação , Robótica/instrumentação , Robótica/métodos , Estresse Mecânico , Viscosidade
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