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ARUP; ISBN: 978-0-9562121-5-3 - CMBBE 2012 - Cardiff University

ARUP; ISBN: 978-0-9562121-5-3 - CMBBE 2012 - Cardiff University

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figure 2, we can determine the nodes voltage.<br />

i_muscle = i_Na + i_si + i_K2 + i_x1 + i_x2 + i_qr!;<br />

Figure 2: Schematic model for excitable membrane of muscle[20]<br />

Generally in this research, an electrical stimulation in the synapse location is our input<br />

according to [20] and the mechanical behavior of muscle is the output in order to show<br />

the muscle behavior.<br />

4. RESULTS AND DISCUSSIONS<br />

It was shown that the proposed muscle model can be used to predict conceptually force<br />

production properties and deformations in human muscles. Regarding the simulation, it<br />

can be said that, at first force producing elements (Hill model) receive the potential<br />

which stimulates the muscle, and then according to that excitation, a specified<br />

contractile force is produced in the contractile elements. This force wants to shorten the<br />

muscle but connections between that muscle fiber to adjacent fibers resist from this<br />

shortening. So muscle fiber distributes its contraction between other adjacent fibers.<br />

Finally new length of muscle is an interaction among muscle fibers in model.<br />

As illustrated in figure 3 when the stimulation reaches to a cell, its displacement<br />

increases and after that because of contraction distribution between adjacent fibers,<br />

displacement decreases till it reaches to equilibrium with other fibers and at this time<br />

there is no shortening. As a result we can say that even if one fiber stimulates, whole<br />

muscle will be influenced by that excitation.<br />

Fig 1: x displacement vs. time for an arbitrary node

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