Boundary Conditions of Electrophysiological Muscle ODE System

Available identifiers

MaRDI QIDQ6674243

kinematic and dynamic conditions at the interfaces beween each muscle and the tendon

Defining Formula: $\begin{array}{cccc}{𝐱}_{\text{M}1}={𝐱}_{\text{T}},& {\dot{𝐱}}_{\text{M}1}={\dot{𝐱}}_{\text{T}},& 𝐏({𝐅}_{\text{M}1})=𝐏({𝐅}_{\text{T}}),& \text{on }\partial {\Omega }_{\text{M}1-\text{T}}\\ {𝐱}_{\text{M}2}={𝐱}_{\text{T}},& {\dot{𝐱}}_{\text{M}2}={\dot{𝐱}}_{\text{T}},& 𝐏({𝐅}_{\text{M}2})=𝐏({𝐅}_{\text{T}}),& \text{on}\partial {\Omega }_{\text{M}2-\text{T}}\end{array}$

$\dot{𝐱}$ symbol represents Material Point Velocity

$𝐏$ symbol represents Stress Tensor (Piola-Kirchhoff)

$𝐱$ symbol represents Material Point Displacement

$x$ symbol represents Displacement Muscle Tendon

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