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Image Search Results
Journal: PLOS Computational Biology
Article Title: A simulation framework to determine optimal strength training and musculoskeletal geometry for sprinting and distance running
doi: 10.1371/journal.pcbi.1011410
Figure Lengend Snippet: Our differentiable musculoskeletal simulator generates the derivatives of the state variables given the state variables (muscle activations a m , torque actuator activations a T , tendon forces F t , generalized positions q and velocities q ˙ ) and the decision variables (skeleton segment scaling factors p s , muscle volume scaling factors p V m u s c l e , muscle excitations e m , torque actuator excitations e T ). This is achieved by evaluating a set of dynamics equations: activation dynamics, torque actuator dynamics, muscle dynamics, and skeleton dynamics. Evaluating muscle and skeleton dynamics depends on the outputs of musculoskeletal geometry computations (i.e., muscle-tendon lengths l mt and velocities l ˙ m t and muscle moment-arm matrices R ) and on the scaled muscle parameters ( p m , scaled ). Since the scaling of the skeleton and muscle volumes are decision variables, we formulated musculoskeletal geometry computation, muscle parameter scaling and skeleton dynamics as a differentiable function of these decision variables. The dotted boxes indicate the parts of the simulator where we turned non-differentiable computation used in OpenSim and Falisse et al. into differentiable computation. Tendon forces are mapped to joint muscle torques ( τ m ) by the moment-arm matrix ( R ). Torque actuator activations are scaled to torque actuator torques ( τ T ) by a scaling factor of 150 . A contact function ( f contact ) based on the Hunt-Crossley contact model gives the generalized forces resulting from contact ( f c ).
Article Snippet: Our
Techniques: Activation Assay
Journal: Procedia IUTAM
Article Title: OpenSim: a musculoskeletal modeling and simulation framework for in silico investigations and exchange
doi: 10.1016/j.piutam.2011.04.021
Figure Lengend Snippet: A canonical block-diagram of the dynamical musculoskeletal system. Inputs are muscle excitation or more generally actuator controls, and the outputs are trajectories for generalized coordinates, q, and speeds, u, as well as muscle states, z, as a function of time, t. The primary sources of system dynamics are musculotendinous actuators and the skeletal multibody dynamics. Controllers may also introduce dynamics to simulate signal transmission delay and other physiological behaviours.
Article Snippet: Objectives The primary objective of the
Techniques: Blocking Assay, Introduce, Transmission Assay
Journal: bioRxiv
Article Title: Identifying an optimal anti-gravity assistance level for select functional shoulder movements: A simulation study
doi: 10.1101/2024.09.25.615099
Figure Lengend Snippet: (A) Hand COM trajectory components for the no-assistance (solid lines) and 40% assistance (dashed lines) trials when shoulder elevation to the above-shoulder target is simulated in the coronal plane. (B) The shaded area between the solid and dashed curves shows the resultant deviations across the movement cycles for the no-assistance and 40% assistance simulations. (C) The musculoskeletal model and 3D trajectory of the hand COM for the no-assistance (solid curve) and 40% assistance (dashed curve) simulations.
Article Snippet: For our musculoskeletal simulations, we used an existing upper
Techniques: