OpenSim Workshop March 2013 Moment Arms for Curved Muscle Paths and Multi-Joint Systems Anita Vasavada, Washington State University Liying Zheng, University.

Slides:



Advertisements
Similar presentations
DOES THE LINEAR SYNERGY HYPOTHESIS GENERALIZE BEYOUND THE SHOULDER AND ELBOW IN MULTI-JOINT REACHING MOVEMENTS? James S. Thomas*, Daniel M Corcos†,, and.
Advertisements

Mechatronics 1 Weeks 5,6, & 7. Learning Outcomes By the end of week 5-7 session, students will understand the dynamics of industrial robots.
Outline: Introduction Solvability Manipulator subspace when n<6
Biomechanics of musculoskeletal system (pp ) -Objectives
JOINTS CS / KINEMATIC LINKAGES PAGE 36 REVOLUTE JOINT (1 DOF) TRANSLATIONAL JOINT (1 DOF) CYLINDRICAL JOINT (2 DOF) SPHERICAL JOINT (3 DOF)
Kinetic Rules Underlying Multi-Joint Reaching Movements. Daniel M Corcos†, James S. Thomas*, and Ziaul Hasan†. School of Physical Therapy*, Ohio University,
Prof. Anthony Petrella Musculoskeletal Modeling & Inverse Dynamics MEGN 536 – Computational Biomechanics.
MOMENT OF FORCE Dr. Ajay Kumar School of Physical Education DAVV Indore.
Chap. 5 Muscular Fitness Chap. 6 Flexibility. Health Benefits Increased bone density Increased HDL-C Increased muscle mass which increases BMR Decreased.
DETERMINATION OF TORQUE
 Point at which all other points on the object rotate around  During motion the CM will move in the same path that a simple particle would move if subjected.
T. Bajd, M. Mihelj, J. Lenarčič, A. Stanovnik, M. Munih, Robotics, Springer, 2010 ROBOT DYNAMICS T. Bajd and M. Mihelj.
CSCE 641: Forward kinematics and inverse kinematics Jinxiang Chai.
1Notes  Assignment 0 marks should be ready by tonight (hand back in class on Monday)
Ch. 7: Dynamics.
CSCE 641: Forward kinematics and inverse kinematics Jinxiang Chai.
Exercise Evaluation. Strength curve similarity Strength Curve (Kulig et al., 1984) strength curve – plot of how maximum strength varies as a function.
Factors Influencing Production of Muscular Tension and Applied Force n Force-velocity relationship - Fig 6.17, p 162 n Length - tension relationship -
CSCE 689: Forward Kinematics and Inverse Kinematics
Statics. Static Equilibrium  There are three conditions for static equilibrium. 1.The object is at rest 2.There is no net force 3.There is no net torque.
Chapter 13: Equilibrium and Human Movement
Mechanics and Materials Forces Displacement Deformation (Strain) Translations and Rotations Stresses Material Properties.
Definition of an Industrial Robot
Effectors and Actuators Key points: Mechanisms for acting on the world ‘Degrees of freedom’ Methods of locomotion: wheels, legs and beyond Methods of manipulation:
The influence of movement speed and handedness on the expenditure of potential and kinetic energy in full body reaching movements Nicole J. Vander Wiele,
Shape Matching with Occlusion in Image Databases Aristeidis Diplaros Euripides G.M. Petrakis Evangelos Milios Technical University of Crete.
BIPEDAL LOCOMOTION Prima Parte Antonio D'Angelo.
BIOMECHANICS OF WORK.
Angular Kinetics After reading this chapter, the student should be able to: Define torque and discuss the characteristics of a torque. State the angular.
Biomechanics Examines the internal and external forces acting on the human body and the effects produced by these forces Aids in technique analysis and.
Basic Biomechanical Factors and Concepts
CSCE 441: Computer Graphics Forward/Inverse kinematics Jinxiang Chai.
KINEMATIC CHAINS & ROBOTS (I).
Chapter 7: Trajectory Generation Faculty of Engineering - Mechanical Engineering Department ROBOTICS Outline: 1.
Angular Kinetics Review Readings: –Hamill Ch 11 esp pp –Kreighbaum pp , –Adrian (COM calculations) Homework problem on calculating.
Joint Reaction Forces Muscle Moments Joint Power
8.2 Rotational Dynamics How do you get a ruler to spin on the end of a pencil? Apply a force perpendicular to the ruler. The ruler is the lever arm How.
Robotics Introduction. Etymology The Word Robot has its root in the Slavic languages and means worker, compulsory work, or drudgery. It was popularized.
Kinematic Synthesis October 6, 2015 Mark Plecnik.
Robotics II Copyright Martin P. Aalund, Ph.D.
Angular Kinetics of Human Movement
Kinematics Variables Time: temporal characteristics of a performance, either of the total skill or its phases Displacement: length and direction of the.
Mechanical Concepts. Basic terms and concepts Force - a push or pull has magnitude, direction, and point application Weight - gravitational force exerted.
Rapid Entire Body Assessment (REBA)
Basic Biomechanics Mechanics-study of forces and motions produced by their action. Biomechanics-apply that to the structure and function of the human body.
Manipulation Umashankar Nagarajan. Rotation 2/28/2013Umashankar Nagarajan2 Z A Y A X A Z B Y B X B.
Kinematics Given: The values of the joint variables.
Angular Kinetics Review Readings: –Hamill Ch 11 esp pp –Kreighbaum pp , –Adrian (COM calculations) Homework problem on calculating.
Chapter 4 Dynamic Analysis and Forces 4.1 INTRODUCTION In this chapters …….  The dynamics, related with accelerations, loads, masses and inertias. In.
Pgs Chapter 8 Rotational Equilibrium and Dynamics.
UNIT 6 Rotational Motion & Angular Momentum Rotational Dynamics, Inertia and Newton’s 2 nd Law for Rotation.
Chapter 8 Torques and Moments of ForceTorques and Moments of Force: Torques and Moments of Force Maintaining Equilibrium or Changing Angular Motion.
Chapter 14 Angular Kinetics of Human Movement Basic Biomechanics, 7 th edition By Susan J. Hall, Ph.D. © 2014 The McGraw-Hill Companies, Inc. All rights.
Animating Human Locomotion
Simulation Analysis: Estimating Joint Loads
Physics 12.
TORQUE DEFINED a Force applied a system restricted to moving in a circular path causes a system/body to rotate the Point of Application is eccentric T.
Date of download: 10/18/2017 Copyright © ASME. All rights reserved.
Akhilesh Jha’s Information & Goals
Minor Project - Human Interaction Robot Arm
Angular Kinetics of Human Movement
Luciano Luporini Menegaldo Agenor de Toledo Fleury
2-DOF Manipulator Now, given the joint angles Ө1, Ө2 we can determine the end effecter coordinates x and y.
Manipulator Dynamics 2 Instructor: Jacob Rosen
Angular motion Principles 6 & 7.
KINEMATIC CHAINS.
KINEMATIC CHAINS & ROBOTS (I)
Chapter 4 . Trajectory planning and Inverse kinematics
Lines, Line Segments, Rays and Angles
Presentation transcript:

OpenSim Workshop March 2013 Moment Arms for Curved Muscle Paths and Multi-Joint Systems Anita Vasavada, Washington State University Liying Zheng, University of Pittsburgh Workshop Goal: -How do the methods used to describe muscle curvature and complex kinematic systems affect the estimate of moment arm in OpenSim? -Better understanding of the “effective torque” method. Approaches: -3 simple models -Compare moment arms -Compare results of inverse and forward dynamics

OpenSim Workshop March 2013 (A) 2 gencoords, independent (B) 1 gencoord 2 joints coupled (C) 1 joint with equivalent center of rotation Equivalent kinematics: In (A) and (B), the upper joint rotates by an angle which is 3x the lower joint. (C) represents the equivalent center of rotation for (A) and (B), which is located at 75% of the lower segment. *

OpenSim Workshop March 2013 (A) 2 gencoords, independent (B) 1 gencoord 2 joints coupled (C) 1 joint with equivalent center of rotation Equivalent kinematics: Video *

OpenSim Workshop March 2013 (A) 2DOF independent (B) 1DOF 2 joints coupled (C) 1DOF Equivalent center of rotation Moment Arm: (A) has a moment arm at each joint, (B) and (C) have only one. (B) and (C) have the same moment arm (at 0°, upright posture). *

OpenSim Workshop March 2013 (A) 2DOF independent (B) 1DOF 2 joints coupled (C) 1DOF Equivalent center of rotation Inverse Dynamics: For a static posture, (A) calculates the appropriate moments at each joint, but (B) does not … in OpenSim (OK in SimBody) *

OpenSim Workshop March 2013 (A) 2DOF independent (B) 1DOF 2 joints coupled (C) 1DOF Equivalent center of rotation Forward Dynamics: Apply a torque to the endpoint, resist it with a muscle (path actuator). (A) and (B) generate equivalent moment arms (and moments) *