Biomechanics of Movement | Lecture 6.4: Using Musculoskeletal Geometry to Compute Hamstring Velocity

Biomechanics of Movement | Lecture 6.4: Using Musculoskeletal Geometry to Compute Hamstring Velocity

Muscle-Tendon Velocity Analysis in Sprinting

Importance of Studying Hamstring Muscle Tendon Velocities

  • The analysis of muscle-tendon velocities, particularly in the hamstrings during sprinting, is crucial due to the high incidence of hamstring injuries across various sports.
  • Hamstring injuries are often severe and recurrent, leading athletes to miss entire seasons. These injuries typically occur during eccentric contractions when muscles stretch at high velocity and force.

Musculoskeletal Geometry Setup

  • The setup for analyzing muscle-tendon velocities involves understanding the anatomy: the pelvis, thigh, shank, and specifically focusing on the biceps femoris long head as a representative hamstring muscle.
  • This muscle crosses two joints (hip and knee), generating moments for hip extension and knee flexion. Its moment arm changes with joint angles.

Calculating Muscle Length Changes

  • The length of the hamstrings is influenced by both hip flexion angle and knee flexion angle; this complexity increases in three-dimensional movement.
  • To determine hamstring velocity during sprinting, one can measure joint angles through motion capture experiments.

Deriving Velocity from Joint Angles

  • By applying angular velocities to the moment arm equation (moment arm = change in length/change in angle), we derive that the change in length over time (velocity) equals moment arm times angular velocity.
  • This relationship allows us to calculate how fast the hamstrings are stretching based on measured joint angles and their respective angular velocities.

Total Muscle-Tendon Complex Velocity Calculation

  • The total velocity of the muscle-tendon complex is calculated as a sum of products: each moment arm multiplied by its corresponding joint angular velocity across all joints involved.
  • This method illustrates how musculoskeletal geometry can be applied practically to assess hamstring velocities during sprinting effectively.

Summary of Key Concepts Discussed

Video description

Lecture by Professor Scott Delp of Stanford University about the hamstrings muscles. Learn about example applications where musculoskeletal geometry comes into play. We will estimate the muscle-tendon velocity in the hamstrings during sprinting, an activity during which these muscles are at high risk for an injury called a hamstrings strain injury. This lecture covers part of "Biomechanics of Movement Chapter 6: Musculoskeletal Geometry" Lecture 6.1: Introduction to Musculoskeletal Geometry https://youtu.be/XrYdGaRKBa8 Lecture 6.2: Measuring and Calculating Moments https://youtu.be/ld35cshzbzo Lecture 6.3: Using Musculoskeletal Geometry to Design Surgical Interventions https://youtu.be/vfeEtMu-Y_8 Lecture 6.4: Using Musculoskeletal Geometry to Compute Hamstring Velocity During Sprinting https://youtu.be/YQXXrzAQdZo Lecture 6.5: Understanding Muscle Strength https://youtu.be/vfD0kW27-4o Lecture 6.6: Modeling Musculoskeletal Geometry https://youtu.be/1Fa2sqn07aU Learn more at https://biomech.stanford.edu/ Explore all videos on the Biomechanics of Movement YouTube Channel: https://www.youtube.com/channel/UCDNGy0KKNLQ-ztcL5h2Z6zA Additional resources: OpenSim: https://simtk.org/projects/opensim Acknowledgments: Clio Delp, Sebastian Kleppe, University of Ottawa (Video Production) Marissa Lee, Melissa Boswell, Hannah O'Day (Content Review) The Stanford Human Performance Lab especially Scott Uhlrich & Julie Muccini (Demos) The University of Ottawa and Neuromuscular Biomechanics Lab of Stanford University