Ross Sanders Centre for Aquatics Research and Education Physical Education Sport and Leisure Studies The University of Edinburgh.

Slides:



Advertisements
Similar presentations
By: Cory Bean & Caleb Singleton Throwing a football consists of 4 phases 1. Stance 2. Step/Windup 3. Release 4. Follow Thru.
Advertisements

Mechanics of Rigid Body. C
Introduction to Biomechanics EXSC 408L - Fall ‘10 Dr. Kathleen E. Sand (BU 2007; USC 2004) subject line: EXSC 408L … Office Hours.
Pure Tones and the Sine Wave
CHAPTER 19: LOCOMOTION: THE AQUATIC ENVIRONMENT KINESIOLOGY Scientific Basis of Human Motion, 12 th edition Hamilton, Weimar & Luttgens Presentation Created.
© 2008 McGraw-Hill Higher Education. All Rights Reserved. Chapter 20: Locomotion: The Aquatic Environment KINESIOLOGY Scientific Basis of Human Motion,
Time 1  shank  thigh  Knee Segment Angles are ABSOLUTE ANGLES, measured with respect to a (stationary) global vertical or horizontal reference axis.
Segmental Power Analysis of Walking
Spring 2002 Lecture #23 Dr. Jaehoon Yu 1.Superposition and Interference 2.Speed of Waves on Strings 3.Reflection and Transmission 4.Sinusoidal.
Physics 151 Week 12 Day 3 Topics: Hooke’s Law and Oscillations (Chs. 8 & 14)  Oscillations  Period & Frequency  Angular Frequency  Forces  Acceleration.
Biomechanics of Gait Walking
Power Production During Swim Starting D. Gordon E. Robertson, Ph.D. Vivian L. Stewart, M.Sc. Biomechanics Laboratory, School of Human Kinetics, University.
What is Biomechanics?  The study of human movement and the forces acting upon it both internal and external, during motion and when stationary.  It is.
Chapter 16 Wave Motion.
Physics 151 Week 13 Day 1 Topics: Harmonic Oscillations (Ch. 14)  Oscillations  Period & Frequency  Angular Frequency  Forces  Acceleration  Energy.
Modeling and Kinetics: Forces and Moments of Force* * Some of the materials used in this lecture are derived from: 1.Winter, D. A. (1990). Biomechanics.
Chapter 13 VibrationsandWaves. Hooke’s Law F s = - k x F s = - k x F s is the spring force F s is the spring force k is the spring constant k is the spring.
Dr. Jie ZouPHY Chapter 16 Wave Motion (Cont.)
Simple Harmonic Motion
Waveform and Spectrum A visual Fourier Analysis. String with fixed ends.
2A/2B BIOMECHANICS 2 nd ed. 1 ©PE STUDIES REVISION SEMINARS.
Chapter 13 Oscillatory Motion.
Chapter 13 Vibrations and Waves.
Spring Topic Outline for Physics 1 Spring 2011.
Chapter 11 Angular Momentum; General Rotation 11-2 Vector Cross Product; Torque as a Vector 11-3Angular Momentum of a Particle 11-4 Angular Momentum and.
Biomechanics.  Linear momentum is the product of mass and velocity and implies a quantity of motion in a straight line.  The relationship is expressed.
The influence of movement speed and handedness on the expenditure of potential and kinetic energy in full body reaching movements Nicole J. Vander Wiele,
The Science of Biomechanics
Generate and interpret graphs and charts describing different types of motion, including the use of real-time technology such as motion detectors or photogates.[PHY.4A]
BIPEDAL LOCOMOTION Prima Parte Antonio D'Angelo.
Cause-Effect ~ Total Body Level  Total Body Center of Mass (TBCM)  Free Body Diagram (FBD)  Mass-Acceleration Diagram (MAD)  General global coordinate.
Kinetics of Hula Hooping: An Exploratory Analysis Tyler Cluff D. Gordon E. Robertson Ramesh Balasubramaniam School of Human Kinetics Faculty of Health.
Biomechanical Analysis of the Tennis serve. Preparation The preparation phase primarily consists of the mental set in which the athlete prepares mentally.
Beyond Human, or Just Really Amazing?. Biomechanics “the application of the principles of physics to the analysis of movement” Exercise Science, Ted Temertzoglou.
Mousetrap powered cars!. Why?? Mousetrap powered cars! Physics: Potential and kinetic energies and kinetic friction. Critical Skills: Critical thinking.
15.1 Motion of an Object Attached to a Spring 15.1 Hooke’s law 15.2.
Biomechanics Examines the internal and external forces acting on the human body and the effects produced by these forces Aids in technique analysis and.
Newton’s Laws of Motion Applicable to Angular Motion Dr. Ajay Kumar Professor School of Physical Education DAVV Indore.
Unit Project. Today’s Agenda  Opener: What is a Newton?  Unit 1: Sports Project Presentations  Build A Rube GoldBerg  Closure: Identify energy transformations.
Swimming Research and Education at the Centre for Aquatics Research and Education (CARE) The University of Edinburgh Ross Sanders Hideki Takagi.
Introduction of PCA and energy flow pattern in lower limb Reporter: Yu-shin Chang Date: 99/02/05.
THROW Pattern PUSH Pattern
Chapter 16 Lecture One: Wave-I HW1 (problems): 16.12, 16.24, 16.27, 16.33, 16.52, 16.59, 17.6, Due.
1 Honors Physics 1 Summary and Review - Fall 2013 Quantitative and experimental tools Mathematical tools Newton’s Laws and Applications –Linear motion.
The Science of Biomechanics
We’re on a roll! The Physics of Rotation. Rotational Momentum and Energy Chapter 12.
By Amanda, Georgia & Jazmin.  When trying to give much momentum to an object or body as possible, force summation becomes important. The amount of momentum.
Anthony Beeman.  Since the project proposal submittal on 9/21/15 I began work on the Abaqus Kinematic model utilizing join, hinge, and beam elements.
BIOMECHANICS OF THE RUGBY UNION PLACEKICK CASE STUDY OF JONNY WILKINSON (Newcastle Falcons, Toulon, England, and the British & Irish Lions)
Chapter 16 Waves-I Types of Waves 1.Mechanical waves. These waves have two central features: They are governed by Newton’s laws, and they can exist.
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.
Introduction Results Browning, R.C., Baker, E. A., Herron, J.S., Kram, R. Effects of obesity and sex on the energetic cost and preferred speed of walking.
Rotation Notice that all the points turn through the same angle, but they travel different distances. What determines how far each point travels?
Athletics Jamie French and Ian Hill Horizontal Jumps.
Particle Kinematics Direction of velocity vector is parallel to path Magnitude of velocity vector is distance traveled / time Inertial frame – non accelerating,
THE BIOMECHANICS OF POLE VAULTING Scott Simpson. Why me?! Sport and Exercise Science Graduate at UWIC (1 st Class Hons.) – 2003 Specialising in Biomechanics.
1 10. Harmonic oscillator Simple harmonic motion Harmonic oscillator is an example of periodic motion, where the displacement of a particle from.
Harmonic Motion AP Physics C.
The Science of Biomechanics
Biomechanics of a Tennis Serve
Angular Kinetics of Human Movement
Segmental Power Analysis
Oscillatory Motion.
Chapter 8 Rotational Motion
Rotational Dynamics Torque and Angular Acceleration
Chapter 8 Rotational Motion.
New South Wales Institute of Sport Swimming New South Wales
Chapter 15 Oscillations.
Simple Harmonic Motion and Wave Interactions
Presentation transcript:

Ross Sanders Centre for Aquatics Research and Education Physical Education Sport and Leisure Studies The University of Edinburgh

Methods Applied at CARE  3D analysis methods  Accurate WBCM calculation  Energy, angular momentum, net torques  Quantifying rhythm - Fourier analysis

3D Analysis Methods

Maximising Accuracy - Calibration Psycharakis, S.G, Sanders, R.H., and Mill, F. (2005). A calibration frame for 3D analysis of swimming. In Q. Wang (Ed.) Proceedings of XXIII International Symposium on Biomechanics in Sports, The China Institute of Sports Science, Beijing, pp

Maximising Accuracy - Anthropometric Data - Elliptical Zone Method Jensen, R.K. (1978). Estimation of the biomechanical properties of three body types using a photogrammetric method. Journal of Biomechanics, 11,

Deffeyes, J, and Sanders, R. (2005). Elliptical zone body segment modeling software: Digitising, modeling and body segment parameter calculation. In Q. Wang (Ed.) Proceedings of XXIII International Symposium on Biomechanics in Sports, pp

Measuring Rhythm Fourier Analysis:   Any time series data can be represented as a series of waveforms   Each waveform (harmonic) is an integer multiple of the fundamental frequency e.g. 1hz, 2hz, 3hz etc.   Fourier analysis determines the amplitude of each waveform   Fourier analysis determines the ‘phase’ i.e. the timing of when the peaks of the wave are attained

The Possibility of Energy Transmission by Travelling Waves How the Rhythms in Butterfly Influence Performance  WBCM potential energy contributes to energy of the trunk and lower limbs.  Pendulum action changes potential energy to rotational energy of the trunk and lower limbs.  Transmission of energy from thighs to shanks in a body wave.

 Strong propulsion from the kick  Time of maximum force does not coincide with maximum vertical foot speed Effect of the Kick on Propulsion

Why should the two kicks be different in amplitude ? Effect of Wave Phase on Performance

 The phase of H1 relative to H2 produces a strong upbeat and strong downbeat  Adds rotational energy to the trunk  Energy transfer and economy Effect of the Wave Phase on Performance (cont.)

Rhythms in Front Crawl  3D data 200m front crawl. N=7 * 4  'Torsional' wave rather than 'rocking' wave investigated

Wave Velocity of the Harmonics Shoulder-Hip Hip-Knee Knee-Ankle H H H H1 WSSD H2 WSSD H3 WSSD H1 BSSD H2 BSSD H3 BSSD The H3 wave moves from hip to ankle in a consistent manner !

Knee-Ankle H3 Wave Velocity

How the Rhythms in Front Crawl Influence Performance  Arm pull produces high energy of translation Concurrently other arm increases potential energy  No evidence of 'free of charge' energy transmission from trunk to lower body  No evidence of 'free of charge' energy transmission from thighs to shanks The Possibility of Energy Transmission

 Acceleration is dominated by the effect of the two arms pulls  Propulsion is also influenced by the kick Propulsion in 6 Beat Front Crawl

Conclusions:  Three-dimensional analysis techniques to quantify kinematics, kinetics, and three dimensional waveforms can provide new insights into how performance is optimised in swimming.

 The roll angular momentum reflects the strong H3 rhythm possessed by the lower body  The roll angular momentum also reflects the H1 rhythm of the upper body  The rotation of the body is the result of the interaction of the torques from the hydrodynamic forces in reaction to the kick/arm actions, and the torque from the buoyancy force How the Rolling Rhythms are Produced Yanai, T. (2004). Buoyancy is the primary source of generating body roll in front crawl swimming. Journal of Biomechanics, 37,