Rotation in Sport and Motor Control

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17 Terms

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Motor Control

Study of how movement is controlled

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Expanded Info Processing Model

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Angular Momentum

  • defintion

  • Equation

  • quantity of rotational motion

Angular Momentum (L) = Moment of inertia x Angular Velocity

L = I x ω

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Moment of inertia

  • defintion

  • 3 axis

  • Which has bigger I and why

  • resistance of a body to angular motion

  • Measure of distribution of mass about an axis (tucking reduces)

3 axis…

  1. Lateral (pole through hips)

  2. Frontal (pole through belly button)

  3. Longitudinal (pole through head to toe)

I = largest in frontal axis

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Conservation of Angular Momentum

  • equation

  • Definition

Is ωs = It ωt

  • If moment of inertia changes, angular velocity changes to compensate

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Can Angular Momentum be generated in flight?

  • Generating angular momentum around an axis of a joint whilst decreasing inertia = small angular velocity

  • CANT generate angular momentum though

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How is a somersault generated at takeoff?

  • how?

  • Equation

  • Create torque by shifting COM foward within the base of support

  • Generates GRF pointing backwards, then pike at hips and shift COM forward

Torque = Force x Distance

  • Force from trampoline

  • Distance from landing point to COM

<ul><li><p>Create <strong>torque</strong> by <strong>shifting COM foward</strong> within the <strong>base</strong> of support</p></li><li><p><strong>Generates GRF</strong> pointing backwards, then <strong>pike</strong> at hips and shift COM forward</p></li></ul><p></p><p><strong>Torque = Force x Distance</strong></p><ul><li><p>Force from trampoline</p></li><li><p>Distance from landing point to COM</p></li></ul>
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How do long jumpers cope against forwards somersault momentum during flight?

  • Circle arms and legs forward = go backwards

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High Jumpers

  • explain their approach

The Curved Approach

  • curve tightens as they near jump to produce somersault rotation

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Gymnasts

  • how do they maintain rotation

Have to input energy into the bar to keep rotating round

  • energy lost through friction and elasticity

  • Energy input through muscle and hip flexion, then straighten

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Motor Control of Gymnast bar dismount

  • Timing

Margin for error in timing of releases is larger due to modified technique

  • Change the radius to the COM

  • Tangential release = 90° from path

<p>Margin for error in timing of releases is larger due to modified technique</p><ul><li><p>Change the radius to the COM</p></li><li><p>Tangential release = 90° from path</p></li></ul>
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Production of Twist - during takeoff

  • name

  • How?

  • Disadvantage

Contact Twist…

  • Makes use of Newtons 3rd Law - every action has equal and opposite reaction force

  • Push back of floor, then move arms in to reduce I and Increase ω

HOWEVER…

  • taking energy from floor (GRF), so energy in system during the whole movement = less controlled landing

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Production of Twist - After takeoff

  • name

  • How

Ariel Twist

  • Hips rotate in one direction, causing system to maintain angular momentum by rotating in the opposite direction

  • Conservation of Angular Momentum

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Advantages of Hula - 3

  • Don’t have to worry about twist on take off

  • Good view of landing spot the entire way

  • Twist is stopped when hula is stopped

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Disadvantages of Hula - 1

  • Limited amount of twist can be produced

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2 ways to produce Tilt

  • why useful

  1. Asymmetrical Arms

  2. Asymmetrical Hips

  • Can produce tilt during somersault

  • Gymnasts use to correct movements in flight

<ol><li><p><strong>Asymmetrical Arms</strong></p></li><li><p><strong>Asymmetrical Hips</strong></p></li></ol><p></p><ul><li><p>Can produce tilt <strong>during somersault</strong></p></li><li><p>Gymnasts use to <strong>correct movements</strong> in flight</p></li></ul>
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3 Equations for Production of Angular Momentum

  1. Angular Momentum = Moment of Inertia x Angular Velocity

    • h = Iω

  2. Torque = Force x Distance

    • T = Fd

  3. Torque = rate of change in angular momentum