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Step Frequency, Clinical estimate of leg stiffness left/right differences

Discussion in 'Biomechanics, Sports and Foot orthoses' started by Griff, Aug 3, 2010.

  1. markjohconley

    markjohconley Well-Known Member

    i think i've done my back!
     
  2. markjohconley

    markjohconley Well-Known Member

    Much better...just told i will be a grandfather again! YES!
     
  3. Congrates to you and Your old lady ( Terri ? ) and your kid and kids other half

    Love to speak a little OZ now and then :D
     
  4. davsur08

    davsur08 Active Member

    Re: Barefoot Running Debate

    Hello Simon, sorry for asking a question now. How did you get 40 in your equation?

    thanks for your time
     
  5. Re: Barefoot Running Debate

    40 is approximately 2x pi squared.
     
  6. davsur08

    davsur08 Active Member

    Re: Barefoot Running Debate

    Thanks a lot Simon. Another dumb question. Whats is the rationale for using 2 x pi square in the equation.

    thank you
     
  7. Re: Barefoot Running Debate

    Because it's based on the phase space rotation of a harmonic oscillator- a mass bouncing up and down on a spring.
     
  8. davsur08

    davsur08 Active Member

    Re: Barefoot Running Debate

    Thank you simon.
    so this equation for leg stiffness is only applicable for running/ jumping and not for walking, since running is described as 'spring ball'. Am I right to say this?

    I am yet to get my head around the leg stiffness concept so please bear with me.

    thanks heaps
     
  9. Re: Barefoot Running Debate

    Traditionally, walking has been modellled as an inverted pendulum while a spring-mass model has been applied to running and hopping. However, while the inverted pendulum model predicts the energetics of walking, it does not predict the ground reaction force patterns observed in-vivo. For this reason, Hartmut Geyer has presented a bipedal spring-mass model for human walking which does appear to provide a more accurate model of human walking than the inverted pendulum. https://www.cs.cmu.edu/~hgeyer/Publications/GeyerEA06ProcRSocB.pdf
     
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