Pure Tone Audiometry - Effect of Cochlea Hearing Loss On Neural Tuning Curves

Effect of Cochlea Hearing Loss On Neural Tuning Curves

A normal neural tuning curve is characterised by a broadly tuned low frequency ‘tail’, with a finely tuned middle frequency ‘tip’. However, where there is partial or complete damage to the OHCs, but with unharmed IHCs, the resulting tuning curve would show the elimination of sensitivity at the quiet sounds. I.e. where the neural tuning curve would normally be most sensitive (at the ‘tip’) (See Figure 5).

Where both the OHCs and the IHCs are damaged, the resulting neural tuning curve would show the elimination of sensitivity at the ‘tip'. However, due to IHC damage, the whole tuning curve becomes raised, giving a loss of sensitivity across all frequencies (See Figure 6). It is only necessary for the first row of OHCs to be damaged for the elimination of the finely tuned ‘tip’ to occur. This supports the idea that the incidence of OHC damage and thus a loss of sensitivity to quiet sounds, occurs more than IHC loss.

Read more about this topic:  Pure Tone Audiometry

Famous quotes containing the words effect, hearing, loss and/or curves:

    The effect of having other interests beyond those domestic works well. The more one does and sees and feels, the more one is able to do, and the more genuine may be one’s appreciation of fundamental things like home, and love, and understanding companionship.
    Amelia Earhart (1897–1937)

    With all the gracious utterance thou hast
    Speak to his gentle hearing kind commends.
    William Shakespeare (1564–1616)

    The loss of enemies does not compensate for the loss of friends.
    Abraham Lincoln (1809–1865)

    For a hundred and fifty years, in the pasture of dead horses,
    roots of pine trees pushed through the pale curves of your ribs,
    yellow blossoms flourished above you in autumn, and in winter
    frost heaved your bones in the ground—old toilers, soil makers:
    O Roger, Mackerel, Riley, Ned, Nellie, Chester, Lady Ghost.
    Donald Hall (b. 1928)