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The eddy current loss in a dc machine varies with the thickness (t) of laminations as __________.

  • A.t
  • B.1/t
  • C.\(1/t^{2}\)
  • D.\(t^{2}\)

Answer: D

The eddy current loss varies as \(t^{2}\).

The eddy current loss in a laminated core is

\[ P_{e} = K_{e} B_{m}^{2} f^{2} t^{2} V \]

where \(B_{m}\) is the peak flux density, \(f\) the frequency, \(t\) the lamination thickness and \(V\) the core volume. Halving the thickness cuts the loss to a quarter, which is why armature and transformer cores are built from thin insulated laminations.

The loss grows with thickness, so \(1/t\) and \(1/t^{2}\) have the relationship upside down, and a linear dependence on \(t\) understates it.

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