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We describe the topological Hochschild homology of ring spectra that arise asThom spectra for loop maps f: X->BF, where BF denotes the classifying space forstable spherical fibrations. To do this, we consider symmetric monoidal modelsof the category of spaces over BF and corresponding strong symmetric monoidalThom spectrum functors. Our main result identifies the topological Hochschildhomology as the Thom spectrum of a certain stable bundle over the free loopspace L(BX). This leads to explicit calculations of the topological Hochschildhomology for a large class of ring spectra, including all of the classicalcobordism spectra MO, MSO, MU, etc., and the Eilenberg-Mac Lane spectra HZ/pand HZ.

Topological Hochschild homology of Thom spectra and the free loop space