Abstract

The unusually low lattice thermal conductivity of the transition-metal carbides at low temperatures has been attributed to the scattering of phonons by conduction electrons. An experiment which confirms this interpretation is reported. Thermal conductivity measurements on single-crystal Nb${\mathrm{C}}_{0.96}$ through its superconducting critical temperature (9.8\ifmmode^\circ\else\textdegree\fi{}K) show that the lattice component of the thermal conductivity, ${K}_{l3}$, increases greatly below ${T}_{c}$ because of decreased phonon-electron scattering. The maximum increase in lattice thermal conductivity from this effect occurs at 3\ifmmode^\circ\else\textdegree\fi{}K with $\frac{{K}_{\mathrm{ls}}}{{K}_{\mathrm{ln}}}$ equal to 160. The theories of Bardeen, Rickayzen, and Tewordt and of Klemens and Tewordt for the influence of electrons and point defects on lattice conductivity provide a quantitative interpretation of the effect. The best fit to the Nb${\mathrm{C}}_{0.96}$ data is for $\frac{2\ensuremath{\epsilon}(o)}{k{T}_{c}}=4.0$. The behavior of Nb${\mathrm{C}}_{0.96}$ is in contrast to that of Nb${\mathrm{C}}_{0.76}$, which remains in the normal state throughout the temperature interval studied and shows no increase in thermal conductivity.

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