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CONDENSED MATTER
Features of a low-temperature charge density wave in the monoclinic phase of NbS$_3$ manifested in the NMR and in transport properties
A. S. Semakina, I. R. Mukhamedshinb, S. G. Zybtsevc, V. Ya. Pokrovskiic a Wihuri Physical Laboratory, Department of Physics and Astronomy, University of Turku, 20014 Turku, Finland
b Université Paris-Saclay, CNRS, Laboratoire de Physique des Solides, 91405 Orsay, France
c Kotelnikov Institute of Radioengineering and Electronics, Russian Academy of Sciences, Moscow, 125009 Russia
Abstract:
The relaxation of the transverse nuclear magnetization in the monoclinic phase of NbS$_3$ has been studied by the $^{93}$Nb nuclear magnetic resonance method near the temperature $T_{\mathrm{P2}} = 150$ K, at which a low-temperature charge density wave is formed. It has been shown that the critical slowing down of one of the vibrational modes of the lattice, which is quite slow even above $T_{\mathrm{P2}}$, occurs slightly below $T_{\mathrm{P2}}$. The transition at $T_{\mathrm{P2}}$ occurs not only in low-resistance samples, as thought previously, but also in high-resistance ones, and involves Nb atoms in the bulk of a sample. The transport properties of high-resistance samples, namely, the smearing of the depinning threshold for the charge density wave below $T_{\mathrm{P2}}$, confirm that the phase transition in them occurs at $T_{\mathrm{P2}}$. It has been concluded that the distortion of the lattice at $T_{\mathrm{P2}}$ is not due to the Peierls mechanism and can be attributed to the Keldysh–Kopaev transition. Another possible mechanism is the fluctuation distortion of the lattice above $T_{\mathrm{P2}}$ that prevents the sliding of the charge density wave.
Received: 09.02.2024 Revised: 09.02.2024 Accepted: 15.02.2024
Citation:
A. S. Semakin, I. R. Mukhamedshin, S. G. Zybtsev, V. Ya. Pokrovskii, “Features of a low-temperature charge density wave in the monoclinic phase of NbS$_3$ manifested in the NMR and in transport properties”, Pis'ma v Zh. Èksper. Teoret. Fiz., 119:6 (2024), 432–438; JETP Letters, 119:6 (2024), 444–450
Linking options:
https://www.mathnet.ru/eng/jetpl7182 https://www.mathnet.ru/eng/jetpl/v119/i6/p432
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