1986
DOI: 10.1016/0378-4363(86)90093-8
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Optical investigation of the Peierls gap in the chain-like conductor (TaSe4)2I

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Cited by 26 publications
(14 citation statements)
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“…Finally, we obtain V 0 = 0.7 × 380/4.7 ≈ 57 meV for the strength of the charge order parameter, which, on taking T 0 ≈ 135 K [23] for the ordering temperature, yields 2V 0 /k B T 0 ≈ 10. While this ratio is large, it lies within the range of values, 6 < 2V 0 /k B T 0 < 17, found experimentally in typical charge-density wave systems [44][45][46][47][48]. V 0 is also of sufficient strength to overcome incoherence of the bands reported at the anodes [52].…”
supporting
confidence: 72%
“…Finally, we obtain V 0 = 0.7 × 380/4.7 ≈ 57 meV for the strength of the charge order parameter, which, on taking T 0 ≈ 135 K [23] for the ordering temperature, yields 2V 0 /k B T 0 ≈ 10. While this ratio is large, it lies within the range of values, 6 < 2V 0 /k B T 0 < 17, found experimentally in typical charge-density wave systems [44][45][46][47][48]. V 0 is also of sufficient strength to overcome incoherence of the bands reported at the anodes [52].…”
supporting
confidence: 72%
“…At T CDW = 263 K it undergoes a charge density wave (CDW) transition, accompanied by an incommensurate structural distorsion [10,11]. As expected, the instability affects the electronic structure, and clear signatures of the transition are found in the electrical resistivity [12,13], the magnetic susceptibility [14] and the optical response [15]. The CDW phase is rather unusual.…”
mentioning
confidence: 92%
“…2 But the PG is especially pronounced in cases where the bare gap is opened spontaneously as a symmetry-breaking effect which was the subject of detailed experimental studies. [3][4][5][6][7] In quasi-onedimensional ͑1D͒ conductors it is known as the Peierls-Fröhlich instability leading to the charge-density wave ͑CDW͒ formation, as well as to analogous spin Peierls and spin-density-wave states. 8 Here the picture of the PG has been suggested theoretically 9 in relation to absence of the long-range order ͑LRO͒ in 1D CDW's.…”
Section: Introductionmentioning
confidence: 99%