Fig. 4: Temperature evolution of in-plane superconducting anisotropy in CsV3Sb5. | Nature Communications

Fig. 4: Temperature evolution of in-plane superconducting anisotropy in CsV3Sb5.

From: Violation of emergent rotational symmetry in the hexagonal Kagome superconductor CsV3Sb5

Fig. 4: Temperature evolution of in-plane superconducting anisotropy in CsV3Sb5.

Here, in-plane anisotropy of Hc2 deduced from the field-angle dependence of the specific heat at various temperatures are shown. The measurement field Hmeas is close to the mid-point of the SC transition at each temperature. a In-plane Hc2 anisotropy at 2.4 K. As explained in the text, the anisotropy δHc2 is evaluated from the specific heat anisotropy δC/T using the relation δHc2 = −α−1δC/T, where α = (1/T)(dC/dH) is the slope of the C(H)/T vs. H curve at the same temperature. The corresponding δC/T values are shown using the right vertical axis. The curves represent the result of sinusoidal fitting using six and twofold oscillations. Each data point is obtained by averaging raw C data for typically 120 s and the error bar represents standard errors of the averaged data set. b Same plot but for the data at 1.6 K. c Same plot but for the data at 0.8 K.

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