4.6 Article

Restoration of quantum critical behavior by disorder in pressure-tuned (Mn, Fe)Si

期刊

NPJ QUANTUM MATERIALS
卷 2, 期 -, 页码 -

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NATURE PUBLISHING GROUP
DOI: 10.1038/s41535-017-0049-0

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资金

  1. US National Science Foundation [DMR-1105961, DMR-1436095, DMR-1610633, OISE-0968226]
  2. Japan Atomic Energy Agency Reimei
  3. US DOE, Office of Basic Energy Sciences, Materials Sciences and Engineering Division [DE-SC0006939, DE-SC0006888]
  4. U.S. Department of Energy (DOE) [DE-SC0006888, DE-SC0006939] Funding Source: U.S. Department of Energy (DOE)

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In second-order quantum phase transitions from magnetically ordered to paramagnetic states at T = 0, tuned by pressure or chemical substitution, a quantum critical point is expected to appear with critical behavior manifesting in the slowing down of spin fluctuations in the paramagnetic state and a continuous development of the order parameter in the ordered state. Quantum criticality is discussed widely as a possible driving force for unconventional superconductivity and other exotic phenomena in correlated electron systems. In the real world, however, quantum critical points and quantum criticality are often masked by a preceding first-order transition and/or the development of competing states. Pressure tuning of the itinerant-electron helical magnet MnSi is a well-known example of the suppression of a quantum critical point due to a first-order phase transition and resulting destruction of the ordered state. Utilizing muon spin relaxation experiments, here we report that 15% Fe-substituted (Mn, Fe) Si exhibits completely different behavior with pressure tuning, including the restoration of second-order quantum critical behavior and a quantum critical point at pQPC similar to 21-23 kbar, which coincides with the T = 0 crossing point of the extrapolated phase boundary line of pure MnSi. This result is quantitatively consistent with the recent theory of itinerant-electron ferromagnets by Sang, Belitz, and Kirkpatrick, who argued that disorder would restore a quantum critical point which is otherwise hidden by a firstorder transition.

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