4.8 Article

Local bifurcation with spin-transfer torque in superparamagnetic tunnel junctions

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NATURE COMMUNICATIONS
卷 13, 期 1, 页码 -

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NATURE PORTFOLIO
DOI: 10.1038/s41467-022-31788-1

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资金

  1. ImPACT Programme of CSTI
  2. JST-OPERA [JPMJOP1611]
  3. JST-CREST [JPMJCR19K3]
  4. JST-PRESTO [JPMJPR21B2]
  5. JSPS Core-to-Core Programme
  6. JSPS Kakenhi [19H05622]
  7. Shimadzu Research Foundation
  8. RIEC Cooperative Research Projects

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By studying superparamagnetic tunnel junctions, the authors reveal the characteristics of the Neel-Arrhenius law and provide a rigorous mathematical foundation for the engineering design of probabilistic computing hardware.
Modulation of the energy landscape by external perturbations governs various thermally-activated phenomena, described by the Arrhenius law. Thermal fluctuation of nanoscale magnetic tunnel junctions with spin-transfer torque (STT) shows promise for unconventional computing, whereas its rigorous representation, based on the Neel-Arrhenius law, has been controversial. In particular, the exponents for thermally-activated switching rate therein, have been inaccessible with conventional thermally-stable nanomagnets with decade-long retention time. Here we approach the Neel-Arrhenius law with STT utilising superparamagnetic tunnel junctions that have high sensitivity to external perturbations and determine the exponents through several independent measurements including homodyne-detected ferromagnetic resonance, nanosecond STT switching, and random telegraph noise. Furthermore, we show that the results are comprehensively described by a concept of local bifurcation observed in various physical systems. The findings demonstrate the capability of superparamagnetic tunnel junction as a useful tester for statistical physics as well as sophisticated engineering of probabilistic computing hardware with a rigorous mathematical foundation. There has been much interest in using the probabilistic switching of magnetic tunnel junctions in unconventional computing, but to do so requires a detailed understanding of this switching. Here, Funatsu et al rigorously determine the switching exponents in superparamagnetic tunnel junctions.

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