2019
DOI: 10.1109/tmag.2019.2925781
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Compact Macrospin-Based Model of Three-Terminal Spin-Hall Nano Oscillators

Abstract: This is the accepted version of a paper published in IEEE transactions on magnetics. This paper has been peer-reviewed but does not include the final publisher proof-corrections or journal pagination.

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Cited by 6 publications
(3 citation statements)
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“…Another type of spintronic nano-oscillator is MTJ based SHNO, as shown in figure 15(f), where self-oscillation is primarily sustained by SOT current flowing through the SOT channel. This particular spintronic oscillator leverages the advantageous features of SOT, such as high energy efficiency, along with the amplified output power generated by the TMR effect in MTJs [138][139][140].…”
Section: Spin-torque Nano-oscillators (Stnos)mentioning
confidence: 99%
“…Another type of spintronic nano-oscillator is MTJ based SHNO, as shown in figure 15(f), where self-oscillation is primarily sustained by SOT current flowing through the SOT channel. This particular spintronic oscillator leverages the advantageous features of SOT, such as high energy efficiency, along with the amplified output power generated by the TMR effect in MTJs [138][139][140].…”
Section: Spin-torque Nano-oscillators (Stnos)mentioning
confidence: 99%
“…= τ eq +τ rf (10) where the DC and rf components of B s are separated based on the voltages applied to the heavy metal in Fig. 2(a)…”
Section: Injection Locking Modelmentioning
confidence: 99%
“…We introduce an ISF-based macromodel of the SHNO in Verilog-A that emulates the oscillator's electrical behavior, nonlinear phase dynamics, and thermal phase noise characteristic [33][34][35][36][37]. Previous approaches to model the spin torque oscillator at the circuit level have involved numerically simulating the LLGS equation using an equivalent circuit representation [38][39][40], which is computationally expensive, or solving analytical equations that accurately model the electrical behavior, including output power and linewidth, but do not include nonlinear injection locking [10,[41][42][43][44]. On the other hand, our analytical ISF-based approach comprehensively models the nonlinear behavior of the oscillator without requiring heavy computation.…”
Section: A Verilog-a Oscillator Macromodelmentioning
confidence: 99%