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biquadratic coupling #261

Closed SediE7 closed 10 months ago

SediE7 commented 11 months ago

Hi dear all @fangohr @JLeliaert @marijanbeg @swapneelap @lang-m @ I try to simulate STNO with both bilinear and biquadratic coupling constant (this paper: Ultra‑wide‑band millimeter‑wave generator using spin torque oscillator with strong interlayer exchange couplings https://doi.org/10.1038/s41598-022-15014-y) But neither OOMMF nor mumax3 have any native support for simulations involving the biquadratic coupling constant, how can I simulate this STNO with both bilinear and biquadratic coupling constant?

Best regards, Sedi Emad

samjrholt commented 11 months ago

Hi @SediE7

Unfortunately, as we currently only support OOMMF and mumax3 as backends if neither of these support the features you are looking for then it wouldn't be integrated into Ubermag.

If you are comfortable with coding then you can always write an extension for OOMMF or mumax3 to include your new energy term. An overview of extensions for OOMMF can be found here https://math.nist.gov/oommf/contrib/oxsext/oxsext.html.

SediE7 commented 10 months ago

Hi @samjrholt Thank you for your response. Best regards, Sedi Emad

jedcheng commented 10 months ago

Actually, I am from the same research group in the paper (but I only joined 3 weeks ago) Are there any updates from your attempts? @SediE7

I am also trying to reproduce the results from oommf. After reviewing the custom LLG equation solver used in the group, I believe the RKKY term in ubermag provides the API to do the coupling.

However, I encountered a problem. (I have been using mumax for years but very new to oommf) Is it possible to apply a non-polarized current so that I can pass it through my custom fixed layer?

swapneelap commented 10 months ago

@jedcheng Thank you for pointing out the RKKY energy for the description of bilinear and biquadratic exchange coupling between two layers separated by a spacer layer. If I understand correctly, you want to study spin-transfer torque in multi-layers using the Slonczewski model? If that is the case, it is assumed that passing a non-polarised current through a pinned layer essentially picks-up the magnetisation of the pinned layer before reaching the free layer. Hence, to simulate the free layer, you need to define the mp parameter (orientation of the spin polarisation of the current), which is same as the orientation of magnetisation of the pinned layer, in the Slonczewski dynamics term in Ubermag. The documentation of the same for OOMMF can be found here: https://math.nist.gov/oommf/doc/userguide20a3/userguide/Standard_Oxs_Ext_Child_Clas.html#SX

jedcheng commented 10 months ago

@swapneelap Thank you for the reply.

My idea was to simulate both the fixed layer and the free layer in OOMMF. After a weekend of trial and error, I settled into simulating both a Slonczewski torque from a polarized current and a very thin fixed layer. The very thin fixed layer's sole purpose is to provide the biquadratic coupling needed.

I was able to increase the current density by 10 fold which the STO could still operate. The oscillating frequency increased 4x to 140GHz compared to the simualtions without the RKKY term.

My purpose was to verify that the same effects could be observed outside of the solver created by our adjacent research group. Thus the results are good enough for me.