Publications#

If you use TetraX for your research, please see here on how to cite us.

Publications relevant for the this package#

The following publications were essential in the development of TetraX.

[T1]

L. Körber, G. Quasebarth, A. Hempel, F. Zahn, A. Otto, E. Westphal, R. Hertel and A. Kákay (2022). “TetraX: Finite-Element Micromagnetic-Modeling Package”, Rodare. DOI: 10.14278/rodare.1418

[T2]

Körber, et al., “Finite-element dynamic-matrix approach for spin-wave dispersions in magnonic waveguides with arbitrary cross section”, AIP Advances 11, 095006 (2021)

[T3]

Körber and Kákay, “Numerical reverse engineering of general spin-wave dispersions: Bridge between numerics and analytics using a dynamic-matrix approach”, Phys. Rev. B 104, 174414 (2021)

[T4]

Körber, et al., “Finite-element dynamic-matrix approach for propagating spin waves: Extension to mono- and multilayers of arbitrary spacing and thickness”, AIP Advances 12, 115206 (2022)

Research using/citing TetraX#

The following publications either directly used or mention TetraX, our developed dynamic-matrix method, or a previous version of it (ordered anti-chronologically).

  1. Kuznetsov, et al. “Optical control of spin waves in hybrid magnonic-plasmonic structures”, Sci. Adv. 11, eads2420 (2025)

  2. Brevis et al., “Curvature-induced parity loss and hybridization of magnons: Exploring the connection of flat and tubular magnetic shells”, Phys. Rev. B 110, 134428 (2024)

  3. Berchialla, et al. “Focus on three-dimensional artificial spin ice “, Appl. Phys. Lett. 125, 220501 (2024)

  4. Volkov, et al. “Three-dimensional magnetic nanotextures with high-order vorticity in soft magnetic wireframes” Nature Communications 15 (2024) 2193

  5. Gonzales-Chaves, et al. “Solutions to the Landau–Lifshitz–Gilbert equation in the frequency space: Discretization schemes for the dynamic-matrix approach”, JMMM 603 (2024) 172179

  6. Kraft, et al. “Parallel-in-time integration of the Landau–Lifshitz–Gilbert equation with the parallel full approximation scheme in space and time”, JMMM 597, 171998 (2024)

  7. Körber, “Spin waves in curved magnetic shells”, PhD Thesis, TU Dresden (2023)

  8. Riedel, “Local Control and Manipulation of Propagating Spin Waves Studied by Time-Resolved Kerr Microscopy”, PhD Thesis, TU Müchchen (2023)

  9. Chumak, et al. “Advances in magnetics roadmap on spin-wave computing”, IEEE Transactions on Magnetics 58, 0800172 (2022)

  10. Riedel, et al., “Hybridization-Induced Spin-Wave Transmission Stop Band within a 1D Diffraction Grating”, Advanced Physics Research 2, 2200104 (2023)

  11. Gallardo, et al. “High spin-wave asymmetry and emergence of radial standing modes in thick ferromagnetic nanotubes”, Physical Review B 105, 104435 (2022)

  12. Gladii, et al., “Spin-wave nonreciprocity at the spin-flop transition region in synthetic antiferromagnets”, Physical Review B 107, 104419 (2023)

  13. Gallardo, et al. “Unidirectional Chiral Magnonics in Cylindrical Synthetic Antiferromagnets”, Physical Review Applied 18, 054044 (2022)

  14. Iurchuk , et al. “Tailoring crosstalk between localized 1D spin-wave nanochannels using focused ion beams”, Scientific Reports volume 13, Article number: 764 (2023)

  15. Hache , et al. “Control of 4-magnon-scattering in a magnonic waveguide by pure spin current”, Phys. Rev. Applied 20, 014062 (2023)

  16. Riedel , et al. “Hybridization‐Induced Spin‐Wave Transmission Stop Band within a 1D Diffraction Grating”, Advanced Physics Research (2023)

  17. Körber, et al., “Curvilinear spin-wave dynamics beyond the thin-shell approximation: Magnetic nanotubes as a case study”, Phys. Rev. B 106, 014405 (2022)

  18. Körber, et al., “Mode splitting of spin waves in magnetic nanotubes with discrete symmetries”, Phys. Rev. B 105, 184435 (2022)

  19. Körber, et al., “Symmetry and curvature effects on spin waves in vortex-state hexagonal nanotubes”, Phys. Rev. B 104, 184429 (2021)