4.6 Article

Precessional dynamics of geometrically scaled magnetostatic spin waves in two-dimensional magnonic fractals

Journal

PHYSICAL REVIEW B
Volume 105, Issue 17, Pages -

Publisher

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevB.105.174415

Keywords

-

Funding

  1. Swiss National Science Foundation [200020_172774]
  2. ETH Zurich postdoctoral fellowship
  3. Marie Curie Actions for People COFUND program
  4. National Science Center Poland [UMO-2020/37/B/ST3/03936]
  5. Poznan Supercomputing and Networking Center [398]
  6. Swiss National Science Foundation (SNF) [200020_172774] Funding Source: Swiss National Science Foundation (SNF)

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This study reports on the formation of magnetostatic modes in an artificial magnetic structure, and reveals that the mode formation is related to the geometric scaling of the fractal structure. Experimental results show that the evolution of precessional motion is linked to the progression in geometric structures and results in a modification of the demagnetizing field. Additionally, a scaled spatial distribution of modes at the ferromagnetic resonance frequency has been observed. These findings provide guiding principles for the use of magnetic fractals in magnonics applications.
The control of spin waves in periodic magnetic structures has facilitated the realization of many functional magnonic devices, such as band stop filters and magnonic transistors, where the geometry of the crystal structure plays an important role. Here, we report on the magnetostatic mode formation in an artificial magnetic structure, going beyond the crystal geometry to a fractal structure, where the mode formation is related to the geometric scaling of the fractal structure. Specifically, the precessional dynamics was measured in samples with structures going from simple geometric structures toward a Sierpinski carpet and a Sierpinski triangle. The experimentally observed evolution of the precessional motion could be linked to the progression in the geometric structures that results in a modification of the demagnetizing field. Furthermore, we have found sets of modes at the ferromagnetic resonance frequency that form a scaled spatial distribution following the geometric scaling. Based on this, we have determined the two conditions for such mode formation to occur. One condition is that the associated magnetic boundaries must scale accordingly, and the other condition is that the region where the mode occurs must not coincide with the regions for the edge modes. This established relationship between the fractal geometry and the mode formation in magnetic fractals provides guiding principles for their use in magnonics applications.

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