Splitting of standing spin-wave modes in circular submicron ferromagnetic dot under axial symmetry violation

• Tipo: Artigo em Revista Científica Internacional
• Data: 2015

Autores

Bunyaev, SA (Autor) FCUP; Golub, VO (Autor) Outra; Salyuk, OY (Autor) Outra; Tartakovskaya, EV (Autor) Outra; Santos, NM (Autor) Outra; Timopheev, AA (Autor) Outra; Sobolev, NA (Autor) Outra; Serga, AA (Autor) Outra; Chumak, AV (Autor) Outra; Hillebrands, B (Autor) Outra; G.N. Kakazei (Autor) FCUP

Revista

Título: Scientific Reports

Vol. 5

ISSN: 2045-2322

Editora: Springer Nature

Indexação

ISI Web of Knowledge - 11 Citações

Scopus - 13 Citações

Outras Informações

ID Authenticus: P-00J-Z77

DOI: 10.1038/srep18480

Abstract (EN): The spin wave dynamics in patterned magnetic nanostructures is under intensive study during the last two decades. On the one hand, this interest is generated by new physics that can be explored in such structures. On the other hand, with the development of nanolithography, patterned nanoelements and their arrays can be used in many practical applications (magnetic recording systems both as media and read-write heads, magnetic random access memory, and spin-torque oscillators just to name a few). In the present work the evolution of spin wave spectra of an array of non-interacting Permalloy submicron circular dots for the case of magnetic field deviation from the normal to the array plane have been studied by ferromagnetic resonance technique. It is shown that such symmetry violation leads to a splitting of spin-wave modes, and that the number of the split peaks depends on the mode number. A quantitative description of the observed spectra is given using a perturbation theory for small angles of field inclination from the symmetry direction. The obtained results give possibility to predict transformation of spin wave spectra depending on direction of the external magnetic field that can be important for spintronic and nanomagnetic applications.

Idioma: Inglês

Tipo (Avaliação Docente): Científica

Nº de páginas: 7