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This article is cited in 17 scientific papers (total in 17 papers)
CONDENSED MATTER
Periodicity in the appearance of intervals of the reversal of the magnetic moment of a $\phi_0$ Josephson junction
P. Kh. Atanasovaab, S. A. Panayotovaac, I. R. Rahmonovbd, Yu. M. Shukrinoveb, E. V. Zemlyanayabe, M. V. Bashashinbe a University of Plovdiv Paisii Hilendarski, 4000 Plovdiv, Bulgaria
b Joint Institute for Nuclear Research, Dubna, Moscow region, 141980 Russia
c Department of Physics, Sofia University, 1164 Sofia, Bulgaria
d Umarov Physical and Technical Institute, Academy of Sciences of the Republic of Tajikistan,
Dushanbe, 734063 Tajikistan
e Dubna State University, Dubna, Moscow region, 141980 Russia
Abstract:
The dynamics of the magnetization under the action of a current pulse in a $\phi_0$ Josephson junction with the direct coupling between the magnetic moment and a superconducting current has been analyzed. Time dependences of the components of the magnetic moment at different parameters of the $\phi_0$ junction have been calculated. These dependences have been used to determine intervals of the parameters where the magnetic moment is reversed from $m_z=1$ to $m_z=-1$. Periodicity has been revealed in the appearance of intervals of the reversal of the magnetic moment under the variation of the spin-orbit coupling, Gilbert damping parameter, and Josephson-to-magnetic energy ratio. The results obtained can be used in various fields of superconducting spintronics, in particular, to create a memory unit based on the Josephson $\phi_0$ junction.
Received: 12.09.2019 Revised: 15.10.2019 Accepted: 24.10.2019
Citation:
P. Kh. Atanasova, S. A. Panayotova, I. R. Rahmonov, Yu. M. Shukrinov, E. V. Zemlyanaya, M. V. Bashashin, “Periodicity in the appearance of intervals of the reversal of the magnetic moment of a $\phi_0$ Josephson junction”, Pis'ma v Zh. Èksper. Teoret. Fiz., 110:11 (2019), 736–740; JETP Letters, 110:11 (2019), 722–726
Linking options:
https://www.mathnet.ru/eng/jetpl6058 https://www.mathnet.ru/eng/jetpl/v110/i11/p736
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Abstract page: | 174 | Full-text PDF : | 27 | References: | 33 | First page: | 6 |
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