Phase-mediated magnon chaos-order transition in cavity optomagnonics

被引：58

作者：

Liu, Zeng-Xing ^{[1
]}

You, Cai ^{[1
]}

Wang, Bao ^{[1
]}

Xiong, Hao ^{[1
]}

Wu, Ying ^{[1
]}

机构：

[1] Huazhong Univ Sci & Technol, Sch Phys, Wuhan 430074, Hubei, Peoples R China

来源：

OPTICS LETTERS | 2019年 / 44卷 / 03期

基金：

中国国家自然科学基金;

关键词：

Electrodynamics;

D O I：

10.1364/OL.44.000507

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

Magnon as a quantized spin wave has attracted extensive attention in various fields of physics, such as magnon spintronics, microwave photonics, and cavity quantum electrodynamics. Here, we explore theoretically the magnon chaos-order transition in cavity optomagnonics, which still remains largely unexplored in this emerging field. We find that the evolution of magnon experiences the transition from order to period-doubling bifurcation and finally enters chaos by adjusting the microwave driving power. Different from normal chaos, the magnon chaos-order transition proposed here is phase mediated. Beyond their fundamental scientific significance, our results will contribute to the comprehension of nonlinear phenomena and chaos in optomagnonical systems, and may find applications in chaos-based secure communication. (C) 2019 Optical Society of America

引用

页码：507 / 510

页数：4

共 25 条

[1] Chaos-order transition in matrix theory
Aref'eva, IY
Koshelev, AS
Medvedev, PB
[J]. MODERN PHYSICS LETTERS A, 1998, 13 (31) : 2481 - 2493
[2] Chaos-order transition in foraging behavior of ants
Li, Lixiang
Peng, Haipeng
Kurths, Juergen
Yang, Yixian
Schellnhuber, Hans Joachim
[J]. PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2014, 111 (23) : 8392 - 8397
[3] A Cooperative Optimization Algorithm Inspired by Chaos-Order Transition
Ge, Fangzhen
Hong, Liurong
Wu, Qilin
Shi, Li
[J]. MATHEMATICAL PROBLEMS IN ENGINEERING, 2015, 2015
[4] Chaos-order transition in pure SU(2) Yang-Mills theory
Kaminaga, Y
Saito, Y
[J]. PHYSICS LETTERS B, 1998, 426 (3-4) : 347 - 350
[5] DESCRIPTION OF CHAOS-ORDER TRANSITION WITH RANDOM MATRICES WITHIN THE MAXIMUM-ENTROPY PRINCIPLE
HUSSEIN, MS
PATO, MP
[J]. PHYSICAL REVIEW LETTERS, 1993, 70 (08) : 1089 - 1092
[6] EFFECTS OF NOISE ON CHAOS-ORDER TRANSITION LIMITS IN A RANDOM-OSCILLATION GENERATOR.
Korablev, O.I.
Kuznetsov, Yu.I.
Potemkin, V.V.
Stepanov, A.V.
[J]. Moscow University Physics Bulletin (English Translation of Vestnik Moskovskogo Universiteta, Fizik, 1985, 40 (06): : 56 - 58
[7] Quantum signature of the chaos-order transition in a homogeneous SU(2) Yang-Mills-Higgs system
Salasnich, L
[J]. PHYSICS OF ATOMIC NUCLEI, 1998, 61 (11) : 1878 - 1881
[8] Chaos-order transition in Bianchi type I non-Abelian Born-Infeld cosmology
Dyadichev, VV
Gal'tsov, DV
Moniz, PV
[J]. PHYSICAL REVIEW D, 2005, 72 (08)
[9] CLASSICAL DYNAMICS OF RYDBERG ELECTRONS IN CROSSED FIELDS - THE STRUCTURE OF PHASE-SPACE AND CHAOS-ORDER ALTERNATIONS
VONMILCZEWSKI, J
DIERCKSEN, GHF
UZER, T
[J]. INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 1994, 4 (04): : 905 - 920
[10] Phase transition from order to chaos in nuclei
Wu, XH
Li, ZX
Zhang, YX
Feng, RF
Zhuo, YZ
Gu, JZ
[J]. NONEQUILIBRIUM AND NONLINEAR DYNAMICS IN NUCLEAR AND OTHER FINITE SYSTEMS, 2001, 597 : 327 - 335

← 1 2 3 →