Intensity g(2) correlations in random fiber lasers: A random-matrix-theory approach

被引：5

作者：

Raposo, Ernesto P. ^{[1
]}

Gonzalez, Ivan R. R. ^{[1
,2
]}

Coronel, Edwin D. ^{[3
]}

Macedo, Antonio M. S. ^{[1
]}

Menezes, Leonardo de S. ^{[3
,4
]}

Kashyap, Raman ^{[5
]}

Gomes, Anderson S. L. ^{[3
]}

Kaiser, Robin ^{[6
]}

机构：

[1] Univ Fed Pernambuco, Dept Fis, Lab Fis Teor & Computac, BR-50670901 Recife, PE, Brazil

[2] Univ Fed Rural Pernambuco, Unidade Acad Belo Jardim, BR-55156580 Belo Jardim, PE, Brazil

[3] Univ Fed Pernambuco, Dept Fis, BR-50670901 Recife, PE, Brazil

[4] Ludwig Maximilians Univ Munchen, Fak Phys, Nanoinst Munchen, Chair Hybrid Nanosyst, D-80539 Munich, Germany

[5] Polytech Montreal, Dept Elect Engn, Dept Engn Phys, Fabulas Lab, Montreal, PQ H3C 3A7, Canada

[6] Univ Cote dAzur, CNRS, INPHYNI, F-06560 Valbonne, France

来源：

PHYSICAL REVIEW A | 2022年 / 105卷 / 03期

关键词：

PHOTON STATISTICS; LEVY STATISTICS; THRESHOLD; LIGHT;

D O I：

10.1103/PhysRevA.105.L031502

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

We propose an approach based on random matrix theory to calculate the temporal second-order intensity correlation function g((2))(t) of the radiation emitted by random lasers and random fiber lasers. The multimode character of these systems, with a relevant degree of disorder in the active medium, and a large number of random scattering centers substantially hinder the calculation of g((2))(t). Here, we apply in a photonic system the universal statistical properties of Ginibre's non-Hermitian random matrix ensemble to obtain g((2))(t). Excellent agreement is found with time-resolved measurements for several excitation powers of an erbium-based random fiber laser. We also discuss the extension of the random matrix approach to address the statistical properties of general disordered photonic systems with various Hamiltonian symmetries.

引用

页数：5

共 35 条

[1] Glassy behavior of light [J].

Angelani, L ;

Conti, C ;

Ruocco, G ;

Zamponi, F .

PHYSICAL REVIEW LETTERS, 2006, 96 (06)

[2]

[Anonymous], 2011, The Oxford Handbook of Random Matrix Theory

[3] Complex spherical 2+4 spin glass: A model for nonlinear optics in random media [J].

Antenucci, F. ;

Crisanti, A. ;

Leuzzi, L. .

PHYSICAL REVIEW A, 2015, 91 (05)

[4] General Phase Diagram of Multimodal Ordered and Disordered Lasers in Closed and Open Cavities [J].

Antenucci, F. ;

Conti, C. ;

Crisanti, A. ;

Leuzzi, L. .

PHYSICAL REVIEW LETTERS, 2015, 114 (04)

[5] Large fluctuations at the lasing threshold of solid- and liquid-state dye lasers [J].

Basak, Supratim ;

Blanco, Alvaro ;

Lopez, Cefe .

SCIENTIFIC REPORTS, 2016, 6

[6]

Baudouin Q, 2013, NAT PHYS, V9, P357, DOI [10.1038/NPHYS2614, 10.1038/nphys2614]

[7] Photon statistics of random lasers with resonant feedback [J].

Cao, H ;

Ling, Y ;

Xu, JY ;

Cao, CQ ;

Kumar, P .

PHYSICAL REVIEW LETTERS, 2001, 86 (20) :4524-4527

[8] Diffusion in a random velocity field: Spectral properties of a non-hermitian Fokker-Planck operator [J].

Chalker, JT ;

Wang, ZJ .

PHYSICAL REVIEW LETTERS, 1997, 79 (10) :1797-1800

[9] Levy Statistics and the Glassy Behavior of Light in Random Fiber Lasers [J].

de Araujo, Cid B. ;

Gomes, Anderson S. L. ;

Raposo, Ernesto P. .

APPLIED SCIENCES-BASEL, 2017, 7 (07)

[10] Random fiber laser [J].

de Matos, Christiano J. S. ;

Menezes, Leonardo de S. ;

Brito-Silva, Antonio M. ;

Gamez, M. A. Martinez ;

Gomes, Anderson S. L. ;

de Araujo, Cid B. .

PHYSICAL REVIEW LETTERS, 2007, 99 (15)

← 1 2 3 4 →