Simulated Annealing: A Technique for Optimizing Multiple QPM in Thue-Morse Sequence

被引：0

作者：

Siva, Chellappa ^{[1
]}

Shiva, Prabhakar ^{[1
]}

Arvind, Ganesh ^{[1
]}

Narayanan, Balaji ^{[1
]}

Meetei, Toijam Sunder ^{[1
]}

Pandiyan, Krishnamoorthy ^{[1
]}

机构：

[1] SASTRA Univ, Sch Elect & Elect Engn, Ctr Nonlinear Sci & Engn CeNSE, Thanjavur 613401, Tamil Nadu, India

来源：

2017 2ND IEEE INTERNATIONAL CONFERENCE ON WIRELESS COMMUNICATIONS, SIGNAL PROCESSING AND NETWORKING (WISPNET) | 2017年

关键词：

Quasi-phase matching (QPM) devices; Simulated Annealing Algorithm (SA); Aperiodic Optical Superlattices (AOS);

D O I：

暂无

中图分类号：

TM [电工技术]; TN [电子技术、通信技术];

学科分类号：

0808 ; 0809 ;

摘要：

Thue-Morse is a quasi-periodic sequence that can be used in optical super lattices to generate multiple-Quasi-Phase Matching (QPM) profiles because it has number of reciprocal vectors in its structure. However, it results in randomized peaks. In order to overcome this difficulty, we introduce Simulated Annealing Algorithm (SA) which perturbs the Thue-Morse (TM) optical superlattice to produce optimized multiple QPM with equal intensities. The parameters like algorithm temperature, perturbation size and choice of peaks are playing key role in designing the multiple peaks are discussed.

引用

页码：2600 / 2602

页数：3

共 50 条

[21] On the growth rate of words in generalized Thue-Morse sequence
Forys, Magdalena
INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 2014, 91 (08) : 1627 - 1634
[22] Multifractal eigenstates of quantum chaos and the Thue-Morse sequence
Meenakshisundaram, N
Lakshminarayan, A
PHYSICAL REVIEW E, 2005, 71 (06):
[23] THE FRACTAL STRUCTURE OF RAREFIED SUMS OF THE THUE-MORSE SEQUENCE
GOLDSTEIN, S
KELLY, KA
SPEER, ER
JOURNAL OF NUMBER THEORY, 1992, 42 (01) : 1 - 19
[24] Squares and overlaps in the Thue-Morse sequence and some variants
Brown, Shandy
Rampersad, Narad
Shallit, Jeffrey
Vasiga, Troy
RAIRO-THEORETICAL INFORMATICS AND APPLICATIONS, 2006, 40 (03): : 473 - 484
[25] AUTOCORRELATION PROPERTIES OF THE THUE-MORSE SEQUENCE AND THEIR USE IN SYNCHRONIZATION
YARLAGADDA, R
HERSHEY, JE
IEEE TRANSACTIONS ON COMMUNICATIONS, 1990, 38 (12) : 2099 - 2102
[26] Fractal behaviour of diffraction pattern of Thue-Morse sequence
Wolny, J
Wnek, A
Verger-Gaugry, JL
JOURNAL OF COMPUTATIONAL PHYSICS, 2000, 163 (02) : 313 - 327
[27] On kicked systems modulated along the Thue-Morse sequence
De, Oliveira, C. R.
Journal of Physics A: Mathematical and General, 1994, 277 (22):
[28] On the correlation dimension of the spectral measure for the Thue-Morse sequence
Zaks, MA
Pikovsky, AS
Kurths, J
JOURNAL OF STATISTICAL PHYSICS, 1997, 88 (5-6) : 1387 - 1392
[29] The Least Self-Shuffle of the Thue-Morse Sequence
Currie, James D.
JOURNAL OF INTEGER SEQUENCES, 2014, 17 (10)
[30] On the generalized dimensions for the Fourier spectrum of the Thue-Morse sequence
Zaks, MA
Pikovsky, AS
Kurths, J
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1999, 32 (08): : 1523 - 1530

← 1 2 3 4 5 →