OPTIMAL DESIGN OF APERIODIC OPTICAL SUPERLATTICES FOR ACHIEVING PARAMETRIC AMPLIFICATION OR SECOND HARMONIC GENERATION WITH CONSIDERATION OF THE DEPLETION OF PUMPING LIGHT POWER

2005 ◽  
Vol 14 (01) ◽  
pp. 115-131 ◽  
Author(s):  
LI-MING ZHAO ◽  
BEN-YUAN GU ◽  
GUO-ZHEN YANG ◽  
YUN-SONG ZHOU

The parametric amplification (PA) and second harmonic generation (SHG) from quasi-one-dimensional aperiodic optical superlattices (AOSs) are investigated in the cases of large, intermediate, and small signals of the pumping light wave. The optimal design of the AOSs is carried out with the use of the simulated annealing (SA) method. The numerical simulations show that the constructed AOSs can achieve multiple wavelength PA (or SHG) with identical amplification (or identical conversion efficiency) at the pre-assigned wavelengths. The variations of the normalized intensities of the PA signal (or the pumping fundamental wave (PFW)) for the PA process with the distance of propagation of the light wave from the interface of the AOSs at the pre-assigned wavelengths exhibit monotonically increasing (or decreasing) behavior. So do the variations of the normalized intensities of the second harmonic wave (SHW) (or the fundamental wave (FW)) for the SHG. This strongly supports the fact that the contribution of each individual unit domain in the constructed samples to the PA (or SHG) is constructive accumulation, favorable for the PA (or SHG) process. The saturation phenomenon of the PA (or SHG) signal is observed.

2017 ◽  
Vol 26 (04) ◽  
pp. 1750041 ◽  
Author(s):  
Xiangling Fang ◽  
Haigang Liu ◽  
Xiaohui Zhao ◽  
Yuanlin Zheng ◽  
Xianfeng Chen

We numerically and experimentally investigated the Cherenkov-type second harmonic generation of structured fundamental wave, whose phase was periodically modulated, in periodically poled nonlinear crystals. The Cherenkov-type second harmonic generation with different parameters of the structured fundamental wave was investigated. The experimental results are in good agreement with the theoretical analysis. This study provides a method of dynamically tailoring the Cherenkov-type second harmonic wave and also has potential application in other nonlinear frequency conversion processes.


2002 ◽  
Vol 81 (18) ◽  
pp. 3326-3328 ◽  
Author(s):  
H. Liu ◽  
S. N. Zhu ◽  
Y. Y. Zhu ◽  
N. B. Ming ◽  
X. C. Lin ◽  
...  

2016 ◽  
Vol 24 (03) ◽  
pp. 1650011 ◽  
Author(s):  
Weibin Li ◽  
Mingxi Deng ◽  
Younho Cho

Second harmonic generation of ultrasonic waves propagating in unbounded media and plate-like structure has been vigorously studied for tracking material nonlinearity, however, second harmonic guided wave propagation in tube-like structures is rarely studied. Considering that second harmonics can provide sensitive information for structural health condition, this paper aims to study the second harmonic generation of guided waves in metallic tube-like structures with weakly nonlinearity. Perturbation method and modal analysis approach are used to analyze the acoustic field of second harmonic solutions. The conditions for generating second harmonics with cumulative effect are provided in present investigation. Flexible polyvinylidene fluoride comb transducers are used to measure fundamental wave modes and second harmonic ones. The work experimentally verifies that the second harmonics of guided waves in pipe have a cumulative effect with propagation distance. The proposed procedure of this work can be applied to detect material nonlinearity due to damage mechanism in tube-like structure.


2007 ◽  
Vol 21 (24) ◽  
pp. 1599-1604
Author(s):  
LI-MING ZHAO ◽  
BEN-YUAN GU ◽  
GUO-ZHEN YANG

We investigate second harmonic generation (SHG) in one-dimensional (1D) ferroelectric-metallic photonic crystals (PCs) which are composed of alternatively inverting poled ferroelectric domains with metallic insert layers. We observe a giant enhancement of SHG conversion efficiency due to high reflectivity of metallic layers, which form resonant cavities and lead to substantial increase of fundamental wave (FW) field in nonlinear medium layers.


2021 ◽  
Vol 29 (5) ◽  
pp. 6810
Author(s):  
Liam Flannigan ◽  
Tyler Kashak ◽  
Chang-Qing Xu

2005 ◽  
Vol 54 (5) ◽  
pp. 2079
Author(s):  
Chen Yun-Lin ◽  
Yuan Jian-Wei ◽  
Yan Wei-Guo ◽  
Zhou Bin-Bin ◽  
Luo Yong-Feng ◽  
...  

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