Nonlinear Optics in Daily Life
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Single-Pass Laser Frequency Conversion to 780.2 Nm and 852.3 Nm Based on Ppmgo:LN Bulk Crystals and Diode-Laser-Seeded Fiber Amplifiers
applied sciences Article Single-Pass Laser Frequency Conversion to 780.2 nm and 852.3 nm Based on PPMgO:LN Bulk Crystals and Diode-Laser-Seeded Fiber Amplifiers Kong Zhang 1, Jun He 1,2 and Junmin Wang 1,2,* 1 State Key Laboratory of Quantum Optics and Quantum Optics Devices, and Institute of Opto-Electronics, Shanxi University, Taiyuan 030006, China; [email protected] (K.Z.); [email protected] (J.H.) 2 Collaborative Innovation Center of Extreme Optics of the Ministry of Education and Shanxi Province, Shanxi University, Taiyuan 030006, China * Correspondence: [email protected] Received: 16 October 2019; Accepted: 15 November 2019; Published: 17 November 2019 Abstract: We report the preparation of a 780.2 nm and 852.3 nm laser device based on single-pass periodically poled magnesium-oxide-doped lithium niobate (PPMgO:LN) bulk crystals and diode-laser-seeded fiber amplifiers. First, a single-frequency continuously tunable 780.2 nm laser of more than 600 mW from second-harmonic generation (SHG) by a 1560.5 nm laser can be achieved. Then, a 250 mW light at 852.3 nm is generated and achieves an overall conversion efficiency of 4.1% from sum-frequency generation (SFG) by mixing the 1560.5 nm and 1878.0 nm lasers. The continuously tunable range of 780.2 nm and 852.3 nm are at least 6.8 GHz and 9.2 GHz. By employing this laser system, we can conveniently perform laser cooling, trapping and manipulating both rubidium (Rb) and cesium (Cs) atoms simultaneously. This system has promising applications in a cold atoms Rb-Cs two-component interferemeter and in the formation of the RbCs dimer by the photoassociation of cold Rb and Cs atoms confined in a magneto-optical trap. -
Second Harmonic Generation in Nonlinear Optical Crystal
Second Harmonic Generation in Nonlinear Optical Crystal Diana Jeong 1. Introduction In traditional electromagnetism textbooks, polarization in the dielectric material is linearly proportional to the applied electric field. However since in 1960, when the coherent high intensity light source became available, people realized that the linearity is only an approximation. Instead, the polarization can be expanded in terms of applied electric field. (Component - wise expansion) (1) (1) (2) (3) Pk = ε 0 (χ ik Ei + χ ijk Ei E j + χ ijkl Ei E j Ek +L) Other quantities like refractive index (n) can be expanded in terms of electric field as well. And the non linear terms like second (E^2) or third (E^3) order terms become important. In this project, the optical nonlinearity is present in both the source of the laser-mode-locked laser- and the sample. Second Harmonic Generation (SHG) is a coherent optical process of radiation of dipoles in the material, dependent on the second term of the expansion of polarization. The dipoles are oscillated with the applied electric field of frequency w, and it radiates electric field of 2w as well as 1w. So the near infrared input light comes out as near UV light. In centrosymmetric materials, SHG cannot be demonstrated, because of the inversion symmetries in polarization and electric field. The only odd terms survive, thus the second order harmonics are not present. SHG can be useful in imaging biological materials. For example, the collagen fibers and peripheral nerves are good SHG generating materials. Since the SHG is a coherent process it, the molecules, or the dipoles are not excited in terms of the energy levels. -
Nonlinear Optical Characterization of 2D Materials
nanomaterials Review Nonlinear Optical Characterization of 2D Materials Linlin Zhou y, Huange Fu y, Ting Lv y, Chengbo Wang y, Hui Gao, Daqian Li, Leimin Deng and Wei Xiong * Wuhan National Laboratory for Optoelectronics, School of Optical and Electronic Information, Huazhong University of Science and Technology, Wuhan 430074, China; [email protected] (L.Z.); [email protected] (H.F.); [email protected] (T.L.); [email protected] (C.W.); [email protected] (H.G.); [email protected] (D.L.); [email protected] (L.D.) * Correspondence: [email protected] These authors contributed equally to this work. y Received: 7 October 2020; Accepted: 30 October 2020; Published: 16 November 2020 Abstract: Characterizing the physical and chemical properties of two-dimensional (2D) materials is of great significance for performance analysis and functional device applications. As a powerful characterization method, nonlinear optics (NLO) spectroscopy has been widely used in the characterization of 2D materials. Here, we summarize the research progress of NLO in 2D materials characterization. First, we introduce the principles of NLO and common detection methods. Second, we introduce the recent research progress on the NLO characterization of several important properties of 2D materials, including the number of layers, crystal orientation, crystal phase, defects, chemical specificity, strain, chemical dynamics, and ultrafast dynamics of excitons and phonons, aiming to provide a comprehensive review on laser-based characterization for exploring 2D material properties. Finally, the future development trends, challenges of advanced equipment construction, and issues of signal modulation are discussed. In particular, we also discuss the machine learning and stimulated Raman scattering (SRS) technologies which are expected to provide promising opportunities for 2D material characterization. -
Efficient Frequency Doubling at 399Nm Arxiv:1401.1623V3 [Physics
Efficient Frequency Doubling at 399 nm Marco Pizzocaro,1, 2, ∗ Davide Calonico,2 Pablo Cancio Pastor,3, 4 Jacopo Catani,3, 4 Giovanni A. Costanzo,1 Filippo Levi,2 and Luca Lorini2 1Politecnico di Torino, Dipartimento di Elettronica e Telecomunicazioni, C.so duca degli Abruzzi 24, 10125 Torino, Italy 2Istituto Nazionale di Ricerca Metrologica (INRIM), Str. delle Cacce 91, 10135 Torino, Italy 3Istituto Nazionale di Ottica (INO-CNR), Via Nello Carrara, 1, 50019 Sesto Fiorentino, Italy 4European Laboratory for Non-Linear Spectroscopy (LENS), Via Nello Carrara, 1, 50019 Sesto Fiorentino, Italy (Dated: May 22, 2014) Abstract This article describes a reliable, high-power, and narrow-linewidth laser source at 399 nm useful for cooling and trapping of ytterbium atoms. A continuous-wave titanium-sapphire laser at 798 nm is frequency doubled using a lithium triborate crystal in an enhancement cavity. Up to 1:0 W of light at 399 nm has been obtained from 1:3 W of infrared light, with an efficiency of 80 %. arXiv:1401.1623v3 [physics.optics] 21 May 2014 ∗ Author to whom correspondence should be addressed. Electronic mail: [email protected] 1 Ytterbium holds interest for several atomic physics experiments because it is easy to cool and trap and has seven stable isotopes. Such experiments include optical frequency standards [1], non-conservation measurement [2], Bose-Einstein condensation [3], degenerate Fermi gases [4,5], bosonic-fermionic systems [6], and quantum information [7]. Ytterbium atoms can be cooled at millikelvin temperature using a magneto-optical trap (MOT) on the 1 1 strong blue transition S0− P1 at 399 nm. -
Tutorial on Nonlinear Optics
Proceedings of the International School of Physics “Enrico Fermi” Course 190 “Frontiers in Modern Optics”, edited by D. Faccio, J. Dudley and M. Clerici (IOS, Amsterdam; SIF, Bologna) 2016 DOI 10.3254/978-1-61499-647-7-31 Tutorial on nonlinear optics S. Choudhary School of Electrical Engineering and Computer Science, University of Ottawa Ottawa, Ontario, K1N 6N5 Canada R. W. Boyd School of Electrical Engineering and Computer Science, University of Ottawa Ottawa, Ontario, K1N 6N5 Canada The Institute of Optics, University of Rochester Rochester, New York, 14627 USA Department of Physics, University of Ottawa Ottawa, Ontario, K1N 6N5 Canada Summary. — Nonlinear optics deals with phenomena that occur when a very intense light interacts with a material medium, modifying its optical properties. Shortly after the demonstration of first working laser in 1960 by Maiman (Nature, 187 (1960) 493), the field of nonlinear optics began with the observation of second harmonic by Franken et al. in 1961 (Phys. Rev. Lett., 7 (1961) 118). Since then, the interest in this field has grown and various nonlinear optical effects are utilized for purposes such as nonlinear microscopy, switching, harmonic generation, parametric downconversion, filamentation, etc. We present here a brief overview of the various aspects on nonlinear optics and some of the recent advances in the field. c Societ`a Italiana di Fisica 31 32 S. Choudhary and R. W. Boyd 1. – Introduction to nonlinear optics Accordingˇ¡proofsAuthor please note that we have written in full the reference quota- tions in the abstract and reordered those in the text accordingly, following the numerical sequence. -
Imaging with Second-Harmonic Generation Nanoparticles
1 Imaging with Second-Harmonic Generation Nanoparticles Thesis by Chia-Lung Hsieh In Partial Fulfillment of the Requirements for the Degree of Doctor of Philosophy California Institute of Technology Pasadena, California 2011 (Defended March 16, 2011) ii © 2011 Chia-Lung Hsieh All Rights Reserved iii Publications contained within this thesis: 1. C. L. Hsieh, R. Grange, Y. Pu, and D. Psaltis, "Three-dimensional harmonic holographic microcopy using nanoparticles as probes for cell imaging," Opt. Express 17, 2880–2891 (2009). 2. C. L. Hsieh, R. Grange, Y. Pu, and D. Psaltis, "Bioconjugation of barium titanate nanocrystals with immunoglobulin G antibody for second harmonic radiation imaging probes," Biomaterials 31, 2272–2277 (2010). 3. C. L. Hsieh, Y. Pu, R. Grange, and D. Psaltis, "Second harmonic generation from nanocrystals under linearly and circularly polarized excitations," Opt. Express 18, 11917–11932 (2010). 4. C. L. Hsieh, Y. Pu, R. Grange, and D. Psaltis, "Digital phase conjugation of second harmonic radiation emitted by nanoparticles in turbid media," Opt. Express 18, 12283–12290 (2010). 5. C. L. Hsieh, Y. Pu, R. Grange, G. Laporte, and D. Psaltis, "Imaging through turbid layers by scanning the phase conjugated second harmonic radiation from a nanoparticle," Opt. Express 18, 20723–20731 (2010). iv Acknowledgements During my five-year Ph.D. studies, I have thought a lot about science and life, but I have never thought of the moment of writing the acknowledgements of my thesis. At this moment, after finishing writing six chapters of my thesis, I realize the acknowledgment is probably one of the most difficult parts for me to complete. -
Nonlinear Optics (Wise 2018/19) Lecture 6: November 18, 2018 5.2 Electro-Optic Amplitude Modulator 5.3 Electro-Optic Phase Modulator 5.4 Microwave Modulator
Nonlinear Optics (WiSe 2018/19) Lecture 6: November 18, 2018 5.2 Electro-optic amplitude modulator 5.3 Electro-optic phase modulator 5.4 Microwave modulator 6 Acousto-optic modulators 6.1 Acousto-optic interaction 6.2 The acousto-optic amplitude modulator Chapter 7: Third-order nonlinear effects 7.1 Third-harmonic generation (THG) 7.2 The nonlinear refractive index 7.3 Molecular orientation and refractive index 7.4 Self-phase modulation (SPM) 7.5 Self-focusing 1 5.2 Electro-optic amplitude modulator How is phase retardation converted into a amplitude modulation? 5.2. ELECTRO-OPTIC AMPLITUDE MODULATOR 93 0 direction input polarizer wave plate output polarizer Figure 5.7: Transversal electro-optic amplitude modulator from LiNbO3. Here, ∆φWP is the phase retardation due to the field-independent birefrin- 2 gence or due to an additional wave plate as shown in Fig. 5.7, and a is a co- efficient describing the relationship between field-dependent phase retardation and applied voltage. Usually we use β =45◦ to achieve 100 % transmission Iout 1 = 1 cos [∆φWP + aV (t)] (5.43) Iin 2 { − } 1 = 1 cos ∆φ cos [aV (t)] + sin ∆φ sin [aV (t)] . 2 { − WP WP } There are various applications for modulators. If the transmission through the modulator should be linearly dependent on the applied voltage, we use a bias ∆φ = π/2andobtainforaV 1 (see also Fig. 5.8) WP ≪ I 1 out = [1 + aV (t)] . (5.44) Iin 2 For a sinusoidal voltage V (t)=V0 sin ωmt (5.45) and constant input intensity, we obtain a sinusoidally varying output intensity Iout 1 = (1 + aV0 sin ωmt) . -
The Mathematics of Nonlinear Optics
The Mathematics of Nonlinear Optics Guy Metivier´ ∗ March 7, 2009 Contents 1 Introduction 4 2 Examples of equations arising in nonlinear optics 11 3 The framework of hyperbolic systems 18 3.1 Equations . 18 3.2 The dispersion relation & polarization conditions . 20 3.3 Existence and stability . 23 3.4 Continuation of solutions . 26 3.5 Global existence . 27 3.6 Local results . 29 4 Equations with parameters 32 4.1 Singular equations . 32 4.1.1 The weakly non linear case . 33 4.1.2 The case of prepared data . 34 4.1.3 Remarks on the commutation method . 38 4.1.4 Application 1 . 40 4.1.5 Application 2 . 41 4.2 Equations with rapidly varying coefficients . 45 ∗Universit´eBordeaux 1, IMB UMR 5251, 351 Cours de la Lib´eration,33405 Talence cedex, [email protected] 1 5 Geometrical Optics 49 5.1 Linear geometric optics . 49 5.1.1 An example using Fourier synthesis . 49 5.1.2 The BKW method and formal solutions . 51 5.1.3 The dispersion relation and phases . 52 5.1.4 The propagator of amplitudes . 53 5.1.5 Construction of WKB solutions . 60 5.1.6 Approximate solutions . 62 5.1.7 Exact solutions . 63 5.2 Weakly nonlinear geometric optics . 64 5.2.1 Asymptotic equations . 65 5.2.2 The structure of the profile equations I: the dispersive case . 67 5.2.3 The structure of the profile equation II : the nondispersive case; the generic Burger's eqation . 70 5.2.4 Approximate and exact solutions . -
Nonlinear Optics: the Next Decade
brought to you by View metadata, citation and similar papers at core.ac.uk CORE provided by The Australian National University Nonlinear optics: The next decade Yuri S. Kivshar Center for Ultra-high bandwidth Devices for Optical Systems (CUDOS), Nonlinear Physics Center, Research School of Physical Sciences and Engineering, Australian National University, Canberra ACT 0200, Australia Abstract: This paper concludes the Focus Serial assembled of invited papers in key areas of nonlinear optics (Editors: J.M. Dudley and R.W. Boyd), and it discusses new directions for future research in this field. © 2008 Optical Society of America OCIS codes: 190.0190 Nonlinear optics References and links 1. J.M. Dudley and R.W. Boyd, “Focus Series: Frontier of Nonlinear Optics. Introduction,” Optics Express 15, 5237-5237 (2007); http://www.opticsinfobase.org/oe/abstract.cfm?URI=oe-15-8-5237 Nonlinear optics describes the behavior of light in media with nonlinear response. Its tradi- tional topics cover different types of parametric processes, such as second-harmonic generation, as well as a variety of self-action effects, such as filamentation and solitons, typically observed at high light intensities delivered by pulsed lasers. While the study of nonlinear effects has a very long history going back to the physics of mechanical systems, the field of nonlinear op- tics is relatively young and, as a matter of fact, was born only after the invention of the laser. Soon after, the study of light-matter interaction emerged as an active direction of research and boosted the developments in material science and source technologies. Nowadays, nonlinear optics has evolved into many different branches, depending on the form of the material used for studying the nonlinear phenomena. -
Label-Free Multiphoton Microscopy: Much More Than Fancy Images
International Journal of Molecular Sciences Review Label-Free Multiphoton Microscopy: Much More than Fancy Images Giulia Borile 1,2,*,†, Deborah Sandrin 2,3,†, Andrea Filippi 2, Kurt I. Anderson 4 and Filippo Romanato 1,2,3 1 Laboratory of Optics and Bioimaging, Institute of Pediatric Research Città della Speranza, 35127 Padua, Italy; fi[email protected] 2 Department of Physics and Astronomy “G. Galilei”, University of Padua, 35131 Padua, Italy; [email protected] (D.S.); andrea.fi[email protected] (A.F.) 3 L.I.F.E.L.A.B. Program, Consorzio per la Ricerca Sanitaria (CORIS), Veneto Region, 35128 Padua, Italy 4 Crick Advanced Light Microscopy Facility (CALM), The Francis Crick Institute, London NW1 1AT, UK; [email protected] * Correspondence: [email protected] † These authors contributed equally. Abstract: Multiphoton microscopy has recently passed the milestone of its first 30 years of activity in biomedical research. The growing interest around this approach has led to a variety of applications from basic research to clinical practice. Moreover, this technique offers the advantage of label-free multiphoton imaging to analyze samples without staining processes and the need for a dedicated system. Here, we review the state of the art of label-free techniques; then, we focus on two-photon autofluorescence as well as second and third harmonic generation, describing physical and technical characteristics. We summarize some successful applications to a plethora of biomedical research fields and samples, underlying the versatility of this technique. A paragraph is dedicated to an overview of sample preparation, which is a crucial step in every microscopy experiment. -
Rogue-Wave Solutions for an Inhomogeneous Nonlinear System in a Geophysical fluid Or Inhomogeneous Optical Medium
Commun Nonlinear Sci Numer Simulat 36 (2016) 266–272 Contents lists available at ScienceDirect Commun Nonlinear Sci Numer Simulat journal homepage: www.elsevier.com/locate/cnsns Rogue-wave solutions for an inhomogeneous nonlinear system in a geophysical fluid or inhomogeneous optical medium Xi-Yang Xie a, Bo Tian a,∗, Yan Jiang a, Wen-Rong Sun a, Ya Sun a, Yi-Tian Gao b a State Key Laboratory of Information Photonics and Optical Communications, and School of Science, Beijing University of Posts and Telecommunications, Beijing 100876, China b Ministry-of-Education Key Laboratory of Fluid Mechanics and National Laboratory for Computational Fluid Dynamics, Beijing University of Aeronautics and Astronautics, Beijing 100191, China article info abstract Article history: Under investigation in this paper is an inhomogeneous nonlinear system, which describes Received 23 September 2015 the marginally-unstable baroclinic wave packets in a geophysical fluid or ultra-short pulses Accepted 3 December 2015 in nonlinear optics with certain inhomogeneous medium existing. By virtue of a kind of the Availableonline12December2015 Darboux transformation, under the Painlevé integrable condition, the first- and second-order bright and dark rogue-wave solutions are derived. Properties of the first- and second-order Keywords: α β Inhomogeneous nonlinear system bright and dark rogue waves with (t), which measures the state of the basic flow, and (t), Baroclinic wave packets in geophysical fluids representing the interaction of the wave packet and mean flow, are graphically presented and Ultra-short pulses in nonlinear optics analyzed: α(t)andβ(t) have no influence on the wave packet, but affect the correction of the Rogue-wave solution basic flow. -
Combined Two-Photon Excited Fluorescence and Second-Harmonic Generation Backscattering Microscopy of Turbid Tissues
UC Irvine ICTS Publications Title Combined two-photon excited fluorescence and second-harmonic generation backscattering microscopy of turbid tissues Permalink https://escholarship.org/uc/item/2q9857fp Journal Proceedings of SPIE - The International Society for Optical Engineering, 4620 Authors Zoumi, A Yeh, AT Tromberg, BJ Publication Date 2002 License https://creativecommons.org/licenses/by/4.0/ 4.0 Peer reviewed eScholarship.org Powered by the California Digital Library University of California Combined Two-Photon Excited Fluorescence and Second-Harmonic Generation Backscattering Microscopy of Turbid Tissues Aikaterini Zoumi a, b, Alvin T. Yeh a, and Bruce J. Tromberg a, b * aLaser Microbeam and Medical Program (LAMMP), Beckman Laser Institute, University of California, Irvine, CA 92612. bCenter for Biomedical Engineering, University of California, Irvine, CA 92612. ABSTRACT A broad range of excitation wavelengths (730-880nm) was used to demonstrate the co-registration of two- photon excited fluorescence (TPEF) and second-harmonic generation (SHG) in unstained turbid tissues in reflection geometry. The composite TPEF/SHG microscopic technique was applied to imaging an organotypic tissue model (RAFT). The origin of the image-forming signal from the various RAFT constituents was determined by spectral measurements. It was shown that at shorter excitation wavelengths the signal emitted from the extracellular matrix (ECM) is a combination of SHG and TPEF from collagen, whereas at longer excitation wavelengths the ECM signal is exclusively due to SHG. The cellular signal is due to TPEF at all excitation wavelengths. The reflected SHG intensity followed a quadratic dependence on the excitation power and exhibited a spectral dependence in accordance with previous theoretical studies.