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Chapter 5 Semiconductor Laser
Chapter 5 Semiconductor Laser _____________________________________________ 5.0 Introduction Laser is an acronym for light amplification by stimulated emission of radiation. Albert Einstein in 1917 showed that the process of stimulated emission must exist but it was not until 1960 that TH Maiman first achieved laser at optical frequency in solid state ruby. Semiconductor laser is similar to the solid state laser like the ruby laser and helium-neon gas laser. The emitted radiation is highly monochromatic and produces a highly directional beam of light. However, the semiconductor laser differs from other lasers because it is small in 0.1mm long and easily modulated at high frequency simply by modulating the biasing current. Because of its uniqueness, semiconductor laser is one of the most important light sources for optical-fiber communication. It can be used in many other applications like scientific research, communication, holography, medicine, military, optical video recording, optical reading, high speed laser printing etc. The analysis of physics of laser is quite difficult and we summarize with the simplified version here. The application of laser although with a slow start in the 1960s but now very often new applications are found such as those mentioned earlier in the text. 5.1 Emission and Absorption of Radiation As mentioned in earlier Chapter, when an electron in an atom undergoes transition between two energy states or levels, it either absorbs or emits photon. When the electron transits from lower energy level to higher energy level, it absorbs photon. When an electron transits from higher energy level to lower energy level, it releases photon. -
Quantum Well Devices: Applications of the PIAB
Quantum Well Devices: Applications of the PIAB. H2A Real World Friday What is a semiconductor? no e- Conduction Band Empty e levels a few e- Empty e levels lots of e- Empty e levels Filled e levels Filled e levels Filled e levels Insulator Semiconductor Metal Electrons in the conduction band of semiconductors like Si or GaAs can move about freely. Conduction band a few e- Eg = hν Energy Bandgap in Valence band Filled e levels Semiconductors We can get electrons into the conduction band by either thermal excitation or light excitation (photons). Solar cells use semiconductors to convert photons to electrons. A "quantum well" structure made from AlGaAs-GaAs-AlGaAs creates a potential well for conduction electrons. 10-20 nm! A conduction electron that get trapped in a quantum well acts like a PIAB. A conduction electron that get trapped in a quantum well acts like a PIAB. Quantum Wells are used to make Laser Diodes Quantum Well Laser Diodes Quantum Wells are used to make Laser Diodes Quantum Well Laser Diodes Multiple Quantum Wells work even better. Multiple Quantum Well Laser Diodes Multiple Quantum Wells work even better. Multiple Quantum Well LEDs Multiple Quantum Wells work even better. Multiple Quantum Well Laser Diodes Multiple Quantum Wells also are used to make high efficiency Solar Cells. Quantum Well Solar Cells Multiple Quantum Wells also are used to make high efficiency Solar Cells. The most common approach to high efficiency photovoltaic power conversion is to partition the solar spectrum into separate bands and each absorbed by a cell specially tailored for that spectral band. -
Dephasing in an Electronic Mach-Zehnder Interferometer,” Phys
Dephasing and Quantum Noise in an electronic Mach-Zehnder Interferometer Dissertation zur Erlangung des Doktorgrades der Naturwissenschaften (Dr. rer. nat.) der Fakultät für Physik der Universität Regensburg vorgelegt von Andreas Helzel aus Kelheim Dezember 2012 ii Promotionsgesuch eingereicht am: 22.11.2012 Die Arbeit wurde angeleitet von: Prof. Dr. Christoph Strunk Prüfungsausschuss: Prof. Dr. G. Bali (Vorsitzender) Prof. Dr. Ch. Strunk (1. Gutachter) Dr. F. Pierre (2. Gutachter) Prof. Dr. F. Gießibl (weiterer Prüfer) iii In Gedenken an Maria Höpfl. Sie war die erste Taxifahrerin von Kelheim und wurde 100 Jahre alt. Contents 1. Introduction1 2. Basics 5 2.1. The two dimensional electron gas....................5 2.2. The quantum Hall effect - Quantized Landau levels...........8 2.3. Transport in the quantum Hall regime.................. 10 2.3.1. Quantum Hall edge states and Landauer-Büttiker formalism.. 10 2.3.2. Compressible and incompressible strips............. 14 2.3.3. Luttinger liquid in the QH regime at filling factor 2....... 16 2.4. Non-equilibrium fluctuations of a QPC.................. 24 2.5. Aharonov-Bohm Interferometry..................... 28 2.6. The electronic Mach-Zehnder interferometer............... 30 3. Measurement techniques 37 3.1. Cryostat and devices........................... 37 3.2. Measurement approach.......................... 39 4. Sample fabrication and characterization 43 4.1. Fabrication................................ 43 4.1.1. Material.............................. 43 4.1.2. Lithography............................ 44 4.1.3. Gold air bridges.......................... 45 4.1.4. Sample Design.......................... 46 4.2. Characterization.............................. 47 4.2.1. Filling factor........................... 47 4.2.2. Quantum point contacts..................... 49 4.2.3. Gate setting............................ 50 5. Characteristics of a MZI 51 5.1. -
Auger Recombination in Quantum Well Laser with Participation of Electrons in Waveguide Region
ARuegv.e Ar drev.c Momatbeinr.a Sticoi.n 5 in7 q(2u0a1n8tu) m19 w3-e1ll9 la8ser with participation of electrons in waveguide region 193 AUGER RECOMBINATION IN QUANTUM WELL LASER WITH PARTICIPATION OF ELECTRONS IN WAVEGUIDE REGION A.A. Karpova1,2, D.M. Samosvat2, A.G. Zegrya2, G.G. Zegrya1,2 and V.E. Bugrov1 1Saint Petersburg National Research University of Information Technologies, Mechanics and Optics, Kronverksky Pr. 49, St. Petersburg, 197101 Russia 2Ioffe Institute, Politekhnicheskaya 26, St. Petersburg, 194021 Russia Received: May 07, 2018 Abstract. A new mechanism of nonradiative recombination of nonequilibrium carriers in semiconductor quantum wells is suggested and discussed. For a studied Auger recombination process the energy of localized electron-hole pair is transferred to barrier carriers due to Coulomb interaction. The analysis of the rate and the coefficient of this process is carried out. It is shown, that there exists two processes of thresholdless and quasithreshold types, and thresholdless one is dominant. The coefficient of studied process is a non-monotonous function of quantum well width having maximum in region of narrow quantum wells. Comparison of this process with CHCC process shows that these two processes of nonradiative recombination are competing in narrow quantum wells, but prevail at different quantum well widths. 1. INTRODUCTION nonequilibrium carriers is still located in the waveguide region. Nowadays an actual research field of semiconduc- In present work a new loss channel in InGaAsP/ tor optoelectronics is InGaAsP/InP multiple quan- InP MQW lasers is under consideration. It affects tum well (MQW) lasers, because their lasing wave- significantly the threshold characteristics of laser length is 1.3 – 1.55 micrometers and coincides with and leads to generation failure at high excitation transparency windows of optical fiber [1-5]. -
Electronic and Photonic Quantum Devices
Electronic and Photonic Quantum Devices Erik Forsberg Stockholm 2003 Doctoral Dissertation Royal Institute of Technology Department of Microelectronics and Information Technology Akademisk avhandling som med tillstºandav Kungl Tekniska HÄogskolan framlÄag- ges till offentlig granskning fÄoravlÄaggandeav teknisk doktorsexamen tisdagen den 4 mars 2003 kl 10.00 i sal C2, Electrum Kungl Tekniska HÄogskolan, IsafjordsvÄagen 22, Kista. ISBN 91-7283-446-3 TRITA-MVT Report 2003:1 ISSN 0348-4467 ISRN KTH/MVT/FR{03/1{SE °c Erik Forsberg, March 2003 Printed by Universitetsservice AB, Stockholm 2003 Abstract In this thesis various subjects at the crossroads of quantum mechanics and device physics are treated, spanning from a fundamental study on quantum measurements to fabrication techniques of controlling gates for nanoelectronic components. Electron waveguide components, i.e. electronic components with a size such that the wave nature of the electron dominates the device characteristics, are treated both experimentally and theoretically. On the experimental side, evidence of par- tial ballistic transport at room-temperature has been found and devices controlled by in-plane Pt/GaAs gates have been fabricated exhibiting an order of magnitude improved gate-e±ciency as compared to an earlier gate-technology. On the the- oretical side, a novel numerical method for self-consistent simulations of electron waveguide devices has been developed. The method is unique as it incorporates an energy resolved charge density calculation allowing for e.g. calculations of electron waveguide devices to which a ¯nite bias is applied. The method has then been used in discussions on the influence of space-charge on gate-control of electron waveguide Y-branch switches. -
An Introduction to Quantum Field Theory Free Download
AN INTRODUCTION TO QUANTUM FIELD THEORY FREE DOWNLOAD Michael E. Peskin,Daniel V. Schroeder | 864 pages | 01 Oct 1995 | The Perseus Books Group | 9780201503975 | English | Boulder, CO, United States An Introduction to Quantum Field Theory Totem Books. Perhaps they are produced by the excitation of a crystal that characteristically absorbs a photon of a certain frequency and emits two photons of half the original frequency. The other orbitals have more complicated shapes see atomic orbitaland are denoted by the letters dfgetc. In QED, its full description makes essential use of short lived virtual particles. Nobel Foundation. Problems 5. For a better shopping experience, please upgrade now. Planck's law explains why: increasing the temperature of a body allows it to emit more energy overall, An Introduction to Quantum Field Theory means that a larger proportion of the energy is towards the violet end of the spectrum. Main article: Double- slit experiment. We need to add that in the Lagrangian. This was one of the best courses I have ever taken: Professor Larsen did an excellent job both lecturing and coming up with interesting problems to work on. Something that is quantizedlike the energy of Planck's harmonic oscillators, can only take specific values. The quantum state of the An Introduction to Quantum Field Theory is described An Introduction to Quantum Field Theory its wave function. Quantum technology links Matrix isolation Phase qubit Quantum dot cellular automaton display laser single-photon source solar cell Quantum well laser. Conversely, an electron that absorbs a photon gains energy, hence it jumps to an orbit that is farther from the nucleus. -
Modeling Multiple Quantum Well and Superlattice Solar Cells
Natural Resources, 2013, 4, 235-245 235 http://dx.doi.org/10.4236/nr.2013.43030 Published Online July 2013 (http://www.scirp.org/journal/nr) Modeling Multiple Quantum Well and Superlattice Solar Cells Carlos I. Cabrera1, Julio C. Rimada2, Maykel Courel2,3, Luis Hernandez4,5, James P. Connolly6, Agustín Enciso4, David A. Contreras-Solorio4 1Department of Physics, University of Pinar del Río, Pinar del Río, Cuba; 2Solar Cell Laboratory, Institute of Materials Science and Technology (IMRE), University of Havana, Havana, Cuba; 3Higher School in Physics and Mathematics, National Polytechnic Insti- tute, Mexico City, Mexico; 4Academic Unit of Physics, Autonomous University of Zacatecas, Zacatecas, México; 5Faculty of Phys- ics, University of Havana, La Habana, Cuba; 6Nanophotonics Technology Center, Universidad Politécnica de Valencia, Valencia, Spain. Email: [email protected] Received January 23rd, 2013; revised May 14th, 2013; accepted May 27th, 2013 Copyright © 2013 Carlos I. Cabrera et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. ABSTRACT The inability of a single-gap solar cell to absorb energies less than the band-gap energy is one of the intrinsic loss mechanisms which limit the conversion efficiency in photovoltaic devices. New approaches to “ultra-high” efficiency solar cells include devices such as multiple quantum wells (QW) and superlattices (SL) systems in the intrinsic region of a p-i-n cell of wider band-gap energy (barrier or host) semiconductor. These configurations are intended to extend the absorption band beyond the single gap host cell semiconductor. -
From Quantum State Generation to Quantum Communications Claire Autebert
AlGaAs photonic devices: from quantum state generation to quantum communications Claire Autebert To cite this version: Claire Autebert. AlGaAs photonic devices: from quantum state generation to quantum communica- tions. Quantum Physics [quant-ph]. Université Paris 7 - Denis Diderot, 2016. English. tel-01676987 HAL Id: tel-01676987 https://tel.archives-ouvertes.fr/tel-01676987 Submitted on 7 Jan 2018 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. Université Paris Diderot - Paris 7 Laboratoire Matériaux et Phénomènes Quantiques École Doctorale 564 : Physique en Île-de-France UFR de Physique THÈSE présentée par Claire AUTEBERT pour obtenir le grade de Docteur ès Sciences de l’Université Paris Diderot AlGaAs photonic devices: from quantum state generation to quantum communications Soutenue publiquement le 14 novembre 2016, devant la commission d’examen composée de : M. Philippe Adam, Invité M. Philippe Delaye, Rapporteur Mme Sara Ducci, Directrice de thèse M. Riad Haidar, Président M. Steve Kolthammer, Examinateur M. Aristide Lemaître, Invité M. Anthony Martin, Invité M. Fabio Sciarrino, Rapporteur M. Carlo Sirtori, Invité Acknowledgment En premier lieu, je tiens à remercier Sara Ducci qui a été pour moi une excellente directrice de thèse, tant du point de vue scientifique que du point de vue humain. -
Chapter 2 Quantum Theory
Chapter 2 - Quantum Theory At the end of this chapter – the class will: Have basic concepts of quantum physical phenomena and a rudimentary working knowledge of quantum physics Have some familiarity with quantum mechanics and its application to atomic theory Quantization of energy; energy levels Quantum states, quantum number Implication on band theory Chapter 2 Outline Basic concept of quantization Origin of quantum theory and key quantum phenomena Quantum mechanics Example and application to atomic theory Concept introduction The quantum car Imagine you drive a car. You turn on engine and it immediately moves at 10 m/hr. You step on the gas pedal and it does nothing. You step on it harder and suddenly, the car moves at 40 m/hr. You step on the brake. It does nothing until you flatten the brake with all your might, and it suddenly drops back to 10 m/hr. What’s going on? Continuous vs. Quantization Consider a billiard ball. It requires accuracy and precision. You have a cue stick. Assume for simplicity that there is no friction loss. How fast can you make the ball move using the cue stick? How much kinetic energy can you give to the ball? The Newtonian mechanics answer is: • any value, as much as energy as you can deliver. The ball can be made moving with 1.000 joule, or 3.1415926535 or 0.551 … joule. Supposed it is moving with 1-joule energy, you can give it an extra 0.24563166 joule by hitting it with the cue stick by that amount of energy. -
Chapter 2 Semiconductor Heterostructures
Semiconductor Optoelectronics (Farhan Rana, Cornell University) Chapter 2 Semiconductor Heterostructures 2.1 Introduction Most interesting semiconductor devices usually have two or more different kinds of semiconductors. In this handout we will consider four different kinds of commonly encountered heterostructures: a) pn heterojunction diode b) nn heterojunctions c) pp heterojunctions d) Quantum wells, quantum wires, and quantum dots 2.2 A pn Heterojunction Diode Consider a junction of a p-doped semiconductor (semiconductor 1) with an n-doped semiconductor (semiconductor 2). The two semiconductors are not necessarily the same, e.g. 1 could be AlGaAs and 2 could be GaAs. We assume that 1 has a wider band gap than 2. The band diagrams of 1 and 2 by themselves are shown below. Vacuum level q1 Ec1 q2 Ec2 Ef2 Eg1 Eg2 Ef1 Ev2 Ev1 2.2.1 Electron Affinity Rule and Band Alignment: How does one figure out the relative alignment of the bands at the junction of two different semiconductors? For example, in the Figure above how do we know whether the conduction band edge of semiconductor 2 should be above or below the conduction band edge of semiconductor 1? The answer can be obtained if one measures all band energies with respect to one value. This value is provided by the vacuum level (shown by the dashed line in the Figure above). The vacuum level is the energy of a free electron (an electron outside the semiconductor) which is at rest with respect to the semiconductor. The electron affinity, denoted by (units: eV), of a semiconductor is the energy required to move an electron from the conduction band bottom to the vacuum level and is a material constant. -
Field Effect Transistors
Introduction to Nanoelectronics Part 5. Field Effect Transistors Field Effect transistors (FETs) are the backbone of the electronics industry. The remarkable progress of electronics over the last few decades is due in large part to advances in FET technology, especially their miniaturization, which has improved speed, decreased power consumption and enabled the fabrication of more complex circuits. Consequently, engineers have worked to roughly double the number of FETs in a complex chip such as an integrated circuit every 1.5-2 years; see Fig. 1 in the Introduction. This trend, known now as Moore‟s law, was first noted in 1965 by Gordon Moore, an Intel engineer. We will address Moore‟s law and its limits specifically at the end of the class. But for now, we simply note that FETs are already small and getting smaller. Intel‟s latest processors have a source-drain separation of approximately 65nm. In this section we will first look at the simplest FETs: molecular field effect transistors. We will use these devices to explain field effect switching. Then, we will consider ballistic quantum wire FETs, ballistic quantum well FETs and ultimately non-ballistic macroscopic FETs. (i) Molecular FETs The architecture of a molecular field effect transistor is shown in Fig. 5.1. The molecule bridges the source and drain contact providing a channel for electrons to flow. There is also a third terminal positioned close to the conductor. This contact is known as the gate, as it is intended to control the flow of charge through the channel. The gate does not inject charge directly. -
Carrier Dynamics in Mid-Infrared Quantum Well Lasers Using Time-Resolved Photoluminescence
Air Force Institute of Technology AFIT Scholar Theses and Dissertations Student Graduate Works 3-2002 Carrier Dynamics in Mid-Infrared Quantum Well Lasers Using Time-Resolved Photoluminescence Steven M. Gorski Follow this and additional works at: https://scholar.afit.edu/etd Part of the Plasma and Beam Physics Commons Recommended Citation Gorski, Steven M., "Carrier Dynamics in Mid-Infrared Quantum Well Lasers Using Time-Resolved Photoluminescence" (2002). Theses and Dissertations. 4387. https://scholar.afit.edu/etd/4387 This Thesis is brought to you for free and open access by the Student Graduate Works at AFIT Scholar. It has been accepted for inclusion in Theses and Dissertations by an authorized administrator of AFIT Scholar. For more information, please contact [email protected]. CARRIER DYNAMICS IN MID-INFRARED QUANTUM WELL LASERS USING TIME-RESOLVED PHOTOLUMINESCENCE THESIS Steven M Gorski, Capt, USAF AFIT/GAP/ENP/02M-01 DEPARTMENT OF THE AIR FORCE AIR UNIVERSITY AIR FORCE INSTITUTE OF TECHNOLOGY Wright-Patterson Air Force Base, Ohio APPROVED FOR PUBLIC RELEASE; DISTRIBUTION UNLIMITED. Report Documentation Page Report Date Report Type Dates Covered (from... to) 4 Mar 02 Final - Title and Subtitle Contract Number Carrier Dynamics In Mid-Infrared Quantum Well Lasers Using Time-Resolved Photoluminescence Grant Number Program Element Number Author(s) Project Number Capt Steven M. Gorski, USAF Task Number Work Unit Number Performing Organization Name(s) and Performing Organization Report Number Address(es) AFIT/GAP/ENP/02M-01 Air Force Institute of Technology Graduate School of Engineering (AFIT/EN) 2950 P Street, Bldg 640 WPAFB OH 45433-7765 Sponsoring/Monitoring Agency Name(s) and Sponsor/Monitor’s Acronym(s) Address(es) Air Force Reserach Laboratory Directored Enegy Directorate ATTN: Ms.