Fundamental Limitations of Wide-Bandgap Semiconductors for Light-Emitting Diodes † † ‡ § † Jun Hyuk Park, Dong Yeong Kim, E

Total Page:16

File Type:pdf, Size:1020Kb

Fundamental Limitations of Wide-Bandgap Semiconductors for Light-Emitting Diodes † † ‡ § † Jun Hyuk Park, Dong Yeong Kim, E Perspective Cite This: ACS Energy Lett. 2018, 3, 655−662 Fundamental Limitations of Wide-Bandgap Semiconductors for Light-Emitting Diodes † † ‡ § † Jun Hyuk Park, Dong Yeong Kim, E. Fred Schubert, Jaehee Cho, and Jong Kyu Kim*, † Department of Materials Science and Engineering, Pohang University of Science and Technology, 77 Cheongam-Ro, Nam-Gu, Pohang, Gyeongbuk 37673, Republic of Korea ‡ Department of Electrical, Computer, and Systems Engineering, Rensselaer Polytechnic Institute, 110 Eighth Street, Troy, New York 12180, United States § School of Semiconductor and Chemical Engineering, Semiconductor Physics Research Center, Chonbuk National University, Jeonju 54896, Republic of Korea ABSTRACT: Fundamental limitations of wide-bandgap semiconductor devices are caused by systematic trends of the electron and hole effective mass, dopant ionization energy, and carrier drift mobility as the semiconductor’s bandgap energy increases. We show that when transitioning from narrow-bandgap to wide-bandgap semi- conductors the transport properties of charge carriers in pn junctions become increasingly asymmetric and characterized by poor p-type transport. As a result, the demonstration of viable devices based on bipolar carrier transport, such as pn junction diodes, bipolar transistors, light-emitting diodes (LEDs), and lasers, becomes increasingly difficult or even impossible as the bandgap energy increases. A systematic analysis of the efficiency droop in LEDs is conducted for room temperature and cryogenic temperature and for emission wavelengths ranging from the infrared, through the visible (red and blue), to the deep-ultraviolet part of the spectrum. We find that the efficiency droop generally increases with bandgap energy and at cryogenic temperatures. Both trends are consistent with increasingly asymmetric carrier-transport properties and increasingly weaker hole injection as the bandgap energy of LEDs increases, indicating that fundamental limitations of wide-bandgap semiconductor devices are being encountered. uring the past 100 years, inorganic light-emitting diodes (LEDs) have undergone a significant evolution, A strong asymmetry between n-type from the very first visible LED based on SiC to today’s and p-type properties, such as doping Dffi ff highly e cient white LEDs, that resulted from a series of concentration, carrier injection, e ec- breakthroughs and advances in epitaxial growth of high-quality tive mass, and carrier mobility, would crystals, the employment of heterostructures, and advances in device architecture such as improved light out-coupling.1 pose a fundamental challenge to the Semiconductor material systems used for LEDs covering the efficiency of LEDs. visible spectrum include III-phosphides (AlGaInP) that are capable of emitting red, orange, amber, and yellow light and III- In an LED, a light quantum (photon) is generated when an nitrides (AlGaInN) for emitting green, cyan, blue, and violet electron in the conduction band radiatively recombines with a light as well as ultraviolet (UV) radiation. LEDs are being used hole in the valence band. Because radiative transitions in a in areas as diverse as indicators, signage, displays, and general semiconductor are from the conduction band minimum to the lighting. Furthermore, using efficient GaInN-based blue LEDs valence band maximum, the energy of the photon is in combination with a phosphor has enabled bright and energy- approximately equal to the bandgap energy of the semi- saving white light sources.2,3 Tremendous progress has been conductor. Quantum wells, frequently composed of two alloy made, as demonstrated by white LEDs with a greater than 200 semiconductors whose bandgap is tuned by varying the alloy lm/W efficacy, far exceeding the efficacy of traditional composition, enable good confinement for electrons and holes incandescent and Hg-discharge-based fluorescent lighting to the active region while emitting the desired color for light. It ffi devices. The future of white LEDs looks bright and is is apparent that the e ciency of an LED hinges on electrons flourishing, considering emerging and advanced applications such as smart and adaptive lighting sources, visible light Received: January 1, 2018 communication, and purification and disinfection using light Accepted: February 13, 2018 sources that are pleasant, healthy, and energy efficient.3,4 Published: February 13, 2018 © XXXX American Chemical Society 655 DOI: 10.1021/acsenergylett.8b00002 ACS Energy Lett. 2018, 3, 655−662 ACS Energy Letters Perspective and holes being injected into the quantum well active region. In inducing spatial separation between the electron wave function other words, a strong asymmetry between n-type and p-type and hole wave function,6 which makes radiative recombination properties, such as doping concentration, carrier injection, inefficient. Inspection of the figure also reveals that there is a effective mass, and carrier mobility, would pose a fundamental significant problem in the UV where the LED efficiency challenge to the efficiency of LEDs. Indeed, there is a decreases from >50% at the visible/UV boundary to values as pronounced trend in LED efficiency: As the bandgap energy low as 0.01−10% at 200−300 nm. The poor efficiency in the increases, i.e., as the wavelength becomes shorter, the external DUV is a clear indicator of a fundamental limitation quantum efficiency (EQE) of LEDs generally decreases; encountered with wide-bandgap semiconductors. furthermore, the efficiency droop problem becomes more First, we discuss a fundamental trend in asymmetric carrier severe. transport properties in semiconductors as the bandgap energy In this Perspective, we first discuss the fundamental trends of increases or the temperature decreases. The two-band Kane the asymmetric carrier transport properties in terms of electron model, based on the quantum-mechanical k · p perturbation and hole effective mass, dopant ionization energy, dopant theory,10 allows for the identification of general trends in the ionization, and carrier drift mobility as the semiconductor’s field of semiconductors.9 The model predicts a specific bandgap energy increases. We then show a wide range of dependence of the electron effective mass on the semi- ’ ff experimental results of high-quality GaAs infrared (IR) LEDs, conductor s bandgap energy, Eg. The electron e ective mass AlGaInP red LEDs, GaInN blue LEDs, and AlGaN deep- can be expressed as follows10 ultraviolet (DUV) LEDs. It is found that the efficiency droop ’ m 2 increases with the semiconductor s bandgap energy, consistent e =+ |⟨||⟩|ν 2 1 px c with increasingly asymmetric carrier-transport properties as well mmEeeg* (1) as increasingly weaker hole injection as the bandgap energy of LEDs increases. As the asymmetry in carrier transport increases, * ff where me is the free electron mass, me is the electron e ective the portion of electron current in the p-type semiconductor mass in the semiconductor, px is the momentum operator in the layer to the total LED current becomes larger due to increasing x direction, |c⟩ is the state at the conduction band minimum, fl 10 electron over ow, which results in the decrease of hole current and |ν⟩ is the light-hole state at the valence band maximum. in the p-type region and hence the hole injection into the Let us consider two limiting cases of the bandgap energy: multiple quantum well (MQW). Therefore, pn junction based First, consider a narrow-gap semiconductor or even a wide-bandgap semiconductor devices would be severely limited semiconductor with vanishingly small bandgap energy, i.e., Eg by fundamental p-type doping limitations. → 0. In this case, the right-hand side of eq 1 becomes very large Figure 1 shows reported EQEs of GaAs IR, AlGaInP and * fi so that me approaches zero. This trend is con rmed by GaInN visible, and AlGaN UV LEDs as a function of emission * − experimental values of me with narrow-direct-bandgap III V semiconductors (for example, InAs, with Eg = 0.354 eV, has an ff * e ective mass of me = 0.022me), and on the extreme side, graphene has a zero bandgap energy (Eg = 0.0 eV) as well as a ff * 11 zero e ective mass (me = 0.0me) near the Dirac point. Second, consider wide-bandgap semiconductors. For the limit of large-bandgap energies, the right-hand side of eq 1 * ≈ approaches 1.0, and thus, me me. This trend is consistent * − with experimental values of me of wide-direct-bandgap III V semiconductors: For example, AlN (Eg = 6.28 eV) has the largest electron effective mass among binary direct-gap III−V * 12 semiconductors (me = 0.33me). Accordingly, eq 1 predicts the theoretical trend that the electron effective mass increases as Eg increases, consistent with the well-known experimental * values of me of actual semiconductors. Figure 1. EQEs of AlGaInP- and GaInAs-based IR and GaInN- Additional guidance on the effective masses can be obtained based visible and AlGaN-based UV LEDs as a function of emission from the Kronig−Penney model that is based on quantum − wavelength, as reported in the technical literature.5 8 External mechanics considering the propagation of electrons in a one- quantum efficiencies of 780, 870, and 940 nm IR LEDs were dimensional potential,13 which allows valuable insight into the estimated through the operation current and light output power of carrier transport in semiconductors. Within the framework of commercially available unmounted LEDs. the Kronig−Penney model, electrons in lower-lying bands are necessarily subject to higher potential barriers and thus become − wavelength, i.e., bandgap energy of the semiconductor.5 8 In more spatially localized than electrons in higher-lying bands. the IR and visible regions, efficiencies are generally high, that is, The stronger localization manifests itself as a heavier electron greater than 50%. In the center of the visible region, a dip in the effective mass associated with lower bands. As a result, valence efficiency occurs that is known as the “green gap”. The green band carriers (holes) fundamentally have a heavier effective gap is well understood for both material systems, AlGaInP and mass than conduction band carriers (electrons).
Recommended publications
  • Wide Band Gap Materials: Revolution in Automotive Power Electronics
    20169052 16mm Wide Band Gap Materials: Revolution in Automotive Power Electronics Luca Bartolomeo 1) Luigi Abbatelli 2) Michele Macauda 2) Filippo Di Giovanni 2) Giuseppe Catalisano 2) Miroslav Ryzek 3) Daniel Kohout 3) 1) STMicroelectronics Japan, Shinagawa INTERCITY Tower A, 2-15-1, Konan, Minato-ku, 108-6017 Tokyo, Japan (E-mail: [email protected]) 2) STMicroelectronics , Italy 3) STMicroelectronics , Czech Republic ④④④ ④④④ Presented at the EVTeC and APE Japan on May 26, 2016 ABSTRACT : The number of Electric and Hybrid vehicles on the roads is increasing year over year. The role of power electronics is of paramount importance to improve their efficiency, keeping lighter and smaller systems. In this paper, the authors will specifically cover the use of Wide Band Gap (WBG) materials in Electric and Hybrid vehicles. It will be shown how SiC MOSFETs bring significant benefits compared to standard IGBTs silicon technology, in both efficiency and form factor. Comparison of the main electrical characteristics, between SiC-based and IGBT module, were simulated and validated by experimental tests in a real automotive environment. KEY WORDS : SiC, Wide Band Gap, IGBT, Power Module 1. INTRODUCTION When considering power transistors in the high voltage range Nowadays, an increased efficiency demand is required in (above 600V), SiC MOSFETs are an excellent alternative to the power electronics applications to have lighter and smaller standard silicon devices: they guarantee lower RON*Area values systems and to improve the range of new Electric (EV) and compared to the latest silicon-based Super-Junction MOSFETs, Hybrid vehicles (HEV). There is an on-going revolution in the especially in high temperature environment (1).
    [Show full text]
  • Towards Direct-Gap Silicon Phases by the Inverse Band Structure Design Approach
    Towards Direct-Gap Silicon Phases by the Inverse Band Structure Design Approach H. J. Xiang1,2*, Bing Huang2, Erjun Kan3, Su-Huai Wei2, X. G. Gong1 1 Key Laboratory of Computational Physical Sciences (Ministry of Education), State Key Laboratory of Surface Physics, and Department of Physics, Fudan University, Shanghai 200433, P. R. China 2National Renewable Energy Laboratory, Golden, Colorado 80401, USA 3Department of Applied Physics, Nanjing University of Science and Technology, Nanjing, Jiangsu 210094, People’s Republic of China e-mail: [email protected] Abstract Diamond silicon (Si) is the leading material in current solar cell market. However, diamond Si is an indirect band gap semiconductor with a large energy difference (2.4 eV) between the direct gap and the indirect gap, which makes it an inefficient absorber of light. In this work, we develop a novel inverse-band structure design approach based on the particle swarming optimization algorithm to predict the metastable Si phases with better optical properties than diamond Si. Using our new method, we predict a cubic Si20 phase with quasi- direct gaps of 1.55 eV, which is a promising candidate for making thin-film solar cells. PACS: 71.20.-b,42.79.Ek,78.20.Ci,88.40.jj 1 Due to the high stability, high abundance, and the existence of an excellent compatible oxide (SiO2), Si is the leading material of microelectronic devices. Currently, the majority of solar cells fabricated to date have also been based on diamond Si in monocrystalline or large- grained polycrystalline form [1]. There are mainly two reasons for this: First, Si is the second most abundant element in the earth's crust; Second, the Si based photovoltaics (PV) industry could benefit from the successful Si based microelectronics industry.
    [Show full text]
  • CSE- Module-3: SEMICONDUCTOR LIGHT EMITTING DIODE :LED (5Lectures)
    CSE-Module- 3:LED PHYSICS CSE- Module-3: SEMICONDUCTOR LIGHT EMITTING DIODE :LED (5Lectures) Light Emitting Diodes (LEDs) Light Emitting Diodes (LEDs) are semiconductors p-n junction operating under proper forward biased conditions and are capable of emitting external spontaneous radiations in the visible range (370 nm to 770 nm) or the nearby ultraviolet and infrared regions of the electromagnetic spectrum General Structure LEDs are special diodes that emit light when connected in a circuit. They are frequently used as “pilot light” in electronic appliances in to indicate whether the circuit is closed or not. The structure and circuit symbol is shown in Fig.1. The two wires extending below the LED epoxy enclose or the “bulb” indicate how the LED should be connected into a circuit or not. The negative side of the LED is indicated in two ways (1) by the flat side of the bulb and (2) by the shorter of the two wires extending from the LED. The negative lead should be connected to the negative terminal of a battery. LEDs operate at relative low voltage between 1 and 4 volts, and draw current between 10 and 40 milliamperes. Voltages and Fig.-1 : Structure of LED current substantially above these values can melt a LED chip. The most important part of a light emitting diode (LED) is the semiconductor chip located in the centre of the bulb and is attached to the 1 CSE-Module- 3:LED top of the anvil. The chip has two regions separated by a junction. The p- region is dominated by positive electric charges, and the n-region is dominated by negative electric charges.
    [Show full text]
  • The Band Gap of Silicon
    Norton 0 The Band Gap of Silicon Matthew Norton, Erin Stefanik, Ryan Allured, and Drew Sulski Norton 1 Abstract This experiment was designed to find the band gap of silicon as well as the charge of an electron. A transistor was heated to various temperatures using a hot plate. The resistance was measured over the resistor and transistor in the circuit. In performing this experiment, it was found that the band gap of silicon was (1.10 ± 0.08) eV. In performing this experiment, it was also found that the charge of an electron was (1.77 ± 0.20) × 10 −19 C. Introduction When a substance is placed under the influence of an electric field, it can portray insulating, semi-conducting, semi-metallic, or metallic properties. Every crystalline structure has electrons that occupy energy bands. In a semiconductor, there is a gap in energy between valence band and the bottom of the conduction band. There are no allowed energy states for the electron within the energy gap. At absolute zero, all the electrons have energies within the valence band and the material it is insulating. As the temperature increases electrons gain enough energy to occupy the energy levels in the conduction band. The current through a transistor is given by the equation, qV I= I e kT − 1 0 (1) where I0 is the maximum current for a large reverse bias voltage, q is the charge of the electron, k is the Boltzmann constant, and T is the temperature in Kelvin. As long as V is not too large, the current depends only on the number of minority carriers in the conduction band and the rate at which they diffuse.
    [Show full text]
  • Wide Band-Gap Semiconductor Based Power Electronics for Energy Efficiency
    Wide Band-Gap Semiconductor Based Power Electronics for Energy Efficiency Isik C. Kizilyalli, Eric P. Carlson, Daniel W. Cunningham, Joseph S. Manser, Yanzhi “Ann” Xu, Alan Y. Liu March 13, 2018 United States Department of Energy Washington, DC 20585 TABLE OF CONTENTS Abstract 2 Introduction 2 Technical Opportunity 2 Application Space 4 Evolution of ARPA-E’s Focused Programs in Power Electronics 6 Broad Exploration of Power Electronics Landscape - ADEPT 7 Solar Photovoltaics Applications – Solar ADEPT 10 Wide-Bandgap Materials and Devices – SWITCHES 11 Addressing Material Challenges - PNDIODES 16 System-Level Advances - CIRCUITS 18 Impacts 21 Conclusions 22 Appendix: ARPA-E Power Electronics Projects 23 ABSTRACT The U.S. Department of Energy’s Advanced Research Project Agency for Energy (ARPA-E) was established in 2009 to fund creative, out-of-the-box, transformational energy technologies that are too early for private-sector investment at make-or break points in their technology development cycle. Development of advanced power electronics with unprecedented functionality, efficiency, reliability, and reduced form factor are required in an increasingly electrified world economy. Fast switching power semiconductor devices are the key to increasing the efficiency and reducing the size of power electronic systems. Recent advances in wide band-gap (WBG) semiconductor materials, such as silicon carbide (SiC) and gallium nitride (GaN) are enabling a new genera- tion of power semiconductor devices that far exceed the performance of silicon-based devices. Past ARPA-E programs (ADEPT, Solar ADEPT, and SWITCHES) have enabled innovations throughout the power electronics value chain, especially in the area of WBG semiconductors. The two recently launched programs by ARPA-E (CIRCUITS and PNDIODES) continue to investigate the use of WBG semiconductors in power electronics.
    [Show full text]
  • The Field-Effect Transistor (FET) in a Field-Effect Transistor, an Applied Voltage Is Used to Change the Conductivity of an Electron Or “Hole” Channel
    The Field-Effect Transistor (FET) In a field-effect transistor, an applied voltage is used to change the conductivity of an electron or “hole” channel. To understand the operation of a FET, we first should understand just a little about the chemistry and physics of semiconductor devices. Let us consider, for simplicity, only silicon devices. Some Background (this section is Explore More!...will not be tested) Silicon (Si) is an element of the periodic table that contains 4 electrons in its “outer shell”. Pure silicon can arrange itself in a diamond cubic crystal structure (ref: http://en.wikipedia.org/wiki/Band_gap) where it shares its electrons with other Si atoms. The valance band is nominally full and the conduction band is nominally empty, thus resulting in an insulating material. Within this structure, Si forms an insulating material with a band gap energy of 1.11 electron volts (1.6e-19J, the amount of energy needed to move one electron across a one volt potential) separating the valance band from the conduction band. Figure 1: Electron band gap of an undoped (intrinsic) semiconductor. When doped (or infused) with an element that contains 5 electrons in its outer shell (say, for instance, nitrogen, N), this element will displace one silicon atom. Only using 4 of its 5 outer-shell electrons to form tight bonds with the neighboring Si atoms, nitrogen has one electron that is only loosely bound to the lattice. An electron may be more easily excited into the conduction band (the dopant provides a smaller band gap). With enough dopants (often 1 doping atom per 1 thousand to 1 billion Si atoms) and energy to excite electrons into the conduction band, the material becomes less like an insulator and more like a conductor.
    [Show full text]
  • An Inorganic Light-Emitting Diode (LED; Figure 1) Is a Diode Which Is Forward-Biased (Switched On)
    Figure 1: a) examples of LEDs; b) circuit symbol An inorganic Light-Emitting Diode (LED; Figure 1) is a diode which is forward-biased (switched on). By doing so electrons are able to recombine with holes within the vicinity of the junction (depletion region) thereby releasing energy in the form of light (photons) as shown in Figure 2 a). One basic requirement for the used semiconductor is to be a direct band gap semiconductor. This means that the maximum of the valence-band and the minimum of the conduction band meet at the same k-value. Figure 2 b) and c) show the 2 types of semiconductors. Since Si is an indirect band-gap semiconductor no photons are emitted by Si-based p-n-junctions. Figure 2: a) forward biased p-n-junction b) indirect band-gap semiconductor; c)direct Figure 3: a) band diagram in a heterojunction LED; b) schematic display of a double heterostructure LED Figure 3 a) shows the band diagram of an improved LED where a heterojuncion is used. The figure shows that the central material (where the light is generated) is surrounded by a region with a higher energy gap. This allows confining the injected charge carriers inside the un-doped central region with a lower band-gap thereby increasing the emissive radiation rate. Figure 3 b) shows the configuration of a double heterorstructure LED. This type of confinement is also utilized for semiconductor lasers. The usage of a heterojunction is further advantageous to obtain a higher output of light out of the LED since the generated photons don’t have enough energy to generate an electron-hole pair within the semiconductor with wider band-gap.
    [Show full text]
  • Light-Emitting Diodes (Leds) Teacher Materials (Includes Student Materials)
    Light-Emitting Diodes (LEDs) Teacher Materials (includes Student Materials) Index 2 Curriculum Suggestions 3 Sample Lesson plans 4 Light Emitting Diodes Overview 6 More Information on Light Emitting Diodes 7 Demonstration 1 - Electron Flow within an Energy Band 17 Demonstration 2 -Changing Conductivity By Adding or Removing Electrons 20 Demonstration 3 -Investigating Electronic Properties of a p-n Junction 24 Demonstration 4 -Relationship Between Composition and Wavelength of LEDs 27 Student Follow- Up Questions 30 Investigations: What makes graphite a good conductor Teacher Version 34 Student Version 35 Investigations: The Crystal Structure of Light Emitting Diodes Teacher Version 36 Student Version 37 Experiments Teacher Version 39 Student Version 40 Review Materials Teacher Version 43 Student Version 48 Assessment Teacher Version 52 Student Version 57 Light Emitting Diodes (LEDs) Curriculum Suggestions Sample Lesson Plan LED Overview Light Emitting Diodes Demonstration 1 (Instructor copy) Demonstration 2 (Instructor copy) Demonstration 3 (Instructor copy) Demonstration 4 (Instructor copy) Student Questions after Demonstration 4 Investigation 1 (Student copy) Investigation 1 (Instructor copy) Investigation 2 (Student copy) Investigation 2 (Instructor copy) Experiment 1 (Student copy) Experiment 1 (Instructor copy) LED Review Questions (Student copy) LED Review Questions (Instructor copy) LED Assessment (Student copy) LED Assessment (Instructor copy) 2 CURRICULUM SUGGESTIONS TOPICS SOLIDS QUANTUM MECHANICS SEMICONDUCTORS Bonding Electron Configurations p-n Junctions Metals Periodic Table LEDs Metallic Bonding Periodic Relationships (Trends) (Valence-Bond Model) Band Theory Solid Solutions OVERVIEW This module would complement a unit on atomic structure and periodicity. Typically, is introduced in two chapters: one dealing with the nature of light and its use to determine the electronic structure of atoms; and another that relates this electronic structure to the periodic table and trends in properties.
    [Show full text]
  • Quantum Dot Band Gap Investigations
    Brigham Young University BYU ScholarsArchive Student Works 2016-11-15 Quantum Dot Band Gap Investigations John Ryan Peterson Brigham Young University - Provo, [email protected] Follow this and additional works at: https://scholarsarchive.byu.edu/studentpub Part of the Physics Commons, and the Power and Energy Commons The author worked with Dr. John S. Colton in the BYU Physics department on this project. This was part of the BYU REU program. The National Science Foundation funds undergraduate research across the country through the REU program. BYU ScholarsArchive Citation Peterson, John Ryan, "Quantum Dot Band Gap Investigations" (2016). Student Works. 185. https://scholarsarchive.byu.edu/studentpub/185 This Report is brought to you for free and open access by BYU ScholarsArchive. It has been accepted for inclusion in Student Works by an authorized administrator of BYU ScholarsArchive. For more information, please contact [email protected], [email protected]. Quantum Dot Band Gap Investigations J. Ryan Peterson Thanks to: Dr. John S. Colton (advisor) Kameron Hansen, Luis Perez, Cameron Olsen Abstract Improving solar panel efficiency has become increasingly important as the world searches for cheap renewable energy. Recent developments in the industry have focused on multi-layer cells, some of which use semiconducting dyes to absorb light in place of crystalline solids. In this paper, I characterize various dyes recently synthesized for use in solar panels. These dyes contain semiconducting nanoparticles enclosed primarily by the protein ferritin to limit particle size. The band gaps were measured using either optical absorption spectroscopy or measuring the photoluminescence spectrum, depending on the type of semiconductor.
    [Show full text]
  • Tunnel Junctions for III-V Multijunction Solar Cells Review
    crystals Review Tunnel Junctions for III-V Multijunction Solar Cells Review Peter Colter *, Brandon Hagar * and Salah Bedair * Department of Electrical and Computer Engineering, North Carolina State University, Raleigh, NC 27695, USA * Correspondence: [email protected] (P.C.); [email protected] (B.H.); [email protected] (S.B.) Received: 24 October 2018; Accepted: 20 November 2018; Published: 28 November 2018 Abstract: Tunnel Junctions, as addressed in this review, are conductive, optically transparent semiconductor layers used to join different semiconductor materials in order to increase overall device efficiency. The first monolithic multi-junction solar cell was grown in 1980 at NCSU and utilized an AlGaAs/AlGaAs tunnel junction. In the last 4 decades both the development and analysis of tunnel junction structures and their application to multi-junction solar cells has resulted in significant performance gains. In this review we will first make note of significant studies of III-V tunnel junction materials and performance, then discuss their incorporation into cells and modeling of their characteristics. A Recent study implicating thermally activated compensation of highly doped semiconductors by native defects rather than dopant diffusion in tunnel junction thermal degradation will be discussed. AlGaAs/InGaP tunnel junctions, showing both high current capability and high transparency (high bandgap), are the current standard for space applications. Of significant note is a variant of this structure containing a quantum well interface showing the best performance to date. This has been studied by several groups and will be discussed at length in order to show a path to future improvements. Keywords: tunnel junction; solar cell; efficiency 1.
    [Show full text]
  • The Band Gap Energy Calculated for Cd1-Xznxs Quantum Dots Grown by the Sol Gel Method
    International Journal of Applied Chemistry. ISSN 0973-1792 Volume 12, Number 4 (2016) pp. 573-579 © Research India Publications http://www.ripublication.com The Band Gap Energy Calculated for Cd1-xZnxS Quantum Dots grown by the Sol gel Method Zoubeida Khéfacha1, Nabil Safta2* and Mohamed Dachraoui3 1Département de Chimie, Faculté des Sciences, Université de Monastir, Avenue de l’Environnement, 5000 Monastir, Tunisia. 2Unité de Physique Quantique, Faculté des Sciences, Université de Monastir, Avenue de l’Environnement, 5000 Monastir, Tunisia. 3 Laboratoire de Chimie Analytique et Electrochimie, Faculté des Sciences de Tunis, Université de Tunis El Manar, Campus universitaire, 2092 Tunis, Tunisia. * Corresponding author Abstract This work reports on a theoretical investigation of a band gap energy in the case of Cd1-xZnxS quantum dots embedded in an insulating material by the Sol gel method. Calculations have been computed as a function of Zn composition going from CdS to ZnS taking account on the excitonic binding energy. The obtained results showed a good agreement with experimental data. Thus, this study confirms the validity of the adopted model and can be considered as a helpful support for designing a variety of devices. Keywords: Quantum dots, Cd1-xZnxS, band gap energy, excitonic binding energy, devices. INTRODUCTION Since several decades, Films of Cd1−xZnxS are technologically useful materials [1-10]. This is due to the potentiality of this material which is used as a window material in hetero junction solar cells with a p-type absorber layer such as CuInSe2 [6] or for fabricating p – n junctions without lattice difference in devices based on quaternary compounds like CuInxGa1-xSe2 or CuSnSzSe1-z [5].
    [Show full text]
  • Photovoltaic Devices I
    EE 446/646 Photovoltaic Devices I Y. Baghzouz Semiconductors • Semiconductors are materials from either group IV of the periodic table, or from a combination of group III & V (III- V semiconductors), or II & VI (II- VI semiconductors). • Silicon (Si) is the most commonly used semiconductor material as it forms the basis for integrated circuit (IC) chips. Most solar cells are also silicon- based. • Other common semiconductors Section from the periodic table - include Ge, GaAs, and CdTe. Most common semiconductor materials shown in orange. Silicon Atom • Si - Silicon (14th element) is a "semi- conductor" or a "semi-metal," and has properties of both a metal and an insulator. • Silicon has 14 electrons. The outermost four electrons, called valence electrons, play a very important role in the photoelectric effect. • These electrons have certain energy levels, based on the number of electrons in the atom, which is different for each element in the periodic table. • At absolute zero temperature, a silicon atom shares each of its four valence electrons with each of four neighboring atoms. There are no electrons free to roam around (i.e., perfect insulator). Carriers (holes and electrons) • As the temperature increases, some electrons will gain enough energy to free themselves from their bond, making them available to flow as electric current. – Each free electron leaves behind an empty space for an electron. – This empty space is called a hole, and this can be treated as a mobile positively charged particle through the crystal structure. – The free electrons and resulting holes are called “carriers”. Carrier Movement • Both the negatively charged electron and the positively charged hole left behind are free to move around the crystal” – A valence electron can easily move to fill a hole in a nearby atom.
    [Show full text]