Piezo-Phototronic Effect Enhanced UV Photodetector Based on Cui/Zno

Total Page:16

File Type:pdf, Size:1020Kb

Piezo-Phototronic Effect Enhanced UV Photodetector Based on Cui/Zno Liu et al. Nanoscale Research Letters (2016) 11:281 DOI 10.1186/s11671-016-1499-1 NANO EXPRESS Open Access Piezo-phototronic effect enhanced UV photodetector based on CuI/ZnO double- shell grown on flexible copper microwire Jingyu Liu1†, Yang Zhang1†, Caihong Liu1, Mingzeng Peng1, Aifang Yu1, Jinzong Kou1, Wei Liu1, Junyi Zhai1* and Juan Liu2* Abstract In this work, we present a facile, low-cost, and effective approach to fabricate the UV photodetector with a CuI/ZnO double-shell nanostructure which was grown on common copper microwire. The enhanced performances of Cu/CuI/ZnO core/double-shell microwire photodetector resulted from the formation of heterojunction. Benefiting from the piezo-phototronic effect, the presentation of piezocharges can lower the barrier height and facilitate the charge transport across heterojunction. The photosensing abilities of the Cu/CuI/ZnO core/double-shell microwire detector are investigated under different UV light densities and strain conditions. We demonstrate the I-V characteristic of the as-prepared core/double-shell device; it is quite sensitive to applied strain, which indicates that the piezo-phototronic effect plays an essential role in facilitating charge carrier transport across the CuI/ZnO heterojunction, then the performance of the device is further boosted under external strain. Keywords: Photodetector, Flexible nanodevice, Heterojunction, Piezo-phototronic effect, Double-shell nanostructure Background nanostructured ZnO devices with flexible capability, Wurtzite-structured zinc oxide and gallium nitride are force/strain-modulated photoresponsing behaviors resulted gaining much attention due to their exceptional optical, from the change of Schottky barrier height (SBH) at the electrical, and piezoelectric properties which present metal-semiconductor heterojunction or the modification of potential applications in the diverse areas including the band diagram of semiconductor composites [15, 16]. field effect transistors, energy harvesters, photodetectors, Piezo-phototronic effect utilizes external stress-induced solar cells, pressure sensors, and chemical sensors [1–14]. piezopotential to modulate photo-generated carrier trans- In particular, one-dimensional (1D) ZnO micro/nanowires port, which has promising applications for pressure- have attracted great attention due to its advantages in fa- triggered sensors and human-machine interfacing [17]. cile synthetic procedure, long-term chemical stability, and The presence of piezocharges at one side of the hetero- environmental friendliness. Coupling the semiconducting junction can considerably regulate the behaviors of the and piezoelectric properties of ZnO, applying force/strain charge carriers and tune performances of flexible elec- along the ZnO polar c-axis can generate piezoelectric tronic and optoelectronic devices by controlling external polarization-induced piezopotential at two ends of 1D strain conditions. micro/nanowire, which facilitates the modulation of Recently, considerable attention has been paid to charge carrier transportation process [2]. By endowing piezotronic and piezo-phototronic nanodevices based on ZnO micro/nanowires array and their strain-modulated * Correspondence: [email protected]; [email protected] † photoresponsing behaviors [18, 19]. However, it should Equal contributors be noted that the presentation of free electrons in ZnO 1Beijing Institute of Nanoenergy and Nanosystems, Chinese Academy of Sciences; National Center for Nanoscience and Technology (NCNST), Beijing can partially screen piezopocharges under applied strain 100083, People’s Republic of China which unavoidably reduce the performances of piezotronic 2 College of Environmental Sciences and Engineering, Peking University, and piezo-phototronic nanodevice [20, 21]. In order to Beijing, China © 2016 The Author(s). Open Access This article is distributed under the terms of the Creative Commons Attribution 4.0 International License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution, and reproduction in any medium, provided you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons license, and indicate if changes were made. Liu et al. Nanoscale Research Letters (2016) 11:281 Page 2 of 7 suppress electron screening effect, substantial efforts had ZnO can be considered as the idea building block for the already been devoted to the synthesis of p-type ZnO or formation of heterojunction and UV detector. the formation of heterojunction. Previous work reported The Cu microwire-based devices have been reported the improved performance of ZnO/Au Schottky junction- such as piezoelectric nanogenerator, dye-sensitized solar based UV detector [10] because the Fermi energy of Au is cells, and directional gas collection/transportation [24–26]. lower than that of ZnO, which facilitated electron transfer The surface modification of Cu microwire with unique from the ZnO to Au via the Schottky junction. Under morphologies or nanostructured functional materials external strain, the enhanced photocurrent is related to extensively broadened practical application in flexible charge redistribution which induced by piezoelectric devices. In this work, we present a facile and environ- polarization at the ZnO/Au heterojunction. Another mentally friendly approach for fabricating a flexible UV strategy for efficient separation of photo-generated elec- photodetector with a Cu/CuI/ZnO core/double-shell trons to prevent charge carrier recombination is the forma- structure. The performances of Cu/CuI/ZnO microwire tion of semiconductor heterojunction. Involving multi-step PD can be tuned by changing strain and illumination synthetic processes for constructing complex nanostruc- conditions, which indicated this type of PD has a potential tures, several reports exhibited enhanced photoresponse of application in flexible nanodevices. The CuI/ZnO hetero- ZnO nanowires achieved with CdS or Cu2Ounderstrain junction plays an essential role in modulating the photo- conditions [19, 22]. It can avoid the problems in the generated charge carrier transport with regard to the band synthesis of p-type ZnO, which are known as the low alignment of wide band gap CuI and ZnO. Compared to solubility of dopants or poor stability [23]. Neverthe- the strain-free conditions, applying compressive strains less, the as-fabricated photodetectors (PDs) exhibited leads to the photoresponsivity, relative changes of photo- the photoresponse in the visible region as well, which responsivity, and the detectivity of Cu/CuI/ZnO photo- considerably influenced the direct detection of UV light. detector was improved at different light intensities. Our Therefore, p-type semiconductor with band gap close to work might provide an alternative strategy for utilizing Fig. 1 SEM images and EDS characterizations of a Cu microwire, b Cu/CuI core/shell microwire, and c Cu/CuI/ZnO core/double-shell microwire; all scale bars are 100 μm Liu et al. Nanoscale Research Letters (2016) 11:281 Page 3 of 7 piezo-phototronic effect for boosting photoresponsing double-shell microwire are presented in Fig. 1. After performance of PD in a low-cost and convenient manner. carrying out one-step iodization procedure, a uniform gray-white CuI shell was observed on surface of Cu Methods microwire, see Fig. 1b. As shown in Fig. 1c, outer shell The preparation of inner shell CuI was conducted by ex- ZnO was deposited on the top of CuI layer by a stand- posing the Cu microwire surface to iodine vapor. The outer ard RF magnetron sputter deposition subsequently. For shell ZnO was grown by a standard RF magnetron sputter a bare Cu microwire, only Cu signals were detected in deposition using a high purity ZnO target (99.99 %) and the energy dispersive spectroscopy (EDS), see Fig. 1a. Ar/O2 (flow rate was fixed at 8:1) as the sputtering gases at As shown in Fig. 1b, iodine signals were unambiguously room temperature. The morphology of the Cu microwire, identified for Cu/CuI core/shell microwire. Further- Cu/CuI core/shell microwire, and Cu/CuI/ZnO core/ more, the presentation of ZnO coating on the top sur- double-shell microwire was examined by scanning face of Cu/CuI microwire was further confirmed by the electron microscope (SEM, Hitachi 8020). The X-ray EDS characterization, as seen in Fig. 1c. The crystal diffraction (XRD) spectra of Cu/CuI and Cu/CuI/ZnO structure of Cu/CuI core/shell microwire and Cu/CuI/ microwire were recorded on a Bede D1 ZM-SJ-001 ZnO core/double-shell microwire was studied by XRD diffractometer. The X-ray photoelectron spectroscopy measurement; see Fig. 2. It can be seen from Fig. 2a (XPS) characterization was performed at Thermo Scientific that three peaks can be assigned to (111), (200), and ESCALAB 250Xi. Ag paste was employed to fix the end of (220) planes of face-centered cubic (fcc) Cu, which Cu/CuI/ZnO core/double-shell microwire on the polyethyl- were labeled by filled circle. After ionization process, ene terephthalate (PET) flexible substrate as electrodes. A the surface of Cu microwire was fully covered by CuI thin layer of polydimethylsiloxane (PDMS) was used to shell. The XRD spectrum of Cu/CuI core/shell micro- protect the device during the test. The measurements wires reveals characteristic (111), (220), (311), (400), of photoresponse properties were conducted by a semi- (331), (420), and (422) peaks, which indicating a cubic conductor characterization system (Keithley 4200 SCS). phase γ-CuI structure, which
Recommended publications
  • First Line of Title
    GALLIUM NITRIDE AND INDIUM GALLIUM NITRIDE BASED PHOTOANODES IN PHOTOELECTROCHEMICAL CELLS by John D. Clinger A thesis submitted to the Faculty of the University of Delaware in partial fulfillment of the requirements for the degree of Master of Science with a major in Electrical and Computer Engineering Winter 2010 Copyright 2010 John D. Clinger All Rights Reserved GALLIUM NITRIDE AND INDIUM GALLIUM NITRIDE BASED PHOTOANODES IN PHOTOELECTROCHEMICAL CELLS by John D. Clinger Approved: __________________________________________________________ Robert L. Opila, Ph.D. Professor in charge of thesis on behalf of the Advisory Committee Approved: __________________________________________________________ James Kolodzey, Ph.D. Professor in charge of thesis on behalf of the Advisory Committee Approved: __________________________________________________________ Kenneth E. Barner, Ph.D. Chair of the Department of Electrical and Computer Engineering Approved: __________________________________________________________ Michael J. Chajes, Ph.D. Dean of the College of Engineering Approved: __________________________________________________________ Debra Hess Norris, M.S. Vice Provost for Graduate and Professional Education ACKNOWLEDGMENTS I would first like to thank my advisors Dr. Robert Opila and Dr. James Kolodzey as well as my former advisor Dr. Christiana Honsberg. Their guidance was invaluable and I learned a great deal professionally and academically while working with them. Meghan Schulz and Inci Ruzybayev taught me how to use the PEC cell setup and gave me excellent ideas on preparing samples and I am very grateful for their help. A special thanks to Dr. C.P. Huang and Dr. Ismat Shah for arrangements that allowed me to use the lab and electrochemical equipment to gather my results. Thanks to Balakrishnam Jampana and Dr. Ian Ferguson at Georgia Tech for growing my samples, my research would not have been possible without their support.
    [Show full text]
  • 17 Band Diagrams of Heterostructures
    Herbert Kroemer (1928) 17 Band diagrams of heterostructures 17.1 Band diagram lineups In a semiconductor heterostructure, two different semiconductors are brought into physical contact. In practice, different semiconductors are “brought into contact” by epitaxially growing one semiconductor on top of another semiconductor. To date, the fabrication of heterostructures by epitaxial growth is the cleanest and most reproducible method available. The properties of such heterostructures are of critical importance for many heterostructure devices including field- effect transistors, bipolar transistors, light-emitting diodes and lasers. Before discussing the lineups of conduction and valence bands at semiconductor interfaces in detail, we classify heterostructures according to the alignment of the bands of the two semiconductors. Three different alignments of the conduction and valence bands and of the forbidden gap are shown in Fig. 17.1. Figure 17.1(a) shows the most common alignment which will be referred to as the straddled alignment or “Type I” alignment. The most widely studied heterostructure, that is the GaAs / AlxGa1– xAs heterostructure, exhibits this straddled band alignment (see, for example, Casey and Panish, 1978; Sharma and Purohit, 1974; Milnes and Feucht, 1972). Figure 17.1(b) shows the staggered lineup. In this alignment, the steps in the valence and conduction band go in the same direction. The staggered band alignment occurs for a wide composition range in the GaxIn1–xAs / GaAsySb1–y material system (Chang and Esaki, 1980). The most extreme band alignment is the broken gap alignment shown in Fig. 17.1(c). This alignment occurs in the InAs / GaSb material system (Sakaki et al., 1977).
    [Show full text]
  • Semiconductor: Types and Band Structure
    Semiconductor: Types and Band structure What are Semiconductors? Semiconductors are the materials which have a conductivity and resistivity in between conductors (generally metals) and non-conductors or insulators (such ceramics). Semiconductors can be compounds such as gallium arsenide or pure elements, such as germanium or silicon. Properties of Semiconductors Semiconductors can conduct electricity under preferable conditions or circumstances. This unique property makes it an excellent material to conduct electricity in a controlled manner as required. Unlike conductors, the charge carriers in semiconductors arise only because of external energy (thermal agitation). It causes a certain number of valence electrons to cross the energy gap and jump into the conduction band, leaving an equal amount of unoccupied energy states, i.e. holes. Conduction due to electrons and holes are equally important. Resistivity: 10-5 to 106 Ωm Conductivity: 105 to 10-6 mho/m Temperature coefficient of resistance: Negative Current Flow: Due to electrons and holes Semiconductor acts like an insulator at Zero Kelvin. On increasing the temperature, it works as a conductor. Due to their exceptional electrical properties, semiconductors can be modified by doping to make semiconductor devices suitable for energy conversion, switches, and amplifiers. Lesser power losses. Semiconductors are smaller in size and possess less weight. Their resistivity is higher than conductors but lesser than insulators. The resistance of semiconductor materials decreases with the increase in temperature and vice-versa. Examples of Semiconductors: Gallium arsenide, germanium, and silicon are some of the most commonly used semiconductors. Silicon is used in electronic circuit fabrication and gallium arsenide is used in solar cells, laser diodes, etc.
    [Show full text]
  • 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.
    [Show full text]
  • Semiconductor Science and Leds
    Optoelectronics EE/OPE 451, OPT 444 Fall 2009 Section 1: T/Th 9:30- 10:55 PM John D. Williams, Ph.D. Department of Electrical and Computer Engineering 406 Optics Building - UAHuntsville, Huntsville, AL 35899 Ph. (256) 824-2898 email: [email protected] Office Hours: Tues/Thurs 2-3PM JDW, ECE Fall 2009 SEMICONDUCTOR SCIENCE AND LIGHT EMITTING DIODES • 3.1 Semiconductor Concepts and Energy Bands – A. Energy Band Diagrams – B. Semiconductor Statistics – C. Extrinsic Semiconductors – D. Compensation Doping – E. Degenerate and Nondegenerate Semiconductors – F. Energy Band Diagrams in an Applied Field • 3.2 Direct and Indirect Bandgap Semiconductors: E-k Diagrams • 3.3 pn Junction Principles – A. Open Circuit – B. Forward Bias – C. Reverse Bias – D. Depletion Layer Capacitance – E. Recombination Lifetime • 3.4 The pn Junction Band Diagram – A. Open Circuit – B. Forward and Reverse Bias • 3.5 Light Emitting Diodes – A. Principles – B. Device Structures • 3.6 LED Materials • 3.7 Heterojunction High Intensity LEDs Prentice-Hall Inc. • 3.8 LED Characteristics © 2001 S.O. Kasap • 3.9 LEDs for Optical Fiber Communications ISBN: 0-201-61087-6 • Chapter 3 Homework Problems: 1-11 http://photonics.usask.ca/ Energy Band Diagrams • Quantization of the atom • Lone atoms act like infinite potential wells in which bound electrons oscillate within allowed states at particular well defined energies • The Schrödinger equation is used to define these allowed energy states 2 2m e E V (x) 0 x2 E = energy, V = potential energy • Solutions are in the form of
    [Show full text]
  • Electrons and Holes in Semiconductors
    Hu_ch01v4.fm Page 1 Thursday, February 12, 2009 10:14 AM 1 Electrons and Holes in Semiconductors CHAPTER OBJECTIVES This chapter provides the basic concepts and terminology for understanding semiconductors. Of particular importance are the concepts of energy band, the two kinds of electrical charge carriers called electrons and holes, and how the carrier concentrations can be controlled with the addition of dopants. Another group of valuable facts and tools is the Fermi distribution function and the concept of the Fermi level. The electron and hole concentrations are closely linked to the Fermi level. The materials introduced in this chapter will be used repeatedly as each new device topic is introduced in the subsequent chapters. When studying this chapter, please pay attention to (1) concepts, (2) terminology, (3) typical values for Si, and (4) all boxed equations such as Eq. (1.7.1). he title and many of the ideas of this chapter come from a pioneering book, Electrons and Holes in Semiconductors by William Shockley [1], published Tin 1950, two years after the invention of the transistor. In 1956, Shockley shared the Nobel Prize in physics for the invention of the transistor with Brattain and Bardeen (Fig. 1–1). The materials to be presented in this and the next chapter have been found over the years to be useful and necessary for gaining a deep understanding of a large variety of semiconductor devices. Mastery of the terms, concepts, and models presented here will prepare you for understanding not only the many semiconductor devices that are in existence today but also many more that will be invented in the future.
    [Show full text]
  • Theory and Modeling of Field Electron Emission from Low-Dimensional
    Theory and Modeling of Field Electron Emission from Low-Dimensional Electron Systems by Alex Andrew Patterson B.S., Electrical Engineering University of Pittsburgh, 2011 M.S., Electrical Engineering Massachusetts Institute of Technology, 2013 Submitted to the Department of Electrical Engineering and Computer Science in partial fulfillment of the requirements for the degree of Doctor of Philosophy in Electrical Engineering at the MASSACHUSETTS INSTITUTE OF TECHNOLOGY February 2018 c Massachusetts Institute of Technology 2018. All rights reserved. Author.............................................................. Department of Electrical Engineering and Computer Science January 31, 2018 Certified by. Akintunde I. Akinwande Professor of Electrical Engineering and Computer Science Thesis Supervisor Accepted by . Leslie A. Kolodziejski Professor of Electrical Engineering and Computer Science Chair, Department Committee on Graduate Theses 2 Theory and Modeling of Field Electron Emission from Low-Dimensional Electron Systems by Alex Andrew Patterson Submitted to the Department of Electrical Engineering and Computer Science on January 31, 2018, in partial fulfillment of the requirements for the degree of Doctor of Philosophy in Electrical Engineering Abstract While experimentalists have succeeded in fabricating nanoscale field electron emit- ters in a variety of geometries and materials for use as electron sources in vacuum nanoelectronic devices, theory and modeling of field electron emission have not kept pace. Treatments of field emission which address individual deviations of real emitter properties from conventional Fowler-Nordheim (FN) theory, such as emission from semiconductors, highly-curved surfaces, or low-dimensional systems, have been de- veloped, but none have sought to treat these properties coherently within a single framework. As a result, the work in this thesis develops a multidimensional, semi- classical framework for field emission, from which models for field emitters of any dimensionality, geometry, and material can be derived.
    [Show full text]
  • Piezotronics and Piezo-Phototronics—Fundamentals and Applications
    National Science Review Advance Access published December 21, 2013 National Science Review REVIEW 00: 1–29, 2013 doi: 10.1093/nsr/nwt002 Advance access publication 0 0000 PHYSICS Piezotronics and piezo-phototronics—fundamentals and applications Zhong Lin Wang1,2,∗,† and Wenzhuo Wu1,† ABSTRACT Technology advancement that can provide new solutions and enable augmented capabilities to complementary metal–oxide–semiconductor (CMOS)-based technology, such as active and adaptive Downloaded from interaction between machine and human/ambient, is highly desired. Piezotronic nanodevices and integrated systems exhibit potential in achieving these application goals. Utilizing the gating effect of piezopotential over carrier behaviors in piezoelectric semiconductor materials under externally applied deformation, the piezoelectric and semiconducting properties together with optoelectronic excitation processes can be coupled in these materials for the investigation of novel fundamental physics and the http://nsr.oxfordjournals.org/ implementation of unprecedented applications. Piezopotential is created by the strain-induced ionic polarization in the piezoelectric semiconducting crystal. Piezotronics deal with the devices fabricated using the piezopotential as a ‘gate’ voltage to tune/control charge-carrier transport across the metal–semiconductor contact or the p–n junction. Piezo-phototronics is to use the piezopotential for controlling the carrier generation, transport, separation and/or recombination for improving the performance of optoelectronic
    [Show full text]
  • II-VI Semiconductor Nanowire Array Sensors Based on Piezotronic, Piezo-Phototronic and Piezo-Photo-Magnetotronic Effects
    University of New Orleans ScholarWorks@UNO University of New Orleans Theses and Dissertations Dissertations and Theses Spring 5-18-2018 II-VI Semiconductor Nanowire Array Sensors Based on Piezotronic, Piezo-Phototronic and Piezo-Photo-Magnetotronic Effects Shuke Yan University of New Orleans, [email protected] Follow this and additional works at: https://scholarworks.uno.edu/td Part of the Materials Chemistry Commons, and the Semiconductor and Optical Materials Commons Recommended Citation Yan, Shuke, "II-VI Semiconductor Nanowire Array Sensors Based on Piezotronic, Piezo-Phototronic and Piezo-Photo-Magnetotronic Effects" (2018). University of New Orleans Theses and Dissertations. 2502. https://scholarworks.uno.edu/td/2502 This Dissertation is protected by copyright and/or related rights. It has been brought to you by ScholarWorks@UNO with permission from the rights-holder(s). You are free to use this Dissertation in any way that is permitted by the copyright and related rights legislation that applies to your use. For other uses you need to obtain permission from the rights-holder(s) directly, unless additional rights are indicated by a Creative Commons license in the record and/ or on the work itself. This Dissertation has been accepted for inclusion in University of New Orleans Theses and Dissertations by an authorized administrator of ScholarWorks@UNO. For more information, please contact [email protected]. II-VI Semiconductor Nanowire Array Sensors Based on Piezotronic, Piezo-Phototronic and Piezo-Photo-Magnetotronic Effects A Dissertation Submitted to the Graduate Faculty of the University of New Orleans In partial fulfillment of the Requirements for the degree of Doctor of Philosophy In Chemistry By Shuke Yan B.S.
    [Show full text]
  • PN and Metal–Semiconductor Junctions
    Hu_ch04v4.fm Page 89 Friday, February 13, 2009 5:54 PM 4 PN and Metal–Semiconductor Junctions CHAPTER OBJECTIVES This chapter introduces several devices that are formed by joining two different materials together. PN junction and metal–semiconductor junction are analyzed in the forward- bias and reverse-bias conditions. Of particular importance are the concepts of the depletion region and minority carrier injection. Solar cells and light-emitting diode are presented in some detail because of their rising importance for renewable energy generation and for energy conservation through solid-state lighting, respectively. The metal–semiconductor junction can be a rectifying junction or an ohmic contact. The latter is of growing importance to the design of high-performance transistors. PART I: PN JUNCTION As illustrated in Fig. 4–1, a PN junction can be fabricated by implanting or diffusing (see Section 3.5) donors into a P-type substrate such that a layer of semiconductor is converted into N type. Converting a layer of an N-type semiconductor into P type with acceptors would also create a PN junction. A PN junction has rectifying current–voltage (I–V or IV) characteristics as shown in Fig. 4–2. As a device, it is called a rectifier or a diode. The PN junction is the basic structure of solar cell, light-emitting diode, and diode laser, and is present in all types of transistors. In addition, PN junction is a vehicle for studying the theory Donor ions N type P type FIGURE 4–1 A PN junction can be fabricated by converting a layer of P-type semiconductor into N-type with donor implantation or diffusion.
    [Show full text]
  • Semiconductor Heterojunctions
    SEMICONDUCTOR HETEROJUNCTIONS February 14, 2012 The University of Toledo, Department of Physics and Astronomy SSARE, PVIC Principles and Varieties of Solar Energy (PHYS 4400) and Fundamentals of Solar Cells (PHYS 6980) .... energizing Ohio for the 21st Century Heterojunction subtopics • heterojunction bands • band offsets • type I and type II junctions .... energizing Ohio for the 21st Century Types of semiconductor heterojunctions Heterojunction: the interface between two layers or regions of dissimilar crystalline semiconductors. Heterostructure: A stack of materials based on a central heterojunction can be considered a heterostructure. FYI: “homo” means similar or the same (as in a homojunction of p‐Si/n‐Si) “hetero” means different (as in a heterojunction of CdTe/CdS) http://en.wikipedia.org/wiki/Heterojunction .... energizing Ohio for the 21st Century Ideal heterojunction Anderson's rule is used for the construction of energy band diagrams of the heterojunction between two semiconductor materials. It is also referred to as the electron affinity rule. Anderson's rule was first described by R. L. Anderson in 1960. When constructing an energy band diagram, the vacuum levels of the two semiconductors on either side of the heterojunction should be aligned (at the same energy). Anderson's model fails to predict actual band offsets for real semiconductor heterojunctions. – due to parameters such as strain, dislocation energies, and how the lattices align at the interface. .... energizing Ohio for the 21st Century Heterojunction example: CIGS Schematic cross section of a typical Cu(InGa)Se2 solar cell “Cu(InGa)Se2 Solar Cells”, William N. Shafarman and Lars Stolt, in Handbook of Photovoltaic Science and Engineering ...
    [Show full text]
  • Lecture 19: Review, PN Junctions, Fermi Levels, Forward Bias Context
    EECS 105 Spring 2004, Lecture 19 Lecture 19: Review, PN junctions, Fermi levels, forward bias Prof J. S. Smith Department of EECS University of California, Berkeley EECS 105 Spring 2004, Lecture 19 Prof. J. S. Smith Context The first part of this lecture is a review of electrons and holes in silicon: z Fermi levels and Quasi-Fermi levels z Majority and minority carriers z Drift z Diffusion And we will apply these to: z Diode Currents in forward and reverse bias (chapter 6) z BJT (Bipolar Junction Transistors) in the next lecture. Department of EECS University of California, Berkeley 1 EECS 105 Spring 2004, Lecture 19 Prof. J. S. Smith Electrons and Holes z Electrons in silicon can be in a number of different states: Department of EECS University of California, Berkeley EECS 105 Spring 2004, Lecture 19 Prof. J. S. Smith Electrons and Holes z Electrons in silicon can be in a number of different states: Empty states Fermi level ↕ Band gap ↕ In thermal equilibrium, at each location the electrons will fill the Full States states up to a particular level Department of EECS University of California, Berkeley 2 EECS 105 Spring 2004, Lecture 19 Prof. J. S. Smith Fermi function z In thermal equilibrium, the probability of occupancy of any state is given by the Fermi function: 1 F(E) = E−E f 1+ e kT z At the energy E=Ef the probability of occupancy is 1/2. z At high energies, the probability of occupancy approaches zero exponentially z At low energies, the probability of occupancy approaches 1 Department of EECS University of California, Berkeley EECS 105 Spring 2004, Lecture 19 Prof.
    [Show full text]