APS March Meeting 2012 Boston, Massachusetts
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Thin Film Adhesion and Morphology of Graphene on Undulated Electronic Substrates
Thin Film Adhesion and Morphology of Graphene on Undulated Electronic Substrates A Dissertation Presented by Guangxu Li to The Department of Mechanical and Industrial Engineering in partial fulfillment of the requirements for the degree of Doctor of Philosophy in Mechanical Engineering Northeastern University Boston, Massachusetts February 2012 NORTHEASTERN UNIVERSITY Graduate School of Engineering Dissertation Title: Thin Film Adhesion and Morphology of Graphene on Undulated Electronic Substrates Author: Guangxu Li Department: Mechanical and Industrial Engineering Approved for Dissertation Requirement for the Doctor of Philosophy Degree Dissertation Advisor: Prof. Kai-Tak Wan Date Dissertation Reader: Prof. Sinan Müftü Date Dissertation Reader: Prof. Andrew Gouldstone Date Department Chair: Prof. Jacqueline Isaacs Date Graduate School Notified of Acceptance: Director of the Graduate School Date TABLE OF CONTENTS TABLE OF CONTENTS ........................................................................................... I LIST OF FIGURES .................................................................................................. V LIST OF TABLES .................................................................................................... X ABSTRACT ............................................................................................................ XI ACKNOWLEDGEMENTS .................................................................................. XIII CHAPTER 1 INTRODUCTION ......................................................................... -
Graphene – Diamond Nanomaterials: a Status Quo Review
Preprints (www.preprints.org) | NOT PEER-REVIEWED | Posted: 29 July 2021 doi:10.20944/preprints202107.0647.v1 Article Graphene – diamond nanomaterials: a status quo review 1 Jana Vejpravová ,* 1 Department of Condensed Matter Physics, Faculty of Mathematics and Physics, Charles University, Ke Karlovu 5, 121 16 Prague 2, Czech Republic. * Correspondence: JV, [email protected] Abstract: Carbon nanomaterials with a different character of the chemical bond – graphene (sp2) and nanodiamond (sp3) are the building bricks for a new class of all-carbon hybrid nanomaterials, where the two different carbon networks with the sp3 and sp2 hybridization coexist, interact and even transform into one another. The unique electronic, mechanical, and chemical properties of the two border nanoallotropes of carbon ensure the immense application potential and versatility of these all-carbon graphene – diamond nanomaterials. The review gives an overview of the current state of the art of graphene – diamond nanomaterials, including their composites, heterojunctions, and other hybrids for sensing, electronic, energy storage, and other applications. Also, the graphene- to-diamond and diamond-to-graphene transformations at the nanoscale, essential for innovative fabrication, and stability and chemical reactivity assessment are discussed based on extensive theo- retical, computational, and experimental studies. Keywords: graphene; diamond; nanodiamond; diamane; graphene-diamond nanomaterials; all car- bon materials; electrochemistry; mechanochemistry; sensor; supercapacitor; -
All-Carbon Electrodes for Flexible Solar Cells
applied sciences Article All-Carbon Electrodes for Flexible Solar Cells Zexia Zhang 1,2,3 ID , Ruitao Lv 1,2,*, Yi Jia 4, Xin Gan 1,5 ID , Hongwei Zhu 1,2 and Feiyu Kang 1,5,* 1 State Key Laboratory of New Ceramics and Fine Processing, School of Materials Science and Engineering, Tsinghua University, Beijing 100084, China; [email protected] (Z.Z.); [email protected] (X.G.); [email protected] (H.Z.) 2 Key Laboratory of Advanced Materials (MOE), School of Materials Science and Engineering, Tsinghua University, Beijing 100084, China 3 School of Physics and Electronic Engineering, Xinjiang Normal University, Urumqi 830046, Xinjiang Province, China 4 Qian Xuesen Laboratory of Space Technology, China Academy of Space Technology, Beijing 100094, China; [email protected] 5 Graduate School at Shenzhen, Tsinghua University, Shenzhen 518055, Guangdong Province, China * Correspondences: [email protected] (R.L.); [email protected] (F.K.) Received: 16 December 2017; Accepted: 20 January 2018; Published: 23 January 2018 Abstract: Transparent electrodes based on carbon nanomaterials have recently emerged as new alternatives to indium tin oxide (ITO) or noble metal in organic photovoltaics (OPVs) due to their attractive advantages, such as long-term stability, environmental friendliness, high conductivity, and low cost. However, it is still a challenge to apply all-carbon electrodes in OPVs. Here, we report our efforts to develop all-carbon electrodes in organic solar cells fabricated with different carbon-based materials, including carbon nanotubes (CNTs) and graphene films synthesized by chemical vapor deposition (CVD). Flexible and semitransparent solar cells with all-carbon electrodes are successfully fabricated. -
The Ordered Distribution of Natural Numbers on the Square Root Spiral
The Ordered Distribution of Natural Numbers on the Square Root Spiral - Harry K. Hahn - Ludwig-Erhard-Str. 10 D-76275 Et Germanytlingen, Germany ------------------------------ mathematical analysis by - Kay Schoenberger - Humboldt-University Berlin ----------------------------- 20. June 2007 Abstract : Natural numbers divisible by the same prime factor lie on defined spiral graphs which are running through the “Square Root Spiral“ ( also named as “Spiral of Theodorus” or “Wurzel Spirale“ or “Einstein Spiral” ). Prime Numbers also clearly accumulate on such spiral graphs. And the square numbers 4, 9, 16, 25, 36 … form a highly three-symmetrical system of three spiral graphs, which divide the square-root-spiral into three equal areas. A mathematical analysis shows that these spiral graphs are defined by quadratic polynomials. The Square Root Spiral is a geometrical structure which is based on the three basic constants: 1, sqrt2 and π (pi) , and the continuous application of the Pythagorean Theorem of the right angled triangle. Fibonacci number sequences also play a part in the structure of the Square Root Spiral. Fibonacci Numbers divide the Square Root Spiral into areas and angle sectors with constant proportions. These proportions are linked to the “golden mean” ( golden section ), which behaves as a self-avoiding-walk- constant in the lattice-like structure of the square root spiral. Contents of the general section Page 1 Introduction to the Square Root Spiral 2 2 Mathematical description of the Square Root Spiral 4 3 The distribution -
Graphenated Polyaniline Nanocomposite for the Determination Of
GRAPHENATED POLYANILINE NANOCOMPOSITE FOR THE DETERMINATION OF POLYAROMATIC HYDROCARBONS (PAHs) IN WATER By OLUWAKEMI OMOTUNDE TOVIDE A thesis submitted in fulfilment of the requirement for the degree of Philosophiae Doctor in the Department of Chemistry, University of the Western Cape, South Africa. Supervisor Professor Emmanuel I. Iwuoha Co-supervisors Dr Jahed Nazeem Professor Priscilla G. Baker November, 2013. KEYWORDS Graphenated Polyaniline Nanocomposite for the Determination of Polyaromatic Hydrocarbons (PAHs) in Water Oluwakemi Omotunde Tovide Keywords Graphenated-polyaniline Graphene Polyaniline Metal oxide Nanocomposite Polyaromatic hydrocarbons Persistent organic pollutants Wastewater Electrocatalyst Cyclic voltammetry Glassy Carbon Electrode Electrochemical sensor ii ABSTRACT Graphenated polyaniline nanocomposite for the determination of (PAHs) in water O.O. Tovide PhD Thesis, Department of Chemistry, University of the Western Cape, November 2013. The thesis presents a simple, sensitive, low cost and a novel graphenated polyaniline doped tungsten trioxide nanocomposite, as an electrochemical sensor for the detection and quantitative and determination of PAHs, which are ubiquitous, toxic, as well as dangerous organic pollutant compounds in the environment. The selected PAHs (anthracene, phenanthrene and pyrene) in wastewater were given priority as a result of their threat to human nature and that of the environment. In order for a healthy, non-polluted and well sustainable environment, there is need for an instrument that is capable of detecting and quantifying these organic pollutants onsite and also for constant monitoring. The nanocomposites were developed by chemical and electrochemical methods of preparations, exploiting the intrinsic properties of polyaniline, graphene and tungsten trioxide semiconducting materials. Chemically, graphene-polyaniline (GR-PANI) nanocomposite was synthesised by in situ polymerisation method, then casted on a surface of glassy carbon electrode to form GR-PANI modified electrode. -
Some Curves and the Lengths of Their Arcs Amelia Carolina Sparavigna
Some Curves and the Lengths of their Arcs Amelia Carolina Sparavigna To cite this version: Amelia Carolina Sparavigna. Some Curves and the Lengths of their Arcs. 2021. hal-03236909 HAL Id: hal-03236909 https://hal.archives-ouvertes.fr/hal-03236909 Preprint submitted on 26 May 2021 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. Some Curves and the Lengths of their Arcs Amelia Carolina Sparavigna Department of Applied Science and Technology Politecnico di Torino Here we consider some problems from the Finkel's solution book, concerning the length of curves. The curves are Cissoid of Diocles, Conchoid of Nicomedes, Lemniscate of Bernoulli, Versiera of Agnesi, Limaçon, Quadratrix, Spiral of Archimedes, Reciprocal or Hyperbolic spiral, the Lituus, Logarithmic spiral, Curve of Pursuit, a curve on the cone and the Loxodrome. The Versiera will be discussed in detail and the link of its name to the Versine function. Torino, 2 May 2021, DOI: 10.5281/zenodo.4732881 Here we consider some of the problems propose in the Finkel's solution book, having the full title: A mathematical solution book containing systematic solutions of many of the most difficult problems, Taken from the Leading Authors on Arithmetic and Algebra, Many Problems and Solutions from Geometry, Trigonometry and Calculus, Many Problems and Solutions from the Leading Mathematical Journals of the United States, and Many Original Problems and Solutions. -
Ishwar Puri Ji LIVE — Meditation Workshop Day 1
Published by ISHA. All rights reserved. This English transcript of a YouTube talk by Ishwar C. Puri is published under a CC BY-NC-SA license, which means that you can copy, redistribute, remix, and freely distribute sections of the transcript, provided that any derivative works or new resulting creations are not used for any commercial purpose and as long as you give appropriate credit, provide a link to the license, and indicate if changes were made. If you remix, transform, or build upon the material, you must distribute your contributions under the same license as the original. License details: creativecommons.org/licenses/by-nc-sa/4.0/ Copyright 2019. Attribution- NonCommercial-ShareAlike (CC BY-NC-SA). Ishwar Puri Ji LIVE — Meditation Workshop Day 1 Chicago, Illinois USA — September 18, 2020 https://www.youtube.com/watch?v=XP8wsKwd_X4 Welcome, friends. I wonder if you can hear me through my mask. I should take it off, right? Just wanted to show you my pretty, colorful mask, and I am also wearing this colorful mask. Welcome, friends to this unusual way of holding a meditation workshop without sitting together and meditating. All my life, when we have had meditation sessions, they were by sitting together and meditating together. And now you have to meditate in your own homes, and all I can do is to give you some hints about meditation. I plan to do that in these three days, which would have normally been meditating together for the whole day. Now, I’ll just give you a short introduction to good meditation, and I hope that you will take advantage of it and meditate for the rest of the day in your own homes. -
Archimedean Spirals ∗
Archimedean Spirals ∗ An Archimedean Spiral is a curve defined by a polar equation of the form r = θa, with special names being given for certain values of a. For example if a = 1, so r = θ, then it is called Archimedes’ Spiral. Archimede’s Spiral For a = −1, so r = 1/θ, we get the reciprocal (or hyperbolic) spiral. Reciprocal Spiral ∗This file is from the 3D-XploreMath project. You can find it on the web by searching the name. 1 √ The case a = 1/2, so r = θ, is called the Fermat (or hyperbolic) spiral. Fermat’s Spiral √ While a = −1/2, or r = 1/ θ, it is called the Lituus. Lituus In 3D-XplorMath, you can change the parameter a by going to the menu Settings → Set Parameters, and change the value of aa. You can see an animation of Archimedean spirals where the exponent a varies gradually, from the menu Animate → Morph. 2 The reason that the parabolic spiral and the hyperbolic spiral are so named is that their equations in polar coordinates, rθ = 1 and r2 = θ, respectively resembles the equations for a hyperbola (xy = 1) and parabola (x2 = y) in rectangular coordinates. The hyperbolic spiral is also called reciprocal spiral because it is the inverse curve of Archimedes’ spiral, with inversion center at the origin. The inversion curve of any Archimedean spirals with respect to a circle as center is another Archimedean spiral, scaled by the square of the radius of the circle. This is easily seen as follows. If a point P in the plane has polar coordinates (r, θ), then under inversion in the circle of radius b centered at the origin, it gets mapped to the point P 0 with polar coordinates (b2/r, θ), so that points having polar coordinates (ta, θ) are mapped to points having polar coordinates (b2t−a, θ). -
Analysis of Spiral Curves in Traditional Cultures
Forum _______________________________________________________________ Forma, 22, 133–139, 2007 Analysis of Spiral Curves in Traditional Cultures Ryuji TAKAKI1 and Nobutaka UEDA2 1Kobe Design University, Nishi-ku, Kobe, Hyogo 651-2196, Japan 2Hiroshima-Gakuin, Nishi-ku, Hiroshima, Hiroshima 733-0875, Japan *E-mail address: [email protected] *E-mail address: [email protected] (Received November 3, 2006; Accepted August 10, 2007) Keywords: Spiral, Curvature, Logarithmic Spiral, Archimedean Spiral, Vortex Abstract. A method is proposed to characterize and classify shapes of plane spirals, and it is applied to some spiral patterns from historical monuments and vortices observed in an experiment. The method is based on a relation between the length variable along a curve and the radius of its local curvature. Examples treated in this paper seem to be classified into four types, i.e. those of the Archimedean spiral, the logarithmic spiral, the elliptic vortex and the hyperbolic spiral. 1. Introduction Spiral patterns are seen in many cultures in the world from ancient ages. They give us a strong impression and remind us of energy of the nature. Human beings have been familiar to natural phenomena and natural objects with spiral motions or spiral shapes, such as swirling water flows, swirling winds, winding stems of vines and winding snakes. It is easy to imagine that powerfulness of these phenomena and objects gave people a motivation to design spiral shapes in monuments, patterns of cloths and crafts after spiral shapes observed in their daily lives. Therefore, it would be reasonable to expect that spiral patterns in different cultures have the same geometrical properties, or at least are classified into a small number of common types. -
Superconics + Spirals 17 July 2017 1 Superconics + Spirals Cye H
Superconics + Spirals 17 July 2017 Superconics + Spirals Cye H. Waldman Copyright 2017 Introduction Many spirals are based on the simple circle, although modulated by a variable radius. We have generalized the concept by allowing the circle to be replaced by any closed curve that is topologically equivalent to it. In this note we focus on the superconics for the reasons that they are at once abundant, analytical, and aesthetically pleasing. We also demonstrate how it can be applied to random closed forms. The spirals of interest are of the general form . A partial list of these spirals is given in the table below: Spiral Remarks Logarithmic b = flair coefficient m = 1, Archimedes Archimedean m = 2, Fermat (generalized) m = -1, Hyperbolic m = -2, Lituus Parabolic Cochleoid Poinsot Genesis of the superspiral (1) The idea began when someone on line was seeking to create a 3D spiral with a racetrack planiform. Our first thought was that the circle readily transforms to an ellipse, for example Not quite a racetrack, but on the right track. The rest cascades in a hurry, as This is subject to the provisions that the random form is closed and has no crossing lines. This also brought to mind Euler’s famous derivation, connecting the five most famous symbols in mathematics. 1 Superconics + Spirals 17 July 2017 In the present paper we’re concerned primarily with the superconics because the mapping is well known and analytic. More information on superconics can be found in Waldman (2016) and submitted for publication by Waldman, Chyau, & Gray (2017). Thus, we take where is a parametric variable (not to be confused with the polar or tangential angles). -
Graphene Spectroscopy
Colloquium: Graphene spectroscopy D. N. Basov and M. M. Fogler Department of Physics, University of California San Diego, 9500 Gilman Drive, La Jolla, California 92093, USA A. Lanzara and Feng Wang Department of Physics, University of California at Berkeley, Berkeley, California 94720, USA Materials Science Division, Lawrence Berkeley National Laboratory, Berkeley, California 94720, USA Yuanbo Zhang ( 远波) State Key Laboratory of Surface Physics and Department of Physics, Fudan University, Shanghai 200433, China (Dated: July 28, 2014) Spectroscopic studies of electronic phenomena in graphene are reviewed. A variety of methods and techniques are surveyed, from quasiparticle spectroscopies (tunneling, photoemission) to methods probing density and current response (infrared optics, Raman) to scanning probe nanoscopy and ul- trafast pump-probe experiments. Vast complimentary information derived from these investigations is shown to highlight unusual properties of Dirac quasiparticles and many-body interaction effects in the physics of graphene. PACS numbers: 81.05.Uw, 73.20.-r, 03.65.Pm, 82.45.Mp CONTENTS (2D) allotrope of carbon is characterized by a number of su- perlative virtues (Geim, 2009), e.g., a record-high electronic I. Introduction1 mobility at ambient conditions (Morozov et al., 2008), excep- A. Scope of this review1 B. Graphene morphology2 tional mechanical strength (Lee et al., 2008a), and thermal C. Electronic structure of graphene neglecting interactions3 conductivity (Balandin et al., 2008; Ghosh et al., 2008) Re- D. Many-body effects and observables4 markable properties of graphene have ignited tremendous in- terest that resulted in approximately 50,000 publications at the II. Quasiparticle properties6 1 A. Dirac spectrum and chirality6 time of writing. -
Graphene-Based Electrodes for High-Performance Electrochemical Energy Storage
GRAPHENE-BASED ELECTRODES FOR HIGH-PERFORMANCE ELECTROCHEMICAL ENERGY STORAGE A Dissertation Presented to The Academic Faculty by Byeongyong Lee In Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy in the George W. Woodruff School of Mechanical Engineering Georgia Institute of Technology December 2018 Copyright © 2018 by Byeongyong Lee GRAPHENE-BASED ELECTRODES FOR HIGH-PERFORMANCE ELECTROCHEMICAL ENERGY STORAGE Approved by: Dr. Seung Woo Lee, Advisor Dr. Hesketh Peter The George W. Woodruff School of The George W. Woodruff School of Mechanical Engineering Mechanical Engineering Georgia Institute of Technology Georgia Institute of Technology Dr. Hailong Chen Dr. Seung Soon Jang The George W. Woodruff School of School of Material Science and Mechanical Engineering Engineering Georgia Institute of Technology Georgia Institute of Technology Dr. Thomas Fuller School of Chemical & Biomolecular Engineering Georgia Institute of Technology Date Approved: July 30, 2018 ii ACKNOWLEDGEMENTS I would like to thank my advisor, Dr. Seung Woo Lee, for his advice and encouragement. I appreciate that I am one of his first graduate students. As a start-up member in his group, I could get valuable experiences for my future career. I would like to thank my committee members, prof. Peter J. Hesketh, prof. Hailong Chen, prof. Seung Soon Jang and prof. Thomas F. Fuller, for their comments on my research. I gratefully thank my collaborators, prof. Suguru Noda and prof. Zhongming Chen. They prepared few-walled carbon nonotube that was widely employed in my research. I thanks to prof. Hee Dong Jang and Dr. Sunkyung Kim for constructive discussion on the preparation of crumpled graphene and submicron Si particles.