Super-Resolution Imaging by Dielectric Superlenses: Tio2 Metamaterial Superlens Versus Batio3 Superlens
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Role of Dielectric Materials in Electrical Engineering B D Bhagat
ISSN: 2319-5967 ISO 9001:2008 Certified International Journal of Engineering Science and Innovative Technology (IJESIT) Volume 2, Issue 5, September 2013 Role of Dielectric Materials in Electrical Engineering B D Bhagat Abstract- In India commercially industrial consumer consume more quantity of electrical energy which is inductive load has lagging power factor. Drawback is that more current and power required. Capacitor improves the power factor. Commercially manufactured capacitors typically used solid dielectric materials with high permittivity .The most obvious advantages to using such dielectric materials is that it prevents the conducting plates the charges are stored on from coming into direct electrical contact. I. INTRODUCTION Dielectric materials are those which are used in condensers to store electrical energy e.g. for power factor improvement in single phase motors, in tube lights etc. Dielectric materials are essentially insulating materials. The function of an insulating material is to obstruct the flow of electric current while the function of dielectric is to store electrical energy. Thus, insulating materials and dielectric materials differ in their function. A. Electric Field Strength in a Dielectric Thus electric field strength in a dielectric is defined as the potential drop per unit length measured in volts/m. Electric field strength is also called as electric force. If a potential difference of V volts is maintained across the two metal plates say A1 and A2, held l meters apart, then Electric field strength= E= volts/m. B. Electric Flux in Dielectric It is assumed that one line of electric flux comes out from a positive charge of one coulomb and enters a negative charge of one coulombs. -
Introduction to CODE V: Optics
Introduction to CODE V Training: Day 1 “Optics 101” Digital Camera Design Study User Interface and Customization 3280 East Foothill Boulevard Pasadena, California 91107 USA (626) 795-9101 Fax (626) 795-0184 e-mail: [email protected] World Wide Web: http://www.opticalres.com Copyright © 2009 Optical Research Associates Section 1 Optics 101 (on a Budget) Introduction to CODE V Optics 101 • 1-1 Copyright © 2009 Optical Research Associates Goals and “Not Goals” •Goals: – Brief overview of basic imaging concepts – Introduce some lingo of lens designers – Provide resources for quick reference or further study •Not Goals: – Derivation of equations – Explain all there is to know about optical design – Explain how CODE V works Introduction to CODE V Training, “Optics 101,” Slide 1-3 Sign Conventions • Distances: positive to right t >0 t < 0 • Curvatures: positive if center of curvature lies to right of vertex VC C V c = 1/r > 0 c = 1/r < 0 • Angles: positive measured counterclockwise θ > 0 θ < 0 • Heights: positive above the axis Introduction to CODE V Training, “Optics 101,” Slide 1-4 Introduction to CODE V Optics 101 • 1-2 Copyright © 2009 Optical Research Associates Light from Physics 102 • Light travels in straight lines (homogeneous media) • Snell’s Law: n sin θ = n’ sin θ’ • Paraxial approximation: –Small angles:sin θ~ tan θ ~ θ; and cos θ ~ 1 – Optical surfaces represented by tangent plane at vertex • Ignore sag in computing ray height • Thickness is always center thickness – Power of a spherical refracting surface: 1/f = φ = (n’-n)*c -
Determination of Focal Length of a Converging Lens and Mirror
Physics 41- Lab 5 Determination of Focal Length of A Converging Lens and Mirror Objective: Apply the thin-lens equation and the mirror equation to determine the focal length of a converging (biconvex) lens and mirror. Apparatus: Biconvex glass lens, spherical concave mirror, meter ruler, optical bench, lens holder, self-illuminated object (generally a vertical arrow), screen. Background In class you have studied the physics of thin lenses and spherical mirrors. In today's lab, we will analyze several physical configurations using both biconvex lenses and concave mirrors. The components of the experiment, that is, the optics device (lens or mirror), object and image screen, will be placed on a meter stick and may be repositioned easily. The meter stick is used to determine the position of each component. For our object, we will make use of a light source with some distinguishing marking, such as an arrow or visible filament. Light from the object passes through the lens and the resulting image is focused onto a white screen. One characteristic feature of all thin lenses and concave mirrors is the focal length, f, and is defined as the image distance of an object that is positioned infinitely far way. The focal lengths of a biconvex lens and a concave mirror are shown in Figures 1 and 2, respectively. Notice the incoming light rays from the object are parallel, indicating the object is very far away. The point, C, in Figure 2 marks the center of curvature of the mirror. The distance from C to any point on the mirror is known as the radius of curvature, R. -
Far-Field Optical Imaging of Viruses Using Surface Plasmon Polariton
Magnifying superlens in the visible frequency range. I.I. Smolyaninov, Y.J.Hung , and C.C. Davis Department of Electrical and Computer Engineering, University of Maryland, College Park, MD 20742, USA Optical microscopy is an invaluable tool for studies of materials and biological entities. With the current progress in nanotechnology and microbiology imaging tools with ever increasing spatial resolution are required. However, the spatial resolution of the conventional microscopy is limited by the diffraction of light waves to a value of the order of 200 nm. Thus, viruses, proteins, DNA molecules and many other samples are impossible to visualize using a regular microscope. The new ways to overcome this limitation may be based on the concept of superlens introduced by J. Pendry [1]. This concept relies on the use of materials which have negative refractive index in the visible frequency range. Even though superlens imaging has been demonstrated in recent experiments [2], this technique is still limited by the fact that magnification of the planar superlens is equal to 1. In this communication we introduce a new design of the magnifying superlens and demonstrate it in the experiment. Our design has some common features with the recently proposed “optical hyperlens” [3], “metamaterial crystal lens” [4], and the plasmon-assisted microscopy technique [5]. The internal structure of the magnifying superlens is shown in Fig.1(a). It consists of the concentric rings of polymethyl methacrylate (PMMA) deposited on the gold film surface. Due to periodicity of the structure in the radial direction surface plasmon polaritons (SPP) [5] are excited on the lens surface when the lens is illuminated from the bottom with an external laser. -
How Does the Light Adjustable Lens Work? What Should I Expect in The
How does the Light Adjustable Lens work? The unique feature of the Light Adjustable Lens is that the shape and focusing characteristics can be changed after implantation in the eye using an office-based UV light source called a Light Delivery Device or LDD. The Light Adjustable Lens itself has special particles (called macromers), which are distributed throughout the lens. When ultraviolet (UV) light from the LDD is directed to a specific area of the lens, the particles in the path of the light connect with other particles (forming polymers). The remaining unconnected particles then move to the exposed area. This movement causes a highly predictable change in the curvature of the lens. The new shape of the lens will match the prescription you selected during your eye exam. What should I expect in the period after cataract surgery? Please follow all instructions provided to you by your eye doctor and staff, including wearing of the UV-blocking glasses that will be provided to you. As with any cataract surgery, your vision may not be perfect after surgery. While your eye doctor selected the lens he or she anticipated would give you the best possible vision, it was only an estimate. Fortunately, you have selected the Light Adjustable Lens! In the next weeks, you and your eye doctor will work together to optimize your vision. Please make sure to pay close attention to your vision and be prepared to discuss preferences with your eye doctor. Why do I have to wear UV-blocking glasses? The UV-blocking glasses you are provided with protect the Light Adjustable Lens from UV light sources other than the LDD that your doctor will use to optimize your vision. -
Holographic Optics for Thin and Lightweight Virtual Reality
Holographic Optics for Thin and Lightweight Virtual Reality ANDREW MAIMONE, Facebook Reality Labs JUNREN WANG, Facebook Reality Labs Fig. 1. Left: Photo of full color holographic display in benchtop form factor. Center: Prototype VR display in sunglasses-like form factor with display thickness of 8.9 mm. Driving electronics and light sources are external. Right: Photo of content displayed on prototype in center image. Car scenes by komba/Shutterstock. We present a class of display designs combining holographic optics, direc- small text near the limit of human visual acuity. This use case also tional backlighting, laser illumination, and polarization-based optical folding brings VR out of the home and in to work and public spaces where to achieve thin, lightweight, and high performance near-eye displays for socially acceptable sunglasses and eyeglasses form factors prevail. virtual reality. Several design alternatives are proposed, compared, and ex- VR has made good progress in the past few years, and entirely perimentally validated as prototypes. Using only thin, flat films as optical self-contained head-worn systems are now commercially available. components, we demonstrate VR displays with thicknesses of less than 9 However, current headsets still have box-like form factors and pro- mm, fields of view of over 90◦ horizontally, and form factors approach- ing sunglasses. In a benchtop form factor, we also demonstrate a full color vide only a fraction of the resolution of the human eye. Emerging display using wavelength-multiplexed holographic lenses that uses laser optical design techniques, such as polarization-based optical folding, illumination to provide a large gamut and highly saturated color. -
Depth of Focus (DOF)
Erect Image Depth of Focus (DOF) unit: mm Also known as ‘depth of field’, this is the distance (measured in the An image in which the orientations of left, right, top, bottom and direction of the optical axis) between the two planes which define the moving directions are the same as those of a workpiece on the limits of acceptable image sharpness when the microscope is focused workstage. PG on an object. As the numerical aperture (NA) increases, the depth of 46 focus becomes shallower, as shown by the expression below: λ DOF = λ = 0.55µm is often used as the reference wavelength 2·(NA)2 Field number (FN), real field of view, and monitor display magnification unit: mm Example: For an M Plan Apo 100X lens (NA = 0.7) The depth of focus of this objective is The observation range of the sample surface is determined by the diameter of the eyepiece’s field stop. The value of this diameter in 0.55µm = 0.6µm 2 x 0.72 millimeters is called the field number (FN). In contrast, the real field of view is the range on the workpiece surface when actually magnified and observed with the objective lens. Bright-field Illumination and Dark-field Illumination The real field of view can be calculated with the following formula: In brightfield illumination a full cone of light is focused by the objective on the specimen surface. This is the normal mode of viewing with an (1) The range of the workpiece that can be observed with the optical microscope. With darkfield illumination, the inner area of the microscope (diameter) light cone is blocked so that the surface is only illuminated by light FN of eyepiece Real field of view = from an oblique angle. -
Optical Negative-Index Metamaterials
REVIEW ARTICLE Optical negative-index metamaterials Artifi cially engineered metamaterials are now demonstrating unprecedented electromagnetic properties that cannot be obtained with naturally occurring materials. In particular, they provide a route to creating materials that possess a negative refractive index and offer exciting new prospects for manipulating light. This review describes the recent progress made in creating nanostructured metamaterials with a negative index at optical wavelengths, and discusses some of the devices that could result from these new materials. VLADIMIR M. SHALAEV designed and placed at desired locations to achieve new functionality. One of the most exciting opportunities for metamaterials is the School of Electrical and Computer Engineering and Birck Nanotechnology development of negative-index materials (NIMs). Th ese NIMs bring Center, Purdue University, West Lafayette, Indiana 47907, USA. the concept of refractive index into a new domain of exploration and e-mail: [email protected] thus promise to create entirely new prospects for manipulating light, with revolutionary impacts on present-day optical technologies. Light is the ultimate means of sending information to and from Th e arrival of NIMs provides a rather unique opportunity for the interior structure of materials — it packages data in a signal researchers to reconsider and possibly even revise the interpretation of zero mass and unmatched speed. However, light is, in a sense, of very basic laws. Th e notion of a negative refractive index is one ‘one-handed’ when interacting with atoms of conventional such case. Th is is because the index of refraction enters into the basic materials. Th is is because from the two fi eld components of light formulae for optics. -
Recent Progress in Scanning Electron Microscopy for the Characterization of fine Structural Details of Nano Materials
Progress in Solid State Chemistry 42 (2014) 1e21 Contents lists available at ScienceDirect Progress in Solid State Chemistry journal homepage: www.elsevier.com/locate/pssc Recent progress in scanning electron microscopy for the characterization of fine structural details of nano materials Mitsuo Suga a,*, Shunsuke Asahina a, Yusuke Sakuda a, Hiroyoshi Kazumori a, Hidetoshi Nishiyama a, Takeshi Nokuo a, Viveka Alfredsson b, Tomas Kjellman b, Sam M. Stevens c, Hae Sung Cho d, Minhyung Cho d, Lu Han e, Shunai Che e, Michael W. Anderson f, Ferdi Schüth g, Hexiang Deng h, Omar M. Yaghi i, Zheng Liu j, Hu Young Jeong k, Andreas Stein l, Kazuyuki Sakamoto m, Ryong Ryoo n,o, Osamu Terasaki d,p,** a JEOL Ltd., SM Business Unit, Tokyo, Japan b Physical Chemistry, Lund University, Sweden c Private Contributor, UK d Graduate School of EEWS, KAIST, Republic of Korea e School of Chemistry & Chemical Engineering, Shanghai Jiao Tong University, China f Centre for Nanoporous Materials, School of Chemistry, University of Manchester, UK g Department of Heterogeneous Catalysis, Max-Planck-Institut für Kohlenforschung, Mülheim, Germany h College of Chemistry and Molecular Sciences, Wuhan University, China i Department of Chemistry, University of California, Berkeley, USA j Nanotube Research Center, AIST, Tsukuba, Japan k UNIST Central Research Facilities/School of Mechanical & Advanced Materials Engineering, UNIST, Republic of Korea l Department of Chemistry, University of Minnesota, Minneapolis, USA m Department of Nanomaterials Science, Chiba University, -
Transmission Electron Microscope
GG 711: Advanced Techniques in Geophysics and Materials Science Lecture 14 Transmission Electron Microscope Pavel Zinin HIGP, University of Hawaii, Honolulu, USA www.soest.hawaii.edu\~zinin Resolution of SEM Transmission electron microscopy (TEM) is a microscopy technique whereby a beam of electrons is transmitted through an ultra thin specimen, interacting with the specimen as it passes through. An image is formed from the interaction of the electrons transmitted through the specimen; the image is magnified and focused onto an imaging device, such as a fluorescent screen, on a layer of photographic film, or to be detected by a sensor such as a CCD camera. The first TEM was built by Max Kroll and Ernst Ruska in 1931, with this group developing the first TEM with resolution power greater than that of light in 1933 and the first commercial TEM in 1939. The first practical TEM, Originally installed at I. G Farben-Werke and now on display at the Deutsches Museum in Munich, Germany Comparison of LM and TEM Both glass and EM lenses subject to same distortions and aberrations Glass lenses have fixed focal length, it requires to change objective lens to change magnification. We move objective lens closer to or farther away from specimen to focus. EM lenses to specimen distance fixed, focal length varied by varying current through lens LM: (a) Direct observation TEM: (a) Video imaging (CRT); (b) image of the image; (b) image is is formed by transmitted electrons impinging formed by transmitted light on phosphor coated screen Transmission Electron Microscope: Principle Ray diagram of a conventional transmission electron microscope (top Positioning of signal path) and of a scanning transmission electron microscope (bottom path). -
Light and Electron Microscopy of the Exocrine Pancreas in the Chronically Reserpinized Rat1
003 1 -3998/89/2505-0482$02.00/0 PEDIATRIC RESEARCH Vol. 25, No. 5, 1989 Copyright O 1989 International Pediatric Research Foundation, Inc. Printed rn U.S.A. Light and Electron Microscopy of the Exocrine Pancreas in the Chronically Reserpinized Rat1 GILLES GRONDIN, FRANCOIS A. LEBLOND, JEAN MORISSET, AND DENIS LEBEL Centre de Recherche sur Ies Micanismes de Sicrition, Faculty of Science, University of Sherbrooke, Sherbrooke, QC, Canada, JIK 2RI ABSTRACT. The effects of reserpine injections were stud- been the most studied (1-8). The main effects induced by the ied on the morphology of the pancreas in an experimental reserpine treatment on the ultrastructure of the pancreas are the model for cystic fibrosis, the chronically reserpinized rat. following: an accumulation of granules in the acinar cell, an A detailed examination of the tissue was carried out at the alteration of the granule ultrastructure, a slight diminution of light and electron microscopic levels. The nonspecific ef- the RER and Golgi apparatus, the presence of autophagic bodies, fects of secondary malnutrition induced by the drug were and an augmentation of lysosomal bodies (3,5,9, 10). In another assessed with a group of animals pair fed with the treated paper (1 I), we report the effects of such a treatment on pancreatic animals. In a companion paper, we show that pancreatic growth and on the amount of a glycoprotein characteristic of the wt, lipase, and GP-2 contents also are affected by reserpine zymogen granule membrane, the GP-2. In this study, we specif- treatment. In this study, we report that no morphologic ically report the effects of chronic reserpine treatment at two differences were observed between the exocrine pancreatic doses, on the structure and ultrastructure of the rat pancreas. -
Negative Refractive Index in Artificial Metamaterials
1 Negative Refractive Index in Artificial Metamaterials A. N. Grigorenko Department of Physics and Astronomy, University of Manchester, Manchester, M13 9PL, UK We discuss optical constants in artificial metamaterials showing negative magnetic permeability and electric permittivity and suggest a simple formula for the refractive index of a general optical medium. Using effective field theory, we calculate effective permeability and the refractive index of nanofabricated media composed of pairs of identical gold nano-pillars with magnetic response in the visible spectrum. PACS: 73.20.Mf, 41.20.Jb, 42.70.Qs 2 The refractive index of an optical medium, n, can be found from the relation n2 = εμ , where ε is medium’s electric permittivity and μ is magnetic permeability.1 There are two branches of the square root producing n of different signs, but only one of these branches is actually permitted by causality.2 It was conventionally assumed that this branch coincides with the principal square root n = εμ .1,3 However, in 1968 Veselago4 suggested that there are materials in which the causal refractive index may be given by another branch of the root n =− εμ . These materials, referred to as left- handed (LHM) or negative index materials, possess unique electromagnetic properties and promise novel optical devices, including a perfect lens.4-6 The interest in LHM moved from theory to practice and attracted a great deal of attention after the first experimental realization of LHM by Smith et al.7, which was based on artificial metallic structures