CHAPTER 1 Physics of Ultrasound 3
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A GUIDE to USING FETS for SENSOR APPLICATIONS by Ron Quan
Three Decades of Quality Through Innovation A GUIDE TO USING FETS FOR SENSOR APPLICATIONS By Ron Quan Linear Integrated Systems • 4042 Clipper Court • Fremont, CA 94538 • Tel: 510 490-9160 • Fax: 510 353-0261 • Email: [email protected] A GUIDE TO USING FETS FOR SENSOR APPLICATIONS many discrete FETs have input capacitances of less than 5 pF. Also, there are few low noise FET input op amps Linear Systems that have equivalent input noise voltages density of less provides a variety of FETs (Field Effect Transistors) than 4 nV/ 퐻푧. However, there are a number of suitable for use in low noise amplifier applications for discrete FETs rated at ≤ 2 nV/ 퐻푧 in terms of equivalent photo diodes, accelerometers, transducers, and other Input noise voltage density. types of sensors. For those op amps that are rated as low noise, normally In particular, low noise JFETs exhibit low input gate the input stages use bipolar transistors that generate currents that are desirable when working with high much greater noise currents at the input terminals than impedance devices at the input or with high value FETs. These noise currents flowing into high impedances feedback resistors (e.g., ≥1MΩ). Operational amplifiers form added (random) noise voltages that are often (op amps) with bipolar transistor input stages have much greater than the equivalent input noise. much higher input noise currents than FETs. One advantage of using discrete FETs is that an op amp In general, many op amps have a combination of higher that is not rated as low noise in terms of input current noise and input capacitance when compared to some can be converted into an amplifier with low input discrete FETs. -
PHYSICS Glossary
Glossary High School Level PHYSICS Glossary English/Haitian TRANSLATION OF PHYSICS TERMS BASED ON THE COURSEWORK FOR REGENTS EXAMINATIONS IN PHYSICS WORD-FOR-WORD GLOSSARIES ARE USED FOR INSTRUCTION AND TESTING ACCOMMODATIONS FOR ELL/LEP STUDENTS THE STATE EDUCATION DEPARTMENT / THE UNIVERSITY OF THE STATE OF NEW YORK, ALBANY, NY 12234 NYS Language RBERN | English - Haitian PHYSICS Glossary | 2016 1 This Glossary belongs to (Student’s Name) High School / Class / Year __________________________________________________________ __________________________________________________________ __________________________________________________________ NYS Language RBERN | English - Haitian PHYSICS Glossary | 2016 2 Physics Glossary High School Level English / Haitian English Haitian A A aberration aberasyon ability kapasite absence absans absolute scale echèl absoli absolute zero zewo absoli absorption absòpsyon absorption spectrum espèk absòpsyon accelerate akselere acceleration akselerasyon acceleration of gravity akselerasyon pezantè accentuate aksantye, mete aksan sou accompany akonpaye accomplish akonpli, reyalize accordance akòdans, konkòdans account jistifye, eksplike accumulate akimile accuracy egzatitid accurate egzat, presi, fidèl achieve akonpli, reyalize acoustics akoustik action aksyon activity aktivite actual reyèl, vre addition adisyon adhesive adezif adjacent adjasan advantage avantaj NYS Language RBERN | English - Haitian PHYSICS Glossary | 2016 3 English Haitian aerodynamics ayewodinamik air pollution polisyon lè air resistance -
Ultrasound Induced Cavitation and Resonance Amplification Using Adaptive Feedback Control System
Master's Thesis Electrical Engineering Ultrasound induced cavitation and resonance amplification using adaptive feedback Control System Vipul. Vijigiri Taraka Rama Krishna Pamidi This thesis is presented as part of Degree of Master of Science in Electrical Engineering with Emphasis on Signal Processing Blekinge Institute of Technology (BTH) September 2014 Blekinge Institute of Technology, Sweden School of Engineering Department of Electrical Engineering (AET) Supervisor: Dr. Torbjörn Löfqvist, PhD, LTU Co- Supervisor: Dr. Örjan Johansson, PhD, LTU Shadow Supervisor/Examiner: Dr. Sven Johansson, PhD, BTH Ultrasound induced cavitation and resonance amplification using adaptive feedback Control System Master`s thesis Vipul, Taraka, 2014 Performed in Electrical Engineering, EISlab, Dep’t of Computer Science, Electrical and Space Engineering, Acoustics Lab, dep’t of Acoustics at Lulea University of Technology ii | Page This thesis is submitted to the Department of Applied signal processing at Blekinge Institute of Technology in partial fulfilment of the requirements for the degree of Master of Science in Electrical Engineering with emphasis on Signal Processing. Contact Information: Authors: Vipul Vijigiri Taraka Rama Krishna Pamidi Dept. of Applied signal processing Blekinge Institute of Technology (BTH), Sweden E-mail: [email protected],[email protected] E-mail: [email protected], [email protected] External Advisors: Dr. Torbjörn Löfqvist Department of Computer Science, Electrical and Space Engineering Internet: www.ltu.se Luleå University of technology (LTU), Sweden Phone: +46 (0)920-491777 E-mail: [email protected] Co-Advisor: Dr. Örjan Johansson Internet: www.ltu.se Department of the built environment and natural resources- Phone: +46 (0)920-491386 -Operation, maintenance and acoustics Luleå University of technology (LTU), Sweden E-mail: [email protected] University Advisor/Examiner: Dr. -
Phys 140A Lecture 8–Elastic Strain, Compliance, and Stiffness
Lecture 8 Elastic strains, compliance, and stiffness Review for exam Stress: force applied to a unit area Strain: deformation resulting from stress Purpose of today’s derivations: Generalize Hooke’s law to a 3D body that may be subjected to any arbitrary force. We imagine 3 orthogonal vectors 풙̂, 풚̂, 풛̂ embedded in a solid before we have deformed it. After we have deformed the solid, these vectors might be of different length and they might be pointing in different directions. We describe these deformed vectors 풙′, 풚′, 풛′ in the following way: ′ 풙 = (1 + 휖푥푥)풙̂ + 휖푥푦풚̂ + 휖푥푧풛̂ ′ 풚 = 휖푦푥풙̂ + (1 + 휖푦푦)풚̂ + 휖푦푧풛̂ ′ 풛 = 휖푧푥풙̂ + 휖푧푦풚̂ + (1 + 휖푧푧)풛̂ The components 휖훼훽 define the deformation. They are dimensionless and have values much smaller than 1 in most instances in solid state physics. How one ‘reads’ these vectors is (for example) 휖푥푥force along x, deformation along x; 휖푥푦shear xy-plane along x or y direction (depending which unit vector it is next to) The new axes have new lengths given by (for example): ′ ′ 2 2 2 풙 ∙ 풙 = 1 + 2휖푥푥 + 휖푥푥 + 휖푥푦 + 휖푥푧 Usually we are dealing with tiny deformations so 2nd order terms are often dropped. Deformation also changes the volume of a solid. Considering our unit cube, originally it had a volume of 1. After distortion, it has volume 1 + 휖푥푥 휖푥푦 휖푥푧 ′ ′ ′ ′ 푉 = 풙 ∙ 풚 × 풛 = | 휖푦푥 1 + 휖푦푦 휖푦푧 | ≈ 1 + 휖푥푥 + 휖푦푦 + 휖푧푧 휖푧푥 휖푧푦 1 + 휖푧푧 Dilation (훿) is given by: 푉 − 푉′ 훿 ≡ ≅ 휖 + 휖 + 휖 푉 푥푥 푦푦 푧푧 (2nd order terms have been dropped because we are working in a regime of small distortion which is almost always the appropriate one for solid state physics. -
Piezoelectric Solutions: Piezo Components & Materials
Piezoelectric Solutions Part I - Piezo Components & Materials Part II - Piezo Actuators & Transducers BAUELEMENTE, TECHNOLOGIE, ANSTEUERUNG Part III - Piezo Actuator Tutorial PIEZOWWW.PICERAMIC.DE TECHNOLOGY Contents Part I - Piezo Components & Materials .......... .3 Part II - Piezo Actuators & Transducers . .40 Part III - Piezo Actuator Tutorial ........ .73 Imprint PI Ceramic GmbH, Lindenstrasse, 07589 Lederhose, Germany Registration: HRB 203 .582, Jena local court VAT no .: DE 155932487 Executive board: Albrecht Otto, Dr . Peter Schittenhelm, Dr . Karl Spanner Phone +49 36604-882-0, Fax +49-36604-882-4109 info@piceramic .com, www .piceramic .com Although the information in this document has been compiled with the greatest care, errors cannot be ruled out completely . Therefore, we cannot guarantee for the information being complete, correct and up to date . Illustrati- ons may differ from the original and are not binding . PI reserves the right to supplement or change the information provided without prior notice . All contents, including texts, graphics, data etc ., as well as their layout, are subject to copyright and other protective laws . Any copying, modification or redistribution in whole or in parts is subject to a written permission of PI . The following company names and brands are registered trademarks of Physik Instrumente (PI) GmbH & Co . KG : PI®, PIC®, NanoCube®, PICMA®, PILine®, NEXLINE®, PiezoWalk®, NEXACT®, Picoactuator®, PIn- ano®, PIMag® . The following company names or brands are the registered trademarks of their -
Transducers and Sensors
3/7/2017 TRANSDUCERS AND SENSORS Dr. Ibrahim Al-Naimi Closed‐loop Control System 1 3/7/2017 CHAPTER ONE Introduction Functional Elements of a Measurement System • Basic Functional Elements 1‐Transducer Element 2‐ Signal Conditioning Element 3‐ Data Presentation Element • Auxiliary Functional Elements A‐ Calibration Element B‐ External Power supply 2 3/7/2017 Functional Elements of a Measurement System Transducer and Signal Conditioning 3 3/7/2017 Transducer Element • The Transducer is defined as a device, which when actuated by one form of energy, is capable of converting it to another form of energy. The transduction may be from mechanical, electrical, or optical to any other related form. • The term transducer is used to describe any item which changes information from one form to another. Transducer Element • The Transducer element normally senses the desired input in one physical form and convert it to an output in another physical form. For example, the input variable to the transducer could be pressure, acceleration, or temperature and the output of transducer may be disp lacemen t, voltage, or resitistance change depending on the type of transducer element. 4 3/7/2017 Transducer Element • Single stage • Double stage Single Stage Transducer 5 3/7/2017 Double Stage Transducer Typical Examples of Transducer Elements 6 3/7/2017 Typical Examples of Transducer Elements Typical Examples of Transducer Elements 7 3/7/2017 Transducers classification • Based on power type classification ‐ Active transducer (Diaphragms, Bourdon Tubes, tachometers, piezoelectric, etc…) ‐ Passive transducer (Capacitive, inductive, photo, LVDT, etc…) Transducers classification • Based on the type of output signal ‐ Analogue Transducers (stain gauges, LVDT, etc…) ‐ Digital Transducers (Absolute and incremental encoders) 8 3/7/2017 Transducers classification • Based on the electrical phenomenon or parameter tha t may be chdhanged due to the whole process. -
Acoustics & Ultrasonics
Dr.R.Vasuki Associate professor & Head Department of Physics Thiagarajar College of Engineering Madurai-625015 Science of sound that deals with origin, propagation and auditory sensation of sound. Sound production Propagation by human beings/machines Reception Classification of Sound waves Infrasonic audible ultrasonic Inaudible Inaudible < 20 Hz 20 Hz to 20,000 Hz ˃20,000 Hz Music – The sound which produces rhythmic sensation on the ears Noise-The sound which produces jarring & unpleasant effect To differentiate sound & noise Regularity of vibration Degree of damping Ability of ear to recognize the components Sound is a form of energy Sound is produced by the vibration of the body Sound requires a material medium for its propagation. When sound is conveyed from one medium to another medium there is no bodily motion of the medium Sound can be transmitted through solids, liquids and gases. Velocity of sound is higher in solids and lower in gases. Sound travels with velocity less than the velocity 8 of light. c= 3x 10 V0 =330 m/s at 0° degree Lightning comes first than thunder VT= V0+0.6 T Sound may be reflected, refracted or scattered. It undergoes diffraction and interference. Pitch or frequency Quality or timbre Intensity or Loudness Pitch is defined as the no of vibrations/sec. Frequency is a physical quantity but pitch is a physiological quantity. Mosquito- high pitch Lion- low pitch Quality or timbre is the one which helps to distinguish between the musical notes emitted by the different instruments or voices even though they have the same pitch. Intensity or loudness It is the average rate of flow of acoustic energy (Q) per unit area(A) situated normally to the direction of propagation of sound waves. -
19.1 Attitude Determination and Control Systems Scott R. Starin
19.1 Attitude Determination and Control Systems Scott R. Starin, NASA Goddard Space Flight Center John Eterno, Southwest Research Institute In the year 1900, Galveston, Texas, was a bustling direct hit as Ike came ashore. Almost 200 people in the community of approximately 40,000 people. The Caribbean and the United States lost their lives; a former capital of the Republic of Texas remained a tragedy to be sure, but far less deadly than the 1900 trade center for the state and was one of the largest storm. This time, people were prepared, having cotton ports in the United States. On September 8 of received excellent warning from the GOES satellite that year, however, a powerful hurricane struck network. The Geostationary Operational Environmental Galveston island, tearing the Weather Bureau wind Satellites have been a continuous monitor of the gauge away as the winds exceeded 100 mph and world’s weather since 1975, and they have since been bringing a storm surge that flooded the entire city. The joined by other Earth-observing satellites. This weather worst natural disaster in United States’ history—even surveillance to which so many now owe their lives is today—the hurricane caused the deaths of between possible in part because of the ability to point 6000 and 8000 people. Critical in the events that led to accurately and steadily at the Earth below. The such a terrible loss of life was the lack of precise importance of accurately pointing spacecraft to our knowledge of the strength of the storm before it hit. daily lives is pervasive, yet somehow escapes the notice of most people. -
Beam Element Stiffness Matrices
Beam Element Stiffness Matrices CEE 421L. Matrix Structural Analysis Department of Civil and Environmental Engineering Duke University Henri P. Gavin Fall, 2014 Truss elements carry only axial forces. Beam elements carry shear forces and bending moments. Frame elements carry shear forces, bending moments, and axial forces. This document presents the development of beam element stiffness matrices in local coordinates. 1 A simply supported beam carrying end-moments Consider a simply supported beam resisting moments M1 and M2 applied at its ends. The flexibility relates the end rotations {θ1, θ2} to the end moments {M1,M2}: θ1 F11 F12 M1 = . θ2 F21 F22 M2 The flexibility coefficients, Fij, may be obtained from Castigliano’s 2nd Theo- ∗ rem, θi = ∂U (Mi)/∂Mi. First Column Second Column 2 CEE 421L. Matrix Structural Analysis – Duke University – Fall 2014 – H.P. Gavin The applied moments M1 and M2 are in equilibrium with the reactions forces V1 and V2; V1 = (M1 + M2)/L and V2 = −(M1 + M2)/L M + M x ! x V (x) = 1 2 M(x) = M − 1 + M L 1 L 2 L The total potential energy of a beam with these forces and moments is: 1Z L M 2 1Z L V 2 U = dx + dx 2 0 EI 2 0 G(A/α) By Castigliano’s Theorem, ∂U θ1 = ∂M1 ∂M(x) ∂V (x) Z L M(x) Z L V (x) = ∂M1 dx + ∂M1 dx 0 EI 0 G(A/α) x 2 x x Z L Z L Z L Z L L − 1 dx αdx L L − 1 dx αdx = + M1 + + M2 0 EI 0 GAL2 0 EI 0 GAL2 and ∂U θ2 = ∂M2 ∂M(x) ∂V (x) Z L M(x) Z L V (x) = ∂M2 dx + ∂M2 dx 0 EI 0 G(A/α) x x x 2 Z L Z L Z L Z L L L − 1 dx αdx L dx αdx = + M1 + + M2 0 EI 0 GAL2 0 EI 0 GAL2 -
THE SPECIAL RELATIONSHIP BETWEEN SOUND and LIGHT, with IMPLICATIONS for SOUND and LIGHT THERAPY John Stuart Reid ABSTRACT
Theoretical THE SPECIAL RELATIONSHIP BETWEEN SOUND AND LIGHT, WITH IMPLICATIONS FOR SOUND AND LIGHT THERAPY John Stuart Reid ABSTRACT In this paper we explore the nature of sound and light and the special relationship that exists between these two seemingly unrelated forms of energy. The terms 'sound waves' and 'electromagnetic waves' are examined. These commonly used expressions, it is held, misrepresent science and may have delayed new discoveries. A hypothetical model is proposed for the mechanism that creaIL'S electromagnetism. named "Sonic Propagation of Electromagnetic Energy Components" (SPEEC). The SPEEC hypothesis states that all sounds have an electromagnetic component and that all electromagnetism is created as a consequence of sound. SPEEC also predicts that the electromagnetism created by sound propagation through air will be modulated by the same sound periodicities that created the electromagnetism. The implications for SPEEC are discussed within the context of therapeutic sound and light. KEYWORDS: Sound, Light, SPEEC, Sound and Light Therapy Subtle Energies &- Energy Medicine • Volume 17 • Number 3 • Page 215 THE NATURE OF SOUND ound traveling through air may be defined as the transfer of periodic vibrations between colliding atoms or molecules. This energetic S phenomenon typically expands away from the epicenter of the sound event as a bubble-shaped emanation. As the sound bubble rapidly increases in diameter its surface is in a state of radial oscillation. These periodic movements follow the same expansions and contractions as the air bubble surrounding the initiating sound event. DE IUPlIUlIEPIESEITInU IF ..... mBIY II m DE TEll '..... "'EI' II lIED, WIIIH DE FAlSE 111101111 DAT ..... IUYEIJ AS I lAVE. -
Introduction to Stiffness Analysis Stiffness Analysis Procedure
Introduction to Stiffness Analysis displacements. The number of unknowns in the stiffness method of The stiffness method of analysis is analysis is known as the degree of the basis of all commercial kinematic indeterminacy, which structural analysis programs. refers to the number of node/joint Focus of this chapter will be displacements that are unknown development of stiffness equations and are needed to describe the that only take into account bending displaced shape of the structure. deformations, i.e., ignore axial One major advantage of the member, a.k.a. slope-deflection stiffness method of analysis is that method. the kinematic degrees of freedom In the stiffness method of analysis, are well-defined. we write equilibrium equations in 1 2 terms of unknown joint (node) Definitions and Terminology Stiffness Analysis Procedure Positive Sign Convention: Counterclockwise moments and The steps to be followed in rotations along with transverse forces and displacements in the performing a stiffness analysis can positive y-axis direction. be summarized as: 1. Determine the needed displace- Fixed-End Forces: Forces at the “fixed” supports of the kinema- ment unknowns at the nodes/ tically determinate structure. joints and label them d1, d2, …, d in sequence where n = the Member-End Forces: Calculated n forces at the end of each element/ number of displacement member resulting from the unknowns or degrees of applied loading and deformation freedom. of the structure. 3 4 1 2. Modify the structure such that it fixed-end forces are vectorially is kinematically determinate or added at the nodes/joints to restrained, i.e., the identified produce the equivalent fixed-end displacements in step 1 all structure forces, which are equal zero. -
Transducers in Audio ● Transducer: Any Mechanism That Transforms One Form of Energy Into Another Form of Energy
Transducers in Audio ● Transducer: Any mechanism that transforms one form of energy into another form of energy. ○ Physical energy into mechanical energy ○ Physical energy into electrical energy ○ Mechanical energy into electrical energy ○ Vice versa Audio is primarily concerned with turning physical acoustic energy into electrical energy and back again. What are our two most basic audio transducers? scienceaid.net https://socratic.org/questions/what-part-of-the-ear-contains-the-sensory-receptors-for-hearing From Acoustic to Electric Energy First...a short trip into basic electrical theory... Michael Faraday http://www.rigb.org/our-history/michael-faraday Electro-magnetism Faraday’s Law of Induction: Basically, any change in the magnetic field of a coil of wire will cause a voltage to be induced in a wire. Conversely, any change in the voltage on a coil of wire will cause the magnetic field to change. This is called electromagnetism, and the field created is called an electro-magnetic field. Capacitance When two conductors are given an opposite charge, an electric or more specifically a capacitive field is generated around them. When the relationship between the two conductors (for example the distance between them) changes it causes measurable effects on the charges. http://hyperphysics.phy-astr.gsu.edu/hbase/electric/imgele/cap.png Capacitance When two conductors are given an opposite charge, a electric or more specifically a capacitive field is generated around them. When the relationship between the two conductors, for example the distance between them, changes is causes measurable effects on the charges. http://hyperphysics.phy-astr.gsu.edu/hbase/electric/imgele/cap.png ● Alternating Current (AC) vs Direct Current (DC) ○ AC charge changes from positive to negative across the zero axis.