DLTS Measurements with Boonton Model 7200 Capacitance Meter
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The Accuracy Comparison of Oscilloscope and Voltmeter Utilizated in Getting Dielectric Constant Values
Proceeding The 1st IBSC: Towards The Extended Use Of Basic Science For Enhancing Health, Environment, Energy And Biotechnology 211 ISBN: 978-602-60569-5-5 The Accuracy Comparison of Oscilloscope and Voltmeter Utilizated in Getting Dielectric Constant Values Bowo Eko Cahyono1, Misto1, Rofiatun1 1 Physics Departement of MIPA Faculty, Jember University, Jember – Indonesia, e-mail: [email protected] Abstract— Parallel plate capacitor is widely used as a sensor for many purposes. Researches which have used parallel plate capacitor were investigation of dielectric properties of soil in various temperature [1], characterization if cement’s dielectric [2], and measuring the dielectric constant of material in various thickness [3]. In the investigation the changing of dielectric constant, indirect method can be applied to get the dielectric constant number by measuring the voltage of input and output of the utilized circuit [4]. Oscilloscope is able to measure the voltage value although the common tool for that measurement is voltmeter. This research aims to investigate the accuracy of voltage measurement by using oscilloscope and voltmeter which leads to the accuracy of values of dielectric constant. The experiment is carried out by an electric circuit consisting of ceramic capacitor and sensor of parallel plate capacitor, function generator as a current source, oscilloscope, and voltmeters. Sensor of parallel plate capacitor is filled up with cooking oil in various concentrations, and the output voltage of the circuit is measured by using oscilloscope and also voltmeter as well. The resulted voltage values are then applied to the equation to get dielectric constant values. Finally the plot is made for dielectric constant values along the changing of cooking oil concentration. -
Part 2 - Condenser Testers and Testing Correctly Part1 Condenser Testers and Testing Correctly.Doc Rev
Part 2 - Condenser Testers and Testing Correctly Part1_Condenser_Testers_And_Testing_Correctly.doc Rev. 2.0 W. Mohat 16/04/2020 By: Bill Mohat / AOMCI Western Reserve Chapter If you have read Part 1 of this Technical Series on Condensers, you will know that the overwhelming majority of your condenser failures are due to breakdown of the insulating plastic film insulating layers inside the condenser. This allows the high voltages created by the “arcing” across your breaker points to jump through holes in the insulating film, causing your ignition system to short out. These failures, unfortunately, only happen at high voltages (often 200 to 500Volts AC)….which means that the majority of “capacitor testers" and "capacitor test techniques" will NOT find this failure mode, which is the MAJORITY of the condenser failure you are likely to encounter. Bottom line is, to test a condenser COMPLETELY, you must test it in three stages: 1) Check with a ohmmeter, or a capacitance meter, to see if the condenser is shorted or not. 2) Assuming your condenser is not shorted, use a capacitance meter to make sure it has the expected VALUE of capacitance that your motor needs. 3) Assuming you pass these first two step2, you then need to test your condenser on piece of test equipment that SPECIFICALLY tests for insulation breakdown under high voltages. (As mentioned earlier, you ohmmeter and capacitance meter only put about one volt across a capacitor when testing it. You need to put perhaps 300 or 400 times that amount of voltage across the condenser, to see if it’s insulation has failed, allowing electricity to “arc across" between the metal plates when under high voltage stress. -
Lab 5 AC Concepts and Measurements II: Capacitors and RC Time-Constant
Sonoma State University Department of Engineering Science Fall 2017 EE110 Laboratory Introduction to Engineering & Laboratory Experience Lab 5 AC Concepts and Measurements II: Capacitors and RC Time-Constant Capacitors Capacitors are devices that can store electric charge similar to a battery (but with major differences). In its simplest form we can think of a capacitor to consist of two metallic plates separated by air or some other insulating material. The capacitance of a capacitor is referred to by C (in units of Farad, F) and indicates the ratio of electric charge Q accumulated on its plates to the voltage V across it (C = Q/V). The unit of electric charge is Coulomb. Therefore: 1 F = 1 Coulomb/1 Volt). Farad is a huge unit and the capacitance of capacitors is usually described in small fractions of a Farad. The capacitance itself is strictly a function of the geometry of the device and the type of insulating material that fills the gap between its plates. For a parallel plate capacitor, with the plate area of A and plate separation of d, C = (ε A)/d, where ε is the permittivity of the material in the gap. The formula is more complicated for cylindrical and other geometries. However, it is clear that the capacitance is large when the area of the plates are large and they are closely spaced. In order to create a large capacitance, we can increase the surface area of the plates by rolling them into cylindrical layers as shown in the diagram above. Note that if the space between plates is filled with air, then C = (ε0 A)/d, where ε0 is the permittivity of free space. -
Capacitance and Dissipation Factor Measurementst from 1 Khz to 10 Mhz " Presenter: A
Capacitance and Dissipation Factor Measurementst from 1 kHz to 10 MHz " Presenter: A. D. Koffman NIST, 220/B162, Gaithersburg, MD 20899 (301) 975-4518 Paper Authors A. D. Koffman, B. C. Waltrip, N. M. Oldham National Institute of Standards and TechnologY: Gaithersburg, MD S. Avramov-Zamurovic U.S. Naval Academy Annapolis, MD Abstract: A measurement technique developed by K. Yokoi et al. at Hewlett-Packard Japan, Ltd. has been duplicated and evaluated at the National Institute of Standards and Technology (NIST) to characterize four-tenninal pair capacitors. The technique is based on an accurate three-terminal measurement made at 1 kHz using a capacitance bridge and wideband single-port measurementsmadebetween30MHzand200 MHz usinga networkanalyzer. The measurement data are fitted to the four-tenninal pair admittance model defmed by R. Cutkosky to compute capacitance and dissipation factor at any frequency up to 10 MHz. Capacitors characterized using this technique will be used as impedance reference standards for a general- purpose digital impedance bridge recently developed at NIST to calibrate inductors and ac resistors. The technique could also lead to a future NIST Special Test for dissipation factor. INTRODUCTION Recent efforts by the Electricity Division at the National Institute of Standards and Technology (NIST) to develop improved impedance comparison methods from 20 Hz to 1 MHz (1)have made it necessary to fmd a means to evaluate the reference impedances used in such comparisons. The impedance-characterization method discussed in this paper is described by Suzuki, et al. (2)and is based on the four-tenninal pair impedance work of Cutkosky (3)and Jones (4,5) The four-terminal pair impedance, Z4tp'of a device is defined as a combination of its real component, R, and its imaginary component, X: Z41p= R+ jX. -
EE 462G Laboratory #1 Measuring Capacitance
EE 462G Laboratory #1 Measuring Capacitance Drs. A.V. Radun and K.D. Donohue (1/24/07) Revised by Samaneh Esfandiarpour and Dr. David Chen (9/17/2019) Department of Electrical and Computer Engineering University of Kentucky Lexington, KY 40506 I. Instructional Objectives Introduce lab instrumentation with linear circuit elements Introduce lab report format Develop and analyze measurement procedures based on two theoretical models Introduce automated lab measurement and data analysis II. Background A circuit design requires a capacitor. The value of an available capacitor cannot be determined from its markings, so the value must be measured; however a capacitance meter is not available. The only available resources are different valued resistors, a variable frequency signal generator, a digital multi-meter (DMM), and an oscilloscope. Two possible ways of measuring the capacitor’s value are described in the following paragraphs. For this experiment, the student needs to select resistors and frequencies that are convenient and feasible for the required measurements and instrumentation. Be sure to use the digital multi-meter (DMM) to measure and record the actual resistance values used in each measurement procedure. III. Pre-Laboratory Exercise Step Response Model 1. For a series circuit consisting of a voltage source v(t), resistor R, and capacitor C, derive (show all steps) the complete solution for the capacitor voltage vc(t) when the source is a step with amplitude A and the initial capacitor voltage is 0. 2. Assume the source v(t) is a function generator, where the source voltage can only be measured after the 50 Ω internal resistance. -
Capacitance Meter MUDIT AGARWAL
Capacitance Meter MUDIT AGARWAL Nasiha Ali The principle of operating is counting the pulse oscillator during a fixed time interval produced by another lower frequency oscillator. This oscillator uses the capacitor being measured as the timing element. The capacitance measurement is proportional during pulse counting during a fixed time interval. The astable oscillator formed by IC1c K K K K K K K K K K K K K K K K K K K K K 1 1 1 1 1 1 1 9V 1 1 1 1 1 1 1 1 1 1 1 1 1 1 + + 9V produces a pulse train of constant frequency. Gate 13 12 11 10 9 15 14 3 3 13 12 11 10 9 15 14 13 12 11 10 9 15 14 3 IC4 IC5 IC6 4 4 8 8 4 IC1a also form oscillator whose oscillation period 4511 4511 8 4511 16 5 6 2 1 7 16 16 5 6 2 1 7 6 2 1 7 5 is given approximately by the equation: T=0.7RC. 1C1c Period T is linearly dependent on the capacitance 4093 9 6 5 4 3 2 14131211 10 8 6 5 4 3 16 2 IC2 IC3 10 1 1 C. This period is used as the time interval for one 4518 4518 8 9 7 15 7 15 9 1.5M measurement. The differentiator network following 2K C1 the oscillator creates the negative spikes shaped in 1C1a 9V + 220pf 4093 14 K 1 5 1 9 3 4 R K narrow pulses by IC1b NAND Schmitt trigger. -
LCR Meter PCE-UT 603
www.pce-industrial-needs.com Tursdale Technical Services Ltd Unit N12B Tursdale Business Park Co. Durham DH6 5PG United Kingdom Phone: +44 ( 0 ) 191 377 3398 Fax: +44 ( 0 ) 191 377 3357 [email protected] http://www.industrial-needs.com/ Manual LCR Meter PCE-UT 603 [email protected] Table of contents Overview .................................................................................................................................................. 3 Safety Information ................................................................................................................................... 3 Rules for Safe Operation .......................................................................................................................... 3 International Electrical Symbols .............................................................................................................. 4 The Meter Structure ................................................................................................................................. 4 Functional Buttons ................................................................................................................................... 5 Display Symbols ...................................................................................................................................... 5 Measurement Operation ........................................................................................................................... 6 A. Measuring -
The RC Circuit
The RC Circuit The RC Circuit Pre-lab questions 1. What is the meaning of the time constant, RC? 2. Show that RC has units of time. 3. Why isn’t the time constant defined to be the time it takes the capacitor to become fully charged or discharged? 4. Explain conceptually why the time constant is larger for increased resistance. 5. What does an oscilloscope measure? 6. Why can’t we use a multimeter to measure the voltage in the second half of this lab? 7. Draw and label a graph that shows the voltage across a capacitor that is charging and discharging (as in this experiment). 8. Set up a data table for part one. (V, t (0-300s in 20s intervals, 360, and 420s)) Introduction The goal in this lab is to observe the time-varying voltages in several simple circuits involving a capacitor and resistor. In the first part, you will use very simple tools to measure the voltage as a function of time: a multimeter and a stopwatch. Your lab write-up will deal primarily with data taken in this part. In the second part of the lab, you will use an oscilloscope, a much more sophisticated and powerful laboratory instrument, to observe time behavior of an RC circuit on a much faster timescale. Your observations in this part will be mostly qualitative, although you will be asked to make several rough measurements using the oscilloscope. Part 1. Capacitor Discharging Through a Resistor You will measure the voltage across a capacitor as a function of time as the capacitor discharges through a resistor. -
Electrical Test & Measurement Equipment
ELECTRICAL TEST & MEASUREMENT EQUIPMENT www.protecequip.com 844-PROTEC-0 ABOUT US Founded by Kevin Nichols in 2004, Protec Equipment Resources, Inc. has been the leader in electrical test equipment rental for over 10 years. We service our customers with a singular focus To Be the Best at What We Do … By a Wide Margin. Our service has become Legendary within the electrical testing community, and we pride ourselves on continual improvement, centered around our company’s Core Values: • To Be the Best at What We Do … By a Wide Margin We accomplish this by employing a team of professionals with a passion to be the Best and a Commitment to Excellence in everything we do. • Character & Integrity Building trust through ethical and honorable conduct in all our dealings with customers, vendors, and one another. • Teamwork A commitment to each other and an exceptionally high level of interpersonal support. • Legendary Customer Service Our service is Legendary. We care deeply about our customers and their suc- cess, and strive to provide superior customer service, from working after hours to driving 800 miles overnight for an emergency job … we are there when and where you need us. Table of Contents BATTERY TEST EQUIPMENT Battery Ground Fault Testers .........................................................................32 Megger Battery Ground Fault Locator Megger Battery Ground Fault Tracer Battery Hydrometers ........................................................................................33 Alber DMA-35-CRT Hydrometer with Data Logging -
Capacitance and Dissipation Factor Characterization at 1 and 10 Mhz
346 IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT. VOL. 49. NO.2. APRIL 2000 Uncertainty Analysis for Four Terminal-Pair Capacitance and Dissipation Factor Characterization at 1 and 10 MHz Andrew D. Koffman, Member, IEEE, Svetlana Avramov-Zamurovic, Bryan Cristopher Waltrip, Member, IEEE, and Nile M. Oldham, Fellow, IEEE Abstract-The Electricity Division at the Nationals Institute of Standards and Technology (NIST, formerly NBS) has developed the capability to characterize capacitance and dissipation factor ' ~ H'r H'] for four terminal-pair (4TP) air dielectric capacitors at frequencies from 1kHz to 10 MHz. The method, based on work by Cutkosy and C,h~ Jones of NBS and recent developments by Hewlett-Packard Japan, C1g Chg involves single-port network analyzer impedance measurements at 4 frequencies from 40 MHz to 200 MHz and capacitance measure- TT ments using a precision 1 kHz capacitance meter. A mathematical regression algorithm is used to extrapolate inductance and resis- Fig. 1. Four terminal-pair capacitor: simple model. tance measurements from the network analyzer down to 1 kHz in order to predict capacitance and dissipation factor from 1 kHz to 10 MHz. A comprehensive uncertainty analysis for the procedure TABLE I is presented. TYPE A STANDARD UNCERTAINTIES FOR I-kHz MEASUREMENTS Index Terms-Capacitance, dissipation factor, four terminal pair, impedance, precision measurements, uncertainty analysis. Type A Uncertainty m" 5 I. INTRODUCTION 37 86 HE Electricity Division at the National Institute of Stan- 101 Clhl 4 T dards and Technology (NIST, formerly NBS) has imple- 14 30 mented a system to characterize capacitance and dissipation 1001 Clhl 7 factor for four terminal-pair (4TP) air dielectric capacitors at 30 frequencies from I kHz to 10 MHz [1]. -
Part IV the DIGITAL ERA 1966-Present 4.1 Comment
Part IV THE DIGITAL ERA 1966-Present 4.1 Comment Measuring instruments with digital readouts have the advantages of high resolution and of not requiring visual interpolation of an analog scale. Perhaps even more important today is their ability to pass data to a computer thus avoiding the possibility of human error in the reading and recording of measurement data and eliminating the time it takes for a human to perform these functions. Moreover, once the data is passed on to a computer, it can be used to perform the overall task for which the measurement was made: sorting components, controlling processes, characterizing networks, studying materials, calibrating impedance standards etc. The human operator now gets the final output, what he really wants, and need not be concerned with the result of any single measurement. Measuring instruments have become the interface between the physical world and the computer world, a critical part of the "information age". 4.2 Digital DC Meters The first instruments with digital readouts were counters, timers and frequency meters that were completely digital in nature and needed no analog- to-digital conversion. Early digital voltmeters compared the unknown voltage to the output of a precision D/A converter or used integrating methods such as voltage-to-frequency converters or pulse-width modulators. Many other A/D techniques quickly became available, but the most important for precision meters of all sorts was the dual-slope or up-down integrator which was described in a 1966 paper by H. Schmidt1 and is related to a modification of the integrating pulse-width modulator patented by R. -
C-V Measurement Tips, Tricks, and Traps Lee Stauffer Senior Staff Technologist Keithley Instruments, Inc
C-V Measurement Tips, Tricks, and Traps Lee Stauffer Senior Staff Technologist Keithley Instruments, Inc. In the December 2008 issue of EE, in “Fundamentals of Semiconductor C-V Measurements,” I described how capacitance-voltage testing has long been used to determine a variety of semiconductor parameters on many different devices and structures, ranging from MOSCAPs, MOSFETs, bipolar junction transistors, and JFETs to III-V compound devices, photovoltaic (solar) cells, MEMS devices, organic thin film transistor (TFT) displays, photodiodes, and carbon nanotubes. C-V measurements are widely used in research labs for evaluating new materials, processes, devices, and circuits. Product and yield enhancement engineers use them in optimizing processes and device performance; reliability engineers employ these measurements in qualifying material suppliers, monitoring process parameters, and analyzing failure mechanisms. Without a doubt, they are fundamental to semiconductor characterization and test. This white paper offers an overview on how to select the most appropriate type of C-V measurement instrumentation for a particular application, as well as some of the C-V tests typically performed and their parameter extraction limits. It also includes techniques for connecting to a probe station and how to correct to the probe tips. Finally, it addresses identifying and correcting typical C-V errors. Three different capacitance measurement technologies are currently available for semiconductor C-V testing: classic AC impedance capacitance Keithley Instruments, Inc. 28775 Aurora Road Cleveland, Ohio 44139 (440) 248-0400 Fax: (440) 248-6168 www.keithley.com 1 meters, quasistatic capacitance measurements, and RF technology (which employs a vector network analyzer and RF probes). Let’s examine each one briefly.