Chapter 10 Transistor amplifier design
|
|
|
- Georgina Chapman
- 5 years ago
- Views:
Transcription
1 hapter 0 Tranitor amplifier dein 0. tability conideration unconditionally table conditionally table tability factor ource tability circle load tability circle 0. mplifier dein for maximum ain unilateral cae bilateral cae imultaneouly conjuate match unilateral fiure of merit 0.3 ontant ain circle unilateral cae bilateral cae 0.4 ontant noie fiure circle 0.5 Broadband amplifier neative feedback amplifier balanced amplifier travelin wave amplifier 0.6 mall inal equivalent circuit model of tranitor BJT MEFET 0.7 D bia circuit for tranitor
2 0. tability conideration Baic. Unconditionally table for all in out k. onditionally table: there exit ome and uch that one or both of thee condition violated.
3 Dicuion. tability circle out in ( - plane with in tability circle ( - plane with in tability circle r r load r r load
4 . If =0in= the center of mith chart repreent a table point if < =0out= the center of mith chart repreent a table point if <
5 4. Ex.0. tranitor ha = = =3.3.6 = at Hz r r k 0.607
6 0. mplifier dein for maximum ain Baic.Unilateral cae: =0 tability condition: << maximum ain: = = unilateral tranducer ain TU TU max
7 . Bilateral cae (imultaneouly conjuate match out in o in 4 4 k a ain table maximum : ( match conjuate uly imultaneo output and input B B B B B B K K K if M M M TMax T ut
8 3. Unilateral fiure of merit ( U U ( T U ( U ( Dicuion. inear amplifier dein procedure ( if < K> ue input and output imultaneouly conjuate matche for Tmax ( if K< plot ource and load tability circle to ee if input and output imultaneouly conjuate matche poible otherwie elect the proper and for ain or noie fiure conideration (to be dicued in the followin ection.
9 . Ex.0. tranitor ha (Zo=50 = =0 =680 =0.48-0at Hz dein an amplifier to ive TUmax TU max dB : y=j.7 or z=-j0.45 : z=j0. 3: z=-j.38 or y=j0.48 4: y=-j # "!
10 3. Ex.0. tranitor ha (Zo=50 = = = = at 6Hz dein an amplifier to ive tmax < K=.96> in out TMax M M B ( K K B B B dB % $& %$
11 :M= : y=-j.7 3: M= : z=j3.4 ' ' ('
12 4. Ex.0.4 tranitor : = =0.0-0 =.050 =0.4-0tranitor B: = = = = compare their U U ( ( U ( U T 0.476dB U dB T ( U T U B U U B 0.038dB dB T U T U B
13 .0 /. 0.3 ontant ain circle Baic. Unilateral cae (=0 max max max max 0 ( ( ( ain circle in contant ( ( ( ain circle in contant d d plane d d plane TU
14 Bilateral cae (0 ( Unconditionally table cae ue or max max max ( ( ( ( in circle ain contant T im im K K K K K c c c plane
15 : max max max ( ( ( ( ain circle in contant T out out K K K K K c c plane
16 ( otentially untable cae ue to plot contant ain circle in -plane and plot load tability circle properly elect calculate = in ue to plot contant ain circle in -plane and plot ource tability circle properly elect calculate = out Dicuion. Ex. 0.5 MEFET with -parameter (Zo=50 3Hz Hz Hz plot contant ain for =0 db and = 3dB dein an amplifier of db TU 0 4 Hz max db TU.8 max db 7.96 max db db > ;= <;
17 choe TU(4Hz db=db+8db+db to dein the circuit TU(3Hz=7.3TU(5Hz=6.96dB d db db d db db
18 . Ex. 0.6 a FET with -parameter (Zo=50 Hz =.7-0 =4 50 =0 = ( calculate Zin plot untable reion in -plane ( plot contant ain circle for =3 5dB (3 find Z for =3dB with maximum deree of table determine Z to ive maximum then dein the amplifier (4 calculate TU (.7 0 in 4.5 to be untable Zin Zin Z0 Z0 Zin 4.5 j3 F E D
19 J I H ( db j Z For j Z TU MX : elect maximum : poible maximum a ive to for Z elect ( d db db
20 3. Ex. 0.7 a FET with -parameter (Zo=50 6Hz = = = = dein an amplifier to ive =9dB K Max ( K K.38dB 9dB contant ain circle in plane c p p c p p 0.43 elect : in : NM K
21 4. Ex. 0.8 a FET with -parameter (Zo=50 8Hz = =.570 = =0.8-00dein an amplifier to ive =0dB ource tability circle r K load tability circle.797 r c p 0dB contant ain circle in plane elect : p in c : p p O Q O
22 5. Ex. 0.9 BJT with -parameter (Zo=50 750MHz = =.9 64 = = dein an amplifier to ive Tmax imultaneouly conjuate match M = ? M = Ex. 0.0 ue the BJT in Ex.0.9 dein an amplifier to ive =0dB determine for max c p 0dB contant ain circle in elect : : MX dB p M in plane M c p p V VU T
23 0.4 ontant noie fiure circle Baic amplifier port - two a For F N F min min F 4 Y F / Z min contant noie fiure circle Y noie parameter : F opt n Y opt n opt 0 F min n 4 Z equivalent opt 0 n ( noie reitance of : noie fiure parameter NF NF opt opt tranito r NF opt N NF N ( N N N opt [ ZY XW
24 Dicuion. Ex. 0. BJT with -parameter (Zo=50 Hz = =5 80 =0 =0.5-0 Fmin=3dB n=4 opt= dein an amplifier to ive T=6dB F<3.5dB F TUMX TU elect db. db d db 0.78 db d dB NF B : D : NF `_^]\
25 . Ex. 0. a FET with -parameter (Zo=50 4Hz = =.98 =0.056 = Fmin=.6dB n=0 opt= =0.6 00( aume =0 dein an amplifier to ive TUmax F<dB ( repeat for 0 K U TUMax elect : dB dB 0.59dB ( F db NF NF dB d elect :.7 db d T TU e dc ba
26 (ue 8dB elect contant ain circle in c out plane 0.34 c ow noie amplifier dein procedure: if unconditionally table ue contant ain circle and contant noie fiure circle to determine and = out. if potentially untable conider ource and load tability circle in addition. j ih f
27 p Hz = =7. 86 = = Fmin=.3dB n=8 opt= = dein an amplifier to ive 6dB power ain F<.5dB ource tability circle.747 r K load tability circle r.96 c a F elect B: 6dB out D : contant ain circle in plane NF a NF 0.65 c a a o nm lk
28 u t rq 0.5 Broadband amplifier Baic. Neative feedback amplifier ' ' ' ( ' ( c c c c c V v v i V f f f f f f j fc f j v V V
29 . Balanced amplifier {hybrid and amplifier ain. z yx wv
30 . Travelin wave amplifier (ditributed amplifier TEM line extreme wide operation bandwidth } ~ }
31 0.6 mall-inal equivalent circuit model of tranitor Baic. BJT ƒ
32 . MEFET ate f ate power ˆ
33 Ž 0.7 D bia circuit for tranitor Dicuion. eitive bia with voltae feedback for BJT Vcc ci Ic I I V E cc E to have I I Vcc VBE B c E E E V BE I B I B B V I BE B c le enitive to chane in V BE Œ Š
34 . Bia circuit with emitter bypaed reitor for BJT V V Th V V TH th th I E th th to have I V E V I B B V E in V cc VBE th BE V V ce BE E I TH E E th 0% V th ( le enitive to chane in V uually Vth 5% ~ lim ited output win cc E I BE E V BE
35 3. Unipolar bia circuit for MEFET
Introduction to CMOS RF Integrated Circuits Design
Introduction to CMO F Interated Circuit Dein III. Low Noie Aplifier Introduction to CMO F Interated Circuit Dein Fall 0, Prof. JianJun Zhou III- Outline Fiure of erit Baic tructure Input and output atchin
General Topology of a single stage microwave amplifier
General Topology of a ingle tage microwave amplifier Tak of MATCH network (in and out): To preent at the active device uitable impedance Z and Z S Deign Step The deign of a mall ignal microwave amplifier
11.2 Stability. A gain element is an active device. One potential problem with every active circuit is its stability
5/7/2007 11_2 tability 1/2 112 tability eading Aignment: pp 542-548 A gain element i an active device One potential problem with every active circuit i it tability HO: TABIITY Jim tile The Univ of Kana
Chapter 17 Amplifier Frequency Response
hapter 7 Amplifier Frequency epone Microelectronic ircuit Deign ichard. Jaeger Travi N. Blalock 8/0/0 hap 7- hapter Goal eview tranfer function analyi and dominant-pole approximation of amplifier tranfer
55:041 Electronic Circuits
55:04 Electronic ircuit Frequency epone hapter 7 A. Kruger Frequency epone- ee page 4-5 of the Prologue in the text Important eview co Thi lead to the concept of phaor we encountered in ircuit In Linear
SIMON FRASER UNIVERSITY School of Engineering Science ENSC 320 Electric Circuits II. Solutions to Assignment 3 February 2005.
SIMON FRASER UNIVERSITY School of Engineering Science ENSC 320 Electric Circuit II Solution to Aignment 3 February 2005. Initial Condition Source 0 V battery witch flip at t 0 find i 3 (t) Component value:
Example: Amplifier Distortion
4/6/2011 Example Amplifier Ditortion 1/9 Example: Amplifier Ditortion Recall thi circuit from a previou handout: 15.0 R C =5 K v ( t) = v ( t) o R B =5 K β = 100 _ vi( t ) 58. R E =5 K CUS We found that
Chapter 5. BJT AC Analysis
Chapter 5. Outline: The r e transistor model CB, CE & CC AC analysis through r e model common-emitter fixed-bias voltage-divider bias emitter-bias & emitter-follower common-base configuration Transistor
RF Amplifier Design. RF Electronics Spring, 2018 Robert R. Krchnavek Rowan University
RF Amplifier Design RF Electronics Spring, 2018 Robert R. Krchnavek Rowan University Objectives Be able to bias an RF amplifier Understand the meaning of various parameters used to describe RF amplifiers
Chapter 12 Microwave Amplifier Design
Chpter Microwve mplifier Dein. Two-port power in power in G, GT, G. tility input n output tility circle, tility criterion.3 inle-te trnitor mplifier ein conjute mtch, contnt in circle, noie prmeter, contnt
Linearteam tech paper. The analysis of fourth-order state variable filter and it s application to Linkwitz- Riley filters
Linearteam tech paper The analyi of fourth-order tate variable filter and it application to Linkwitz- iley filter Janne honen 5.. TBLE OF CONTENTS. NTOCTON.... FOTH-OE LNWTZ-LEY (L TNSFE FNCTON.... TNSFE
Section J8b: FET Low Frequency Response
ection J8b: FET ow Frequency epone In thi ection of our tudie, we re o to reiit the baic FET aplifier confiuration but with an additional twit The baic confiuration are the ae a we etiated ection J6 of
MAE140 Linear Circuits Fall 2012 Final, December 13th
MAE40 Linear Circuit Fall 202 Final, December 3th Intruction. Thi exam i open book. You may ue whatever written material you chooe, including your cla note and textbook. You may ue a hand calculator with
HY:433 Σχεδίαση Αναλογικών/Μεικτών και Υψισυχνών Κυκλωμάτων
HY:433 Σχεδίαση Αναλογικών/Μεικτών και Υψισυχνών Κυκλωμάτων «Low Noie Aplifier» Φώτης Πλέσσας fplea@e-ce.uth.r F eceiver Antenna BPF LNA BPF Mixer BPF3 IF Ap Deodulator F front end LO LNA De Conideration
Lecture 12 - Non-isolated DC-DC Buck Converter
ecture 12 - Non-iolated DC-DC Buck Converter Step-Down or Buck converter deliver DC power from a higher voltage DC level ( d ) to a lower load voltage o. d o ene ref + o v c Controller Figure 12.1 The
R. W. Erickson. Department of Electrical, Computer, and Energy Engineering University of Colorado, Boulder
R. W. Erickon Department of Electrical, Computer, and Energy Engineering Univerity of Colorado, Boulder ZOH: Sampled Data Sytem Example v T Sampler v* H Zero-order hold H v o e = 1 T 1 v *( ) = v( jkω
Parameter Analysis and Design of A 1.5GHz, 15mw Low Noise Amplifier
0 International Conference on Circuit, Sytem and Simulation IPCSIT vol.7 (0 (0 IACSIT Pre, Sinapore Parameter Analyi and Dein of A.5GHz, 5mw Low Noie Amplifier Dan Zhan, Wei Wu Collee of Science, Shanhai
The Measurement of DC Voltage Signal Using the UTI
he Meaurement of DC Voltage Signal Uing the. INRODUCION can er an interface for many paive ening element, uch a, capacitor, reitor, reitive bridge and reitive potentiometer. By uing ome eternal component,
Lecture 17: Frequency Response of Amplifiers
ecture 7: Frequency epone of Aplifier Gu-Yeon Wei Diiion of Engineering and Applied Science Harard Unierity guyeon@eec.harard.edu Wei Oeriew eading S&S: Chapter 7 Ski ection ince otly decribed uing BJT
CHAPTER 13 FILTERS AND TUNED AMPLIFIERS
HAPTE FILTES AND TUNED AMPLIFIES hapter Outline. Filter Traniion, Type and Specification. The Filter Tranfer Function. Butterworth and hebyhev Filter. Firt Order and Second Order Filter Function.5 The
55:041 Electronic Circuits
55:04 Electronic ircuit Frequency eone hater 7 A. Kruger Frequency eone- ee age 4-5 o the Prologue in the text Imortant eview v = M co ωt + θ m = M e e j ωt+θ m = e M e jθ me jωt Thi lead to the concet
The Operational Amplifier
The Operational Amplifier The operational amplifier i a building block of modern electronic intrumentation. Therefore, matery of operational amplifier fundamental i paramount to any practical application
ECEN620: Network Theory Broadband Circuit Design Fall 2018
ECEN60: Network Theory Broadband Circuit Deign Fall 08 Lecture 6: Loop Filter Circuit Sam Palermo Analog & Mixed-Signal Center Texa A&M Univerity Announcement HW i due Oct Require tranitor-level deign
Digital Control System
Digital Control Sytem - A D D A Micro ADC DAC Proceor Correction Element Proce Clock Meaurement A: Analog D: Digital Continuou Controller and Digital Control Rt - c Plant yt Continuou Controller Digital
At the end of this lesson, the students should be able to understand:
Intructional Objective: At the end of thi leon, the tudent hould be able to undertand: Baic failure mechanim of riveted joint. Concept of deign of a riveted joint. 1. Strength of riveted joint: Strength
Chapter 9: Controller design. Controller design. Controller design
Chapter 9. Controller Deign 9.. Introduction 9.2. Eect o negative eedback on the network traner unction 9.2.. Feedback reduce the traner unction rom diturbance to the output 9.2.2. Feedback caue the traner
NAME (pinyin/italian)... MATRICULATION NUMBER... SIGNATURE
POLITONG SHANGHAI BASIC AUTOMATIC CONTROL June Academic Year / Exam grade NAME (pinyin/italian)... MATRICULATION NUMBER... SIGNATURE Ue only thee page (including the bac) for anwer. Do not ue additional
Given the following circuit with unknown initial capacitor voltage v(0): X(s) Immediately, we know that the transfer function H(s) is
EE 4G Note: Chapter 6 Intructor: Cheung More about ZSR and ZIR. Finding unknown initial condition: Given the following circuit with unknown initial capacitor voltage v0: F v0/ / Input xt 0Ω Output yt -
Feedback Control Systems (FCS)
Feedback Control Sytem (FCS) Lecture19-20 Routh-Herwitz Stability Criterion Dr. Imtiaz Huain email: imtiaz.huain@faculty.muet.edu.pk URL :http://imtiazhuainkalwar.weebly.com/ Stability of Higher Order
EE105 Fall 2014 Microelectronic Devices and Circuits
EE05 Fall 204 Microelectronic Devices and Circuits Prof. Ming C. Wu wu@eecs.berkeley.edu 5 Sutardja Dai Hall (SDH) Terminal Gain and I/O Resistances of BJT Amplifiers Emitter (CE) Collector (CC) Base (CB)
Liquid cooling
SKiiPPACK no. 3 4 [ 1- exp (-t/ τ )] + [( P + P )/P ] R [ 1- exp (-t/ τ )] Z tha tot3 = R ν ν tot1 tot tot3 thaa-3 aa 3 ν= 1 3.3.6. Liquid cooling The following table contain the characteritic R ν and
Chapter 9 Frequency Response. PART C: High Frequency Response
Chapter 9 Frequency Response PART C: High Frequency Response Discrete Common Source (CS) Amplifier Goal: find high cut-off frequency, f H 2 f H is dependent on internal capacitances V o Load Resistance
Lecture 10 Filtering: Applied Concepts
Lecture Filtering: Applied Concept In the previou two lecture, you have learned about finite-impule-repone (FIR) and infinite-impule-repone (IIR) filter. In thee lecture, we introduced the concept of filtering
Introduction to Laplace Transform Techniques in Circuit Analysis
Unit 6 Introduction to Laplace Tranform Technique in Circuit Analyi In thi unit we conider the application of Laplace Tranform to circuit analyi. A relevant dicuion of the one-ided Laplace tranform i found
Multivariable Control Systems
Lecture Multivariable Control Sytem Ali Karimpour Aociate Profeor Ferdowi Univerity of Mahhad Lecture Reference are appeared in the lat lide. Dr. Ali Karimpour May 6 Uncertainty in Multivariable Sytem
R. W. Erickson. Department of Electrical, Computer, and Energy Engineering University of Colorado, Boulder
R. W. Erickon Department of Electrical, Computer, and Energy Engineering Univerity of Colorado, Boulder Cloed-loop buck converter example: Section 9.5.4 In ECEN 5797, we ued the CCM mall ignal model to
Clustering Methods without Given Number of Clusters
Clutering Method without Given Number of Cluter Peng Xu, Fei Liu Introduction A we now, mean method i a very effective algorithm of clutering. It mot powerful feature i the calability and implicity. However,
ESE319 Introduction to Microelectronics. Output Stages
Output Stages Power amplifier classification Class A amplifier circuits Class A Power conversion efficiency Class B amplifier circuits Class B Power conversion efficiency Class AB amplifier circuits Class
NOTE: The items d) and e) of Question 4 gave you bonus marks.
MAE 40 Linear ircuit Summer 2007 Final Solution NOTE: The item d) and e) of Quetion 4 gave you bonu mark. Quetion [Equivalent irciut] [4 mark] Find the equivalent impedance between terminal A and B in
55:041 Electronic Circuits The University of Iowa Fall Exam 2
Exam 2 Name: Score /60 Question 1 One point unless indicated otherwise. 1. An engineer measures the (step response) rise time of an amplifier as t r = 0.35 μs. Estimate the 3 db bandwidth of the amplifier.
UNIT 15 RELIABILITY EVALUATION OF k-out-of-n AND STANDBY SYSTEMS
UNIT 1 RELIABILITY EVALUATION OF k-out-of-n AND STANDBY SYSTEMS Structure 1.1 Introduction Objective 1.2 Redundancy 1.3 Reliability of k-out-of-n Sytem 1.4 Reliability of Standby Sytem 1. Summary 1.6 Solution/Anwer
Per Unit Analysis. Single-Phase systems
Per Unit Analyi The per unit method of power ytem analyi eliminate the need for converion of voltae, current and impedance acro every tranformer in the circuit. n addition, the need to tranform from 3-
Chapter 13. Root Locus Introduction
Chapter 13 Root Locu 13.1 Introduction In the previou chapter we had a glimpe of controller deign iue through ome imple example. Obviouly when we have higher order ytem, uch imple deign technique will
7.2 INVERSE TRANSFORMS AND TRANSFORMS OF DERIVATIVES 281
72 INVERSE TRANSFORMS AND TRANSFORMS OF DERIVATIVES 28 and i 2 Show how Euler formula (page 33) can then be ued to deduce the reult a ( a) 2 b 2 {e at co bt} {e at in bt} b ( a) 2 b 2 5 Under what condition
SERIES COMPENSATION: VOLTAGE COMPENSATION USING DVR (Lectures 41-48)
Chapter 5 SERIES COMPENSATION: VOLTAGE COMPENSATION USING DVR (Lecture 41-48) 5.1 Introduction Power ytem hould enure good quality of electric power upply, which mean voltage and current waveform hould
NONISOTHERMAL OPERATION OF IDEAL REACTORS Plug Flow Reactor
NONISOTHERMAL OPERATION OF IDEAL REACTORS Plug Flow Reactor T o T T o T F o, Q o F T m,q m T m T m T mo Aumption: 1. Homogeneou Sytem 2. Single Reaction 3. Steady State Two type of problem: 1. Given deired
Bogoliubov Transformation in Classical Mechanics
Bogoliubov Tranformation in Claical Mechanic Canonical Tranformation Suppoe we have a et of complex canonical variable, {a j }, and would like to conider another et of variable, {b }, b b ({a j }). How
Control Theory and Congestion
Control Theor and Congetion Glenn Vinnicombe and Fernando Paganini Cambridge/Caltech and UCLA IPAM Tutorial March 2002. Outline of econd part: 1. Performance in feedback loop: tracking, diturbance rejection,
Laplace Transformation
Univerity of Technology Electromechanical Department Energy Branch Advance Mathematic Laplace Tranformation nd Cla Lecture 6 Page of 7 Laplace Tranformation Definition Suppoe that f(t) i a piecewie continuou
Lecture 10. Erbium-doped fiber amplifier (EDFA) Raman amplifiers Have replaced semiconductor optical amplifiers in the course
ecture 1 Two tye of otical amlifier: Erbium-doed fiber amlifier (EDFA) Raman amlifier Have relaced emiconductor otical amlifier in the coure Fiber Otical Communication ecture 1, Slide 1 Benefit and requirement
FUNDAMENTALS OF POWER SYSTEMS
1 FUNDAMENTALS OF POWER SYSTEMS 1 Chapter FUNDAMENTALS OF POWER SYSTEMS INTRODUCTION The three baic element of electrical engineering are reitor, inductor and capacitor. The reitor conume ohmic or diipative
Z a>2 s 1n = X L - m. X L = m + Z a>2 s 1n X L = The decision rule for this one-tail test is
M09_BERE8380_12_OM_C09.QD 2/21/11 3:44 PM Page 1 9.6 The Power of a Tet 9.6 The Power of a Tet 1 Section 9.1 defined Type I and Type II error and their aociated rik. Recall that a repreent the probability
CHAPTER.6 :TRANSISTOR FREQUENCY RESPONSE
CHAPTER.6 :TRANSISTOR FREQUENCY RESPONSE To understand Decibels, log scale, general frequency considerations of an amplifier. low frequency analysis - Bode plot low frequency response BJT amplifier Miller
To determine the biasing conditions needed to obtain a specific gain each stage must be considered.
PHYSIS 56 Experiment 9: ommon Emitter Amplifier A. Introdution A ommon-emitter oltage amplifier will be tudied in thi experiment. You will inetigate the fator that ontrol the midfrequeny gain and the low-and
Chapter 2 Homework Solution P2.2-1, 2, 5 P2.4-1, 3, 5, 6, 7 P2.5-1, 3, 5 P2.6-2, 5 P2.7-1, 4 P2.8-1 P2.9-1
Chapter Homework Solution P.-1,, 5 P.4-1, 3, 5, 6, 7 P.5-1, 3, 5 P.6-, 5 P.7-1, 4 P.8-1 P.9-1 P.-1 An element ha oltage and current i a hown in Figure P.-1a. Value of the current i and correponding oltage
On Stability of Electronic Circuits
roceeding of the th WSAS International Conference on CIUITS On Stability of lectronic Circuit HASSAN FATHABADI lectrical ngineering Department Azad Univerity (South Tehran Branch) Tehran, IAN h4477@hotmailcom
EE 321 Analog Electronics, Fall 2013 Homework #8 solution
EE 321 Analog Electronics, Fall 2013 Homework #8 solution 5.110. The following table summarizes some of the basic attributes of a number of BJTs of different types, operating as amplifiers under various
The Influence of Landau Damping on Multi Bunch Instabilities
Univerität Dortmund The Influence of Landau Damping on Multi Bunch Intabilitie A Baic Coure on Landau Damping + A Few Implication Prof. Dr. Thoma Wei Department of Phyic / Dortmund Univerity Riezlern,
Quick Review. ESE319 Introduction to Microelectronics. and Q1 = Q2, what is the value of V O-dm. If R C1 = R C2. s.t. R C1. Let Q1 = Q2 and R C1
Quick Review If R C1 = R C2 and Q1 = Q2, what is the value of V O-dm? Let Q1 = Q2 and R C1 R C2 s.t. R C1 > R C2, express R C1 & R C2 in terms R C and ΔR C. If V O-dm is the differential output offset
Control Systems Analysis and Design by the Root-Locus Method
6 Control Sytem Analyi and Deign by the Root-Locu Method 6 1 INTRODUCTION The baic characteritic of the tranient repone of a cloed-loop ytem i cloely related to the location of the cloed-loop pole. If
Inference for A One Way Factorial Experiment. By Ed Stanek and Elaine Puleo
Infeence fo A One Way Factoial Expeiment By Ed Stanek and Elaine Puleo. Intoduction We develop etimating equation fo Facto Level mean in a completely andomized one way factoial expeiment. Thi development
Question 1 Equivalent Circuits
MAE 40 inear ircuit Fall 2007 Final Intruction ) Thi exam i open book You may ue whatever written material you chooe, including your cla note and textbook You may ue a hand calculator with no communication
Chapter 4. The Laplace Transform Method
Chapter 4. The Laplace Tranform Method The Laplace Tranform i a tranformation, meaning that it change a function into a new function. Actually, it i a linear tranformation, becaue it convert a linear combination
Appendix. Proof of relation (3) for α 0.05.
Appendi. Proof of relation 3 for α.5. For the argument, we will need the following reult that follow from Lemma 1 Bakirov 1989 and it proof. Lemma 1 Let g,, 1 be a continuouly differentiable function uch
Hybrid Projective Dislocated Synchronization of Liu Chaotic System Based on Parameters Identification
www.ccenet.org/ma Modern Applied Science Vol. 6, No. ; February Hybrid Projective Dilocated Synchronization of Liu Chaotic Sytem Baed on Parameter Identification Yanfei Chen College of Science, Guilin
MA 266 FINAL EXAM INSTRUCTIONS May 2, 2005
MA 66 FINAL EXAM INSTRUCTIONS May, 5 NAME INSTRUCTOR. You mut ue a # pencil on the mark ene heet anwer heet.. If the cover of your quetion booklet i GREEN, write in the TEST/QUIZ NUMBER boxe and blacken
HIGHER-ORDER FILTERS. Cascade of Biquad Filters. Follow the Leader Feedback Filters (FLF) ELEN 622 (ESS)
HIGHER-ORDER FILTERS Cacade of Biquad Filter Follow the Leader Feedbac Filter (FLF) ELEN 6 (ESS) Than for ome of the material to David Hernandez Garduño CASCADE FILTER DESIGN N H ( ) Π H ( ) H ( ) H (
CHAPTER 8 OBSERVER BASED REDUCED ORDER CONTROLLER DESIGN FOR LARGE SCALE LINEAR DISCRETE-TIME CONTROL SYSTEMS
CHAPTER 8 OBSERVER BASED REDUCED ORDER CONTROLLER DESIGN FOR LARGE SCALE LINEAR DISCRETE-TIME CONTROL SYSTEMS 8.1 INTRODUCTION 8.2 REDUCED ORDER MODEL DESIGN FOR LINEAR DISCRETE-TIME CONTROL SYSTEMS 8.3
EELE 3332 Electromagnetic II Chapter 10
EELE 333 Electromagnetic II Chapter 10 Electromagnetic Wave Propagation Ilamic Univerity of Gaza Electrical Engineering Department Dr. Talal Skaik 01 1 Electromagnetic wave propagation A changing magnetic
CHAPTER.4: Transistor at low frequencies
CHAPTER.4: Transistor at low frequencies Introduction Amplification in the AC domain BJT transistor modeling The re Transistor Model The Hybrid equivalent Model Introduction There are three models commonly
At point G V = = = = = = RB B B. IN RB f
Common Emitter At point G CE RC 0. 4 12 0. 4 116. I C RC 116. R 1k C 116. ma I IC 116. ma β 100 F 116µ A I R ( 116µ A)( 20kΩ) 2. 3 R + 2. 3 + 0. 7 30. IN R f Gain in Constant Current Region I I I C F
Reference:W:\Lib\MathCAD\Default\defaults.mcd
4/9/9 Page of 5 Reference:W:\Lib\MathCAD\Default\default.mcd. Objective a. Motivation. Finite circuit peed, e.g. amplifier - effect on ignal. E.g. how "fat" an amp do we need for audio? For video? For
Lecture 8. PID control. Industrial process control ( today) PID control. Insights about PID actions
Lecture 8. PID control. The role of P, I, and D action 2. PID tuning Indutrial proce control (92... today) Feedback control i ued to improve the proce performance: tatic performance: for contant reference,
ECE 145A / 218 C, notes set 3: Two-Port Parameters
class notes, M. odwell, copyrihted 9-4 ECE 45A / 8 C, notes set 3: Two-Port Parameters Mark odwell University of California, anta Barbara rodwell@ece.ucsb.edu 85-893-344, 85-893-36 fax Device Descriptions
EE/ME/AE324: Dynamical Systems. Chapter 8: Transfer Function Analysis
EE/ME/AE34: Dynamical Sytem Chapter 8: Tranfer Function Analyi The Sytem Tranfer Function Conider the ytem decribed by the nth-order I/O eqn.: ( n) ( n 1) ( m) y + a y + + a y = b u + + bu n 1 0 m 0 Taking
Lecture 23 Date:
Lecture 3 Date: 4.4.16 Plane Wave in Free Space and Good Conductor Power and Poynting Vector Wave Propagation in Loy Dielectric Wave propagating in z-direction and having only x-component i given by: E
STOCHASTIC GENERALIZED TRANSPORTATION PROBLEM WITH DISCRETE DISTRIBUTION OF DEMAND
OPERATIONS RESEARCH AND DECISIONS No. 4 203 DOI: 0.5277/ord30402 Marcin ANHOLCER STOCHASTIC GENERALIZED TRANSPORTATION PROBLEM WITH DISCRETE DISTRIBUTION OF DEMAND The generalized tranportation problem
Seismic Loads Based on IBC 2015/ASCE 7-10
Seimic Load Baed on IBC 2015/ASCE 7-10 Baed on Section 1613.1 of IBC 2015, Every tructure, and portion thereof, including nontructural component that are permanently attached to tructure and their upport
Nonlinear Single-Particle Dynamics in High Energy Accelerators
Nonlinear Single-Particle Dynamic in High Energy Accelerator Part 6: Canonical Perturbation Theory Nonlinear Single-Particle Dynamic in High Energy Accelerator Thi coure conit of eight lecture: 1. Introduction
Inference for Two Stage Cluster Sampling: Equal SSU per PSU. Projections of SSU Random Variables on Each SSU selection.
Inference for Two Stage Cluter Sampling: Equal SSU per PSU Projection of SSU andom Variable on Eac SSU election By Ed Stanek Introduction We review etimating equation for PSU mean in a two tage cluter
Useful Formulae. Electrical symbols and units
Ueful Formulae Electrical ymbol and unit Quantity Symbol Unit bbreiated unit ngle radian or degree Rad or aacitance Farad F arge Q oulomb onductance G Siemen S urrent I mere Energy J Joule J Flux Weber
KOM2751 Analog Electronics :: Dr. Muharrem Mercimek :: YTU - Control and Automation Dept. 1 4 DC BIASING BJTS (CONT D II )
KOM2751 Analog Electronics :: Dr. Muharrem Mercimek :: YTU - Control and Automation Dept. 1 4 DC BIASING BJTS (CONT D II ) Most of the content is from the textbook: Electronic devices and circuit theory,
Emittance limitations due to collective effects for the TOTEM beams
LHC Project ote 45 June 0, 004 Elia.Metral@cern.ch Andre.Verdier@cern.ch Emittance limitation due to collective effect for the TOTEM beam E. Métral and A. Verdier, AB-ABP, CER Keyword: TOTEM, collective
Section Induction motor drives
Section 5.1 - nduction motor drive Electric Drive Sytem 5.1.1. ntroduction he AC induction motor i by far the mot widely ued motor in the indutry. raditionally, it ha been ued in contant and lowly variable-peed
SAMPLING. Sampling is the acquisition of a continuous signal at discrete time intervals and is a fundamental concept in real-time signal processing.
SAMPLING Sampling i the acquiition of a continuou ignal at dicrete time interval and i a fundamental concept in real-time ignal proceing. he actual ampling operation can alo be defined by the figure belo
EE 330 Lecture 25. Amplifier Biasing (precursor) Two-Port Amplifier Model
EE 330 Lecture 25 Amplifier Biasing (precursor) Two-Port Amplifier Model Amplifier Biasing (precursor) V CC R 1 V out V in B C E V EE Not convenient to have multiple dc power supplies Q very sensitive
The Common-Emitter Amplifier
c Copyright 2009. W. Marshall Leach, Jr., Professor, Georgia Institute of Technology, School of Electrical and Computer Engineering. The Common-Emitter Amplifier Basic Circuit Fig. shows the circuit diagram
Electronics II. Midterm #2
The University of Toledo EECS:3400 Electronics I Section sums_elct7.fm - StudentName Electronics II Midterm # Problems Points. 8. 3. 7 Total 0 Was the exam fair? yes no The University of Toledo sums_elct7.fm
ECE 3510 Root Locus Design Examples. PI To eliminate steady-state error (for constant inputs) & perfect rejection of constant disturbances
ECE 350 Root Locu Deign Example Recall the imple crude ervo from lab G( ) 0 6.64 53.78 σ = = 3 23.473 PI To eliminate teady-tate error (for contant input) & perfect reection of contant diturbance Note:
Design of RF CMOS Low Noise Amplifiers Using a Current Based MOSFET Model
Dein of F CMO ow Noie Amplifier Uin a Current Baed MOFET Model Virínia Helena Varotto Baroncini Centro Federal de Educação Tecnolóica do Paraná Av. Monteiro obato /n km 4 846- Ponta Groa P - Brazil Phone:
Control Systems Engineering ( Chapter 7. Steady-State Errors ) Prof. Kwang-Chun Ho Tel: Fax:
Control Sytem Engineering ( Chapter 7. Steady-State Error Prof. Kwang-Chun Ho kwangho@hanung.ac.kr Tel: 0-760-453 Fax:0-760-4435 Introduction In thi leon, you will learn the following : How to find the
Lecture 4 Topic 3: General linear models (GLMs), the fundamentals of the analysis of variance (ANOVA), and completely randomized designs (CRDs)
Lecture 4 Topic 3: General linear model (GLM), the fundamental of the analyi of variance (ANOVA), and completely randomized deign (CRD) The general linear model One population: An obervation i explained
Design By Emulation (Indirect Method)
Deign By Emulation (Indirect Method he baic trategy here i, that Given a continuou tranfer function, it i required to find the bet dicrete equivalent uch that the ignal produced by paing an input ignal
Copyright 1967, by the author(s). All rights reserved.
Copyright 1967, by the author(). All right reerved. Permiion to make digital or hard copie of all or part of thi work for peronal or claroom ue i granted without fee provided that copie are not made or
Designing Circuits Synthesis - Lego
Deigning Circuit Synthei Lego Port a pair of terminal to a cct Oneport cct; meaure I and at ame port I Drivingpoint impedance input impedance equiv impedance Twoport Tranfer function; meaure input at one
Stability Criterion Routh Hurwitz
EES404 Fundamental of Control Sytem Stability Criterion Routh Hurwitz DR. Ir. Wahidin Wahab M.Sc. Ir. Arie Subiantoro M.Sc. Stability A ytem i table if for a finite input the output i imilarly finite A
Ali Karimpour Associate Professor Ferdowsi University of Mashhad
LINEAR CONTROL SYSTEMS Ali Karimour Aoiate Profeor Ferdowi Univerity of Mahhad Leture 0 Leture 0 Frequeny domain hart Toi to be overed inlude: Relative tability meaure for minimum hae ytem. ain margin.
Search for squarks and gluinos with the ATLAS detector in final states with jets and missing transverse momentum in Run2
Search for quark and luino with the ATLAS detector in final tate with jet and miin tranvere momentum in Run Naoya Univerity E-mail: yuta@hepl.phy.naoya-u.ac.jp Depite the abence of experimental evidence,
EE Power Gain and Amplifier Design 10/31/2017
EE 40458 Power Gain and Amplifier Design 10/31/017 Motivation Brief recap: We ve studied matching networks (several types, how to design them, bandwidth, how they work, etc ) Studied network analysis techniques
CHAPTER 14 SIGNAL GENERATORS AND WAVEFORM-SHAPING CIRCUITS
CHAPTE 4 SIGNA GENEATS AN WAEFM-SHAPING CICUITS Chapter utline 4. Baic Principle o Sinuoidal cillator 4. p Amp-C cillator 4. C and Crytal cillator 4.4 Bitable Multiibrator 4.5 Generation o Square and Triangular