Non-sinusoidal Signal Generators
|
|
|
- Lauren Hines
- 5 years ago
- Views:
Transcription
1 Non-sinusoidal Signal Geneaos ecangle, iangle, saw ooh, pulse, ec. Muliibao cicuis: asable no sable saes (wo quasi-sable saes; i emains in each sae fo pedeemined imes) monosable one sable sae, one unsable sae bisable wo sable saes Fom he sable sae he cicui swiches in he ohe sae unde he acion of a conol signal (inpu signal). Fom he unsable sae he cicui swiches auomaically in he ohe sae.
2 Asable muliibaos (elaxaion oscillaos) Opeaing pinciple he ime aiaion of he olage acoss he capacio is exponenial ype if he olage acoss he capacio is fed o a PF compaao, a ecangula wae is obained
3 ) ( (0) ) ( e e hh OL OL hl Asable muliibao ecangula signal geneao O D ) (
4 ( ), hh hl e c c e ; c ln OL ( ), 3 hl hh e d d e ; OL d ln OL OL Geneally OL c d ln ln c d If = ln 3.
5 a) hl hh OL Poblem ± PS = ±, =0kΩ, =0kΩ, =7.5kΩ and =0nF. he op amp is a ail-o-ail ype. a) Wha ae he minimum and maximum alues fo he olage acoss he capacio? b) Wha is he fequency of he ecangula signal? c) Modify he cicui fo an adjusable fequency beween f min =0.8kHz and f max =8kHz?
6 b) 04μs 3 3 ln 0nF 7.5k ln 9.6kHz 04 f
7 c) ' ln ln.386 ' min.386 f.386 f max max.3868khz0nf 9kΩ Selec =8.87 kω (%). max f ' min.386 P P 90k; hecking fo numeical alues ' P k Selec P =00 kω
8 How can he asable muliibao cicui be enhanced o geneae a pue iangula signal? In he asable cicui he capacio is chaged/dischaged in a seies cicui unde a consan olage => aiable cuen If one d c can i c se d; c ( ) i c d ( ) i c I cs. c c I esuls a linea aiaion in ime of he olage acoss he capacio o obain a iangula signal, he capacio should be chaged / dischage unde a consan cuen I
9 Asable muliibao wih an inegao and a compaao ecangula and iangula signal geneao hl o hh OL
10 d c In geneal If hh OL hl 4 dischage d i i 0 c hh hl hh 4 f 4 hl OL hh d hl ;
11 Poblem A sauaion he oupu olage of AO is wihin of he supply a) Wha is he ampliude of he iangula olage? b) Wha is he oscillaion fequency? c) Wha is he maximum alue of he cuen o he oupu of each op amp?
12 Fequency adjusmen i i ange adjusmen: swiching oninuous adjusmen: adjusing he cuen ough O i ( O OL o O adjusable ( +P) Adjus he olage applied acoss )
13 Fequency adjusmen - adjus he olage applied acoss f max 4 ; f min P f
14 he independence of he supply olage Z 0,7; 0,7 OL Z Wha is he ole of 3? he eese-biased base o emie juncion behaes as a Zene diode, egulaing he olage a a olage dependen on he ansiso ype and on he emie cuen (5 8 ).
15 Offse adjusmen of he iangula olage Based on he anslaion of hyseesis fo he PF compaao. hl a hh a OL amax 5 P a P a 6 6 PS 5 P 5 a PS
16 Offse adjusmen of he iangula olage amin 5 P 6 a 6 PS 5 P P a 5 6 3,75 PS he offse can be adjused beween o max 3,75 5; omin ( 3,75)
17 Specialized inegaed cicuis fo signals geneaion Pecision Waefom Geneao/olage onolled Oscillao (iangula, squae,sine, sawooh, pulse) OBSOLEE PODU NE566 - Funcion geneao O, squae, iangula - MHz AD Low powe, pogammable waefom geneao: sine, iangula, and squae wae. No exenal componens. Fequency and phase ae sofwae pogammable. 3-wie seial ineface. Powe-down funcion (SLEEP). 0 MHz o.5 MHz oupu fequency ange highly sable deice fo geneaing accuae ime delays o oscillaion (asable and monosable) - ime
18 lock geneaos Quaz-cysal f 0 =,, 4, 5,, 0MHz oscillao f 0 =4,388MHz - ideo adape in pesonal compues f 0 =3,768Hz - digial wach, diide by 5 o ge Hz NO gaes oscillao ing oscillao f d n d - delay ime of one ineo
rectangle, triangle, saw tooth, pulse, etc.
Nonsinusoidal Signal Geneatos ectangle, tiangle, saw tooth, pulse, etc. Multiibato cicuits: astable no stable states (two quasi-stable states; it emains in each state fo pedetemined times) monostable one
U(t) (t) -U T 1. (t) (t)
Prof. Dr.-ng. F. Schuber Digial ircuis Exercise. () () A () - T T The highpass is driven by he square pulse (). alculae and skech A (). = µf, = KΩ, = 5 V, T = T = ms. Exercise. () () A () T T The highpass
Basic Principles of Sinusoidal Oscillators
Basic Principles of Sinusoidal Oscillaors Linear oscillaor Linear region of circui : linear oscillaion Nonlinear region of circui : ampliudes sabilizaion Barkhausen crierion X S Amplifier A X O X f Frequency-selecive
Timer 555. Digital Electronics
Timer 555 Digial Elecronics This presenaion will Inroduce he 555 Timer. 555 Timer Derive he characerisic equaions for he charging and discharging of a capacior. Presen he equaions for period, frequency,
Non Linear Op Amp Circuits.
Non Linear Op Amp ircuis. omparaors wih 0 and non zero reference volage. omparaors wih hyseresis. The Schmid Trigger. Window comparaors. The inegraor. Waveform conversion. Sine o ecangular. ecangular o
Pulse Generators. Any of the following calculations may be asked in the midterms/exam.
ulse Generaors ny of he following calculaions may be asked in he miderms/exam.. a) capacior of wha capaciance forms an RC circui of s ime consan wih a 0 MΩ resisor? b) Wha percenage of he iniial volage
555 Timer. Digital Electronics
555 Timer Digial Elecronics This presenaion will Inroduce he 555 Timer. 555 Timer Derive he characerisic equaions for he charging and discharging of a capacior. Presen he equaions for period, frequency,
Lecture 18: Kinetics of Phase Growth in a Two-component System: general kinetics analysis based on the dilute-solution approximation
Lecue 8: Kineics of Phase Gowh in a Two-componen Sysem: geneal kineics analysis based on he dilue-soluion appoximaion Today s opics: In he las Lecues, we leaned hee diffeen ways o descibe he diffusion
Lab 10: RC, RL, and RLC Circuits
Lab 10: RC, RL, and RLC Circuis In his experimen, we will invesigae he behavior of circuis conaining combinaions of resisors, capaciors, and inducors. We will sudy he way volages and currens change in
4. Fundamental of A.C. Circuit
4. Fundaenal of A.. icui 4. Equaion fo geneaion of alenaing induce EMF An A geneao uses he pinciple of Faaday s elecoagneic inducion law. saes ha when cuen caying conduco cu he agneic field hen ef induced
RC, RL and RLC circuits
Name Dae Time o Complee h m Parner Course/ Secion / Grade RC, RL and RLC circuis Inroducion In his experimen we will invesigae he behavior of circuis conaining combinaions of resisors, capaciors, and inducors.
Two-dimensional Effects on the CSR Interaction Forces for an Energy-Chirped Bunch. Rui Li, J. Bisognano, R. Legg, and R. Bosch
Two-dimensional Effecs on he CS Ineacion Foces fo an Enegy-Chiped Bunch ui Li, J. Bisognano,. Legg, and. Bosch Ouline 1. Inoducion 2. Pevious 1D and 2D esuls fo Effecive CS Foce 3. Bunch Disibuion Vaiaion
Topic Astable Circuits. Recall that an astable circuit has two unstable states;
Topic 2.2. Asable Circuis. Learning Objecives: A he end o his opic you will be able o; Recall ha an asable circui has wo unsable saes; Explain he operaion o a circui based on a Schmi inverer, and esimae
Lecture 17: Kinetics of Phase Growth in a Two-component System:
Lecue 17: Kineics of Phase Gowh in a Two-componen Sysem: descipion of diffusion flux acoss he α/ ineface Today s opics Majo asks of oday s Lecue: how o deive he diffusion flux of aoms. Once an incipien
Chapter 5-4 Operational amplifier Department of Mechanical Engineering
MEMS08 Chaper 5-4 Operaional amplifier Deparmen of Mechanical Engineering Insrumenaion amplifier Very high inpu impedance Large common mode rejecion raio (CMRR) Capabiliy o amplify low leel signals Consisen
Reinforcement learning
Lecue 3 Reinfocemen leaning Milos Hauskech milos@cs.pi.edu 539 Senno Squae Reinfocemen leaning We wan o lean he conol policy: : X A We see examples of x (bu oupus a ae no given) Insead of a we ge a feedback
Servomechanism Design
Sevomechanism Design Sevomechanism (sevo-sysem) is a conol sysem in which he efeence () (age, Se poin) changes as ime passes. Design mehods PID Conol u () Ke P () + K I ed () + KDe () Sae Feedback u()
Voltage/current relationship Stored Energy. RL / RC circuits Steady State / Transient response Natural / Step response
Review Capaciors/Inducors Volage/curren relaionship Sored Energy s Order Circuis RL / RC circuis Seady Sae / Transien response Naural / Sep response EE4 Summer 5: Lecure 5 Insrucor: Ocavian Florescu Lecure
Control Volume Derivation
School of eospace Engineeing Conol Volume -1 Copyigh 1 by Jey M. Seizman. ll ighs esee. Conol Volume Deiaion How o cone ou elaionships fo a close sysem (conol mass) o an open sysem (conol olume) Fo mass
Lecture -14: Chopper fed DC Drives
Lecure -14: Chopper fed DC Drives Chopper fed DC drives o A chopper is a saic device ha convers fixed DC inpu volage o a variable dc oupu volage direcly o A chopper is a high speed on/off semiconducor
The Production of Polarization
Physics 36: Waves Lecue 13 3/31/211 The Poducion of Polaizaion Today we will alk abou he poducion of polaized ligh. We aleady inoduced he concep of he polaizaion of ligh, a ansvese EM wave. To biefly eview
Lecture 13 RC/RL Circuits, Time Dependent Op Amp Circuits
Lecure 13 RC/RL Circuis, Time Dependen Op Amp Circuis RL Circuis The seps involved in solving simple circuis conaining dc sources, resisances, and one energy-sorage elemen (inducance or capaciance) are:
Chapter 8 The Complete Response of RL and RC Circuits
Chaper 8 The Complee Response of RL and RC Circuis Seoul Naional Universiy Deparmen of Elecrical and Compuer Engineering Wha is Firs Order Circuis? Circuis ha conain only one inducor or only one capacior
R.#W.#Erickson# Department#of#Electrical,#Computer,#and#Energy#Engineering# University#of#Colorado,#Boulder#
.#W.#Erickson# Deparmen#of#Elecrical,#Compuer,#and#Energy#Engineering# Universiy#of#Colorado,#Boulder# Chaper 2 Principles of Seady-Sae Converer Analysis 2.1. Inroducion 2.2. Inducor vol-second balance,
Analog Multiplexer Demultiplexer High-Performance Silicon-Gate CMOS
TECHNICAL DATA IW0B Analog Muliplexer Demuliplexer HighPerformance SiliconGae CMOS The IW0B analog muliplexer/demuliplexer is digially conrolled analog swiches having low ON impedance and very low OFF
ES 250 Practice Final Exam
ES 50 Pracice Final Exam. Given ha v 8 V, a Deermine he values of v o : 0 Ω, v o. V 0 Firs, v o 8. V 0 + 0 Nex, 8 40 40 0 40 0 400 400 ib i 0 40 + 40 + 40 40 40 + + ( ) 480 + 5 + 40 + 8 400 400( 0) 000
More Digital Logic. t p output. Low-to-high and high-to-low transitions could have different t p. V in (t)
EECS 4 Spring 23 Lecure 2 EECS 4 Spring 23 Lecure 2 More igial Logic Gae delay and signal propagaion Clocked circui elemens (flip-flop) Wriing a word o memory Simplifying digial circuis: Karnaugh maps
non-linear oscillators
non-linear oscillaors The invering comparaor operaion can be summarized as When he inpu is low, he oupu is high. When he inpu is high, he oupu is low. R b V REF R a and are given by he expressions derived
Chapter 7. Interference
Chape 7 Inefeence Pa I Geneal Consideaions Pinciple of Supeposiion Pinciple of Supeposiion When wo o moe opical waves mee in he same locaion, hey follow supeposiion pinciple Mos opical sensos deec opical
CHAPTER 6: FIRST-ORDER CIRCUITS
EEE5: CI CUI T THEOY CHAPTE 6: FIST-ODE CICUITS 6. Inroducion This chaper considers L and C circuis. Applying he Kirshoff s law o C and L circuis produces differenial equaions. The differenial equaions
Design Considerations for Achieving ZVS in a Half Bridge Inverter that Drives a Piezoelectric Transformer with No Series Inductor
Design onsideaions fo Achievg ZS a Half Bidge Invee ha Dives a iezoelecic Tansfoe wih No Seies Induco Svelana Bonse and Sa Ben-Yaaov* owe Eleconics aboaoy Depaen of Elecical and opue Engeeg Ben-Guion Univesiy
r r r r r EE334 Electromagnetic Theory I Todd Kaiser
334 lecoagneic Theoy I Todd Kaise Maxwell s quaions: Maxwell s equaions wee developed on expeienal evidence and have been found o goven all classical elecoagneic phenoena. They can be wien in diffeenial
Sequential Logic. Digital Integrated Circuits A Design Perspective. Latch versus Register. Naming Conventions. Designing Sequential Logic Circuits
esigning Sequenial Logic Circuis Adaped from Chaper 7 of igial egraed Circuis A esign Perspecive Jan M. Rabaey e al. Copyrigh 23 Prenice Hall/Pearson Sequenial Logic pus Curren Sae COMBINATIONAL LOGIC
System Processes input signal (excitation) and produces output signal (response)
Signal A funcion of ime Sysem Processes inpu signal (exciaion) and produces oupu signal (response) Exciaion Inpu Sysem Oupu Response 1. Types of signals 2. Going from analog o digial world 3. An example
Buck ZVS DC-DC Quasi-Resonant Converter: Design, Modeling, Simulation and Experimentation
hp://dx.doi.og/.5755/j.eee ELEKTRNKA R ELEKTRTECHNKA, N 39-5, VL. XX, N. X, XX Buck ZV C-C Quasi-Resonan Convee: esign, Modeling, imulaion and Expeimenaion Nikolay L. Hinov, Nikolay R. Rangelov epamen
MEEN 617 Handout #11 MODAL ANALYSIS OF MDOF Systems with VISCOUS DAMPING
MEEN 67 Handou # MODAL ANALYSIS OF MDOF Sysems wih VISCOS DAMPING ^ Symmeic Moion of a n-dof linea sysem is descibed by he second ode diffeenial equaions M+C+K=F whee () and F () ae n ows vecos of displacemens
Chapter 7 Response of First-order RL and RC Circuits
Chaper 7 Response of Firs-order RL and RC Circuis 7.- The Naural Response of RL and RC Circuis 7.3 The Sep Response of RL and RC Circuis 7.4 A General Soluion for Sep and Naural Responses 7.5 Sequenial
p h a s e - o u t Three Phase Rectifier Bridge with IGBT and Fast Recovery Diode for Braking System VVZB 135 = 1600 V = 135 A Recommended replacement:
VVZB 5 Three Phase Recifier Bridge wih IGBT and Fas Recovery Diode for Braking Sysem V RRM I dvm = 6 V = 5 V RRM Type + 6 5 4 NTC 9 + V 6 VVZB 5-6 NO 6+7 4+5 + Symbol Condiions Maximum Raings V RRM 6 V
Fig. 1S. The antenna construction: (a) main geometrical parameters, (b) the wire support pillar and (c) the console link between wire and coaxial
a b c Fig. S. The anenna consucion: (a) ain geoeical paaees, (b) he wie suppo pilla and (c) he console link beween wie and coaial pobe. Fig. S. The anenna coss-secion in he y-z plane. Accoding o [], he
works must be obtained from the IEEE.
NAOSTE: Nagasaki Univesiy's Ac Tile Auho(s) Opeaion chaaceisics impoveme hal-wave eciie sel exciaion Hiayama, Taashi; Higuchi, Tsuyosh Ciaion CEMS 7, pp.8-8 ssue Dae 7- URL Righ hp://hl.hanle.ne/69/6 (c)7
6.003 Homework #13 Solutions
6.003 Homework #3 Soluions Problems. Transformaion Consider he following ransformaion from x() o y(): x() w () w () w 3 () + y() p() cos() where p() = δ( k). Deermine an expression for y() when x() = sin(/)/().
Chapter 2: Principles of steady-state converter analysis
Chaper 2 Principles of Seady-Sae Converer Analysis 2.1. Inroducion 2.2. Inducor vol-second balance, capacior charge balance, and he small ripple approximaion 2.3. Boos converer example 2.4. Cuk converer
The Global Trade and Environment Model: GTEM
The Global Tade and Envionmen Model: A pojecion of non-seady sae daa using Ineempoal GTEM Hom Pan, Vivek Tulpulé and Bian S. Fishe Ausalian Bueau of Agiculual and Resouce Economics OBJECTIVES Deive an
UNIVERSITY OF CALIFORNIA AT BERKELEY
Homework #10 Soluions EECS 40, Fall 2006 Prof. Chang-Hasnain Due a 6 pm in 240 Cory on Wednesday, 04/18/07 oal Poins: 100 Pu (1) your name and (2) discussion secion number on your homework. You need o
Converter - Brake - Inverter Module (CBI2)
Converer - Brake - Inverer Module (CBI2) 21 22 D11 D13 D1 1 2 3 7 D7 16 1 T1 D1 T3 D3 T D 18 2 6 17 19 4 D12 D14 D16 T7 T2 D2 T4 D4 T6 D6 23 14 24 11 1 12 13 NTC 8 9 Three Phase Brake Chopper Three Phase
General Non-Arbitrage Model. I. Partial Differential Equation for Pricing A. Traded Underlying Security
1 Geneal Non-Abiage Model I. Paial Diffeenial Equaion fo Picing A. aded Undelying Secuiy 1. Dynamics of he Asse Given by: a. ds = µ (S, )d + σ (S, )dz b. he asse can be eihe a sock, o a cuency, an index,
Physics 310 Lecture 7b Waveform Generators & Timers
Physics 0 Lecure 7b Waveform Generaors & imers Wed. /0 hurs. / Fri. / Ch 0: Oscillaors & imers - Beginning Ch 0: Oscillaors & imers es of; Lab 7: Oscillaors & imers Lab 7: Oscillaors & imers; Quiz Ch 0
MAE143A Signals & Systems - Homework 2, Winter 2014 due by the end of class Thursday January 23, 2014.
MAE43A Signals & Sysems - Homework, Winer 4 due by he end of class Thursday January 3, 4. Quesion Zener diode malab [Chaparro Quesion.] A zener diode circui is such ha an oupu corresponding o an inpu v
Converter - Brake - Inverter Module (CBI2)
MUBW 5-6 7 Converer - Brake - Inverer Module (CBI2) 2 22 D D3 D5 2 3 7 D7 6 5 T D T3 D3 T5 D5 8 2 6 7 5 9 4 D2 D4 D6 T7 T2 D2 T4 D4 T6 D6 23 4 24 2 3 NTC 8 9 Three Phase Brake Chopper Three Phase Recifier
THERMAL PHYSICS. E nc T. W PdV. degrees of freedom. 32 m N V. P mv. Q c. AeT (emitted energy rate) E Ae T Tsurroundings. Q nc p
HRMA PHYSICS PHY 8 Final es: Compehensie Concep and Fomula Shee NB: Do no add anyhing o he fomula shee excep in he space specially assigned. hemodynamic Paamees: Volume V of mass m wih densiy ρ: V m empeaue
Today - Lecture 13. Today s lecture continue with rotations, torque, Note that chapters 11, 12, 13 all involve rotations
Today - Lecue 13 Today s lecue coninue wih oaions, oque, Noe ha chapes 11, 1, 13 all inole oaions slide 1 eiew Roaions Chapes 11 & 1 Viewed fom aboe (+z) Roaional, o angula elociy, gies angenial elociy
Introduction to AC Power, RMS RMS. ECE 2210 AC Power p1. Use RMS in power calculations. AC Power P =? DC Power P =. V I = R =. I 2 R. V p.
ECE MS I DC Power P I = Inroducion o AC Power, MS I AC Power P =? A Solp //9, // // correced p4 '4 v( ) = p cos( ω ) v( ) p( ) Couldn' we define an "effecive" volage ha would allow us o use he same relaionships
6.003 Homework #9 Solutions
6.003 Homework #9 Soluions Problems. Fourier varieies a. Deermine he Fourier series coefficiens of he following signal, which is periodic in 0. x () 0 3 0 a 0 5 a k a k 0 πk j3 e 0 e j πk 0 jπk πk e 0
CoolMOS 1) Power MOSFET with Series Schottky Diode and Ultra Fast Antiparallel Diode
IXKF 4N6SCD1 CoolMOS 1) Power MOSFET wih Series Schoky Diode and Ulra Fas niparallel Diode in High olage ISOPLUS i4-pc S = 6 2 = 41 yp. = 6 mω rr = 7 ISOPLUS i4-pc Preliminary daa 1 D S T D F 1 2 E72873
d 1 = c 1 b 2 - b 1 c 2 d 2 = c 1 b 3 - b 1 c 3
and d = c b - b c c d = c b - b c c This process is coninued unil he nh row has been compleed. The complee array of coefficiens is riangular. Noe ha in developing he array an enire row may be divided or
Notes 04 largely plagiarized by %khc
Noes 04 largely plagiarized by %khc Convoluion Recap Some ricks: x() () =x() x() (, 0 )=x(, 0 ) R ț x() u() = x( )d x() () =ẋ() This hen ells us ha an inegraor has impulse response h() =u(), and ha a differeniaor
HV513 8-Channel Serial to Parallel Converter with High Voltage Push-Pull Outputs, POL, Hi-Z, and Short Circuit Detect
H513 8-Channel Serial o Parallel Converer wih High olage Push-Pull s, POL, Hi-Z, and Shor Circui Deec Feaures HCMOS echnology Operaing oupu volage of 250 Low power level shifing from 5 o 250 Shif regiser
Differential Geometry: Numerical Integration and Surface Flow
Differenial Geomery: Numerical Inegraion and Surface Flow [Implici Fairing of Irregular Meshes using Diffusion and Curaure Flow. Desbrun e al., 1999] Energy Minimizaion Recall: We hae been considering
Features / Advantages: Applications: Package: Y4
IGBT (NPT) Module CES = 12 I C25 = 16 = 2.2 CE(sa) Buck Chopper + free wheeling Diode Par number MDI145-123 Backside: isolaed 1 7 6 3 2 Feaures / dvanages: pplicaions: Package: Y4 NPT IGBT echnology low
CHAPTER 3 DIODES. NTUEE Electronics L. H. Lu 3-1
CHAPER 3 OE Chapte Outline 3.1 he eal ioe 3.2 eminal Chaacteistics of Junction ioes 3.3 Moeling the ioe Fowa Chaacteistics 3.4 Opeation in the Reese Beakown Region ene ioes 3.5 Rectifie Cicuits 3.6 Limiting
Features / Advantages: Applications: Package: Y4
IGBT (NPT) Module CES = 12 I C2 = 16 = 2.2 CE(sa) Boos Chopper + free wheeling Diode Par number MID14-123 Backside: isolaed 1 3 4 2 Feaures / dvanages: pplicaions: Package: Y4 NPT IGBT echnology low sauraion
Physical Limitations of Logic Gates Week 10a
Physical Limiaions of Logic Gaes Week 10a In a compuer we ll have circuis of logic gaes o perform specific funcions Compuer Daapah: Boolean algebraic funcions using binary variables Symbolic represenaion
ECE 2100 Circuit Analysis
ECE 1 Circui Analysis Lesson 35 Chaper 8: Second Order Circuis Daniel M. Liynski, Ph.D. ECE 1 Circui Analysis Lesson 3-34 Chaper 7: Firs Order Circuis (Naural response RC & RL circuis, Singulariy funcions,
Lecture 22 Electromagnetic Waves
Lecue Elecomagneic Waves Pogam: 1. Enegy caied by he wave (Poyning veco).. Maxwell s equaions and Bounday condiions a inefaces. 3. Maeials boundaies: eflecion and efacion. Snell s Law. Quesions you should
2.4 Cuk converter example
2.4 Cuk converer example C 1 Cuk converer, wih ideal swich i 1 i v 1 2 1 2 C 2 v 2 Cuk converer: pracical realizaion using MOSFET and diode C 1 i 1 i v 1 2 Q 1 D 1 C 2 v 2 28 Analysis sraegy This converer
6.003 Homework #9 Solutions
6.00 Homework #9 Soluions Problems. Fourier varieies a. Deermine he Fourier series coefficiens of he following signal, which is periodic in 0. x () 0 0 a 0 5 a k sin πk 5 sin πk 5 πk for k 0 a k 0 πk j
Frequency Response. We now know how to analyze and design ccts via s- domain methods which yield dynamical information
Frequency Repone We now now how o analyze and deign cc via - domain mehod which yield dynamical informaion Zero-ae repone Zero-inpu repone Naural repone Forced repone The repone are decribed by he exponenial
Converter - Brake - Inverter Module (CBI2)
Converer - Brake - Inverer Module (CBI2) 21 22 D11 D13 D15 1 2 3 7 D7 16 15 T1 D1 T3 D3 T5 D5 18 6 17 5 19 4 D12 D14 D16 T7 T2 D2 T4 D4 T6 D6 23 14 24 11 12 13 NTC 8 9 Three Phase Brake Chopper Three Phase
Power MOSFET Stage for Boost Converters
UM 33-5N Power MOSFET Sage for Boos Converers Module for Power Facor Correcion 5 = 7 DSS = 5 R DS(on) =. Ω RRM (Diode) DSS Type 5 3 7 3 5 UM 33-5N 5 7 Symbol Condiions Maximum Raings DSS T J = 5 C o 5
8. Basic RL and RC Circuits
8. Basic L and C Circuis This chaper deals wih he soluions of he responses of L and C circuis The analysis of C and L circuis leads o a linear differenial equaion This chaper covers he following opics
Chapter 2 Wave Motion
Lecue 4 Chape Wae Moion Plane waes 3D Diffeenial wae equaion Spheical waes Clindical waes 3-D waes: plane waes (simples 3-D waes) ll he sufaces of consan phase of disubance fom paallel planes ha ae pependicula
Consider a Binary antipodal system which produces data of δ (t)
Modulaion Polem PSK: (inay Phae-hi keying) Conide a inay anipodal yem whih podue daa o δ ( o + δ ( o inay and epeively. Thi daa i paed o pule haping ile and he oupu o he pule haping ile i muliplied y o(
EECE 301 Signals & Systems Prof. Mark Fowler
EECE 31 Signals & Sysems Prof. Mark Fowler Noe Se #1 C-T Sysems: Convoluion Represenaion Reading Assignmen: Secion 2.6 of Kamen and Heck 1/11 Course Flow Diagram The arrows here show concepual flow beween
PHYS PRACTICE EXAM 2
PHYS 1800 PRACTICE EXAM Pa I Muliple Choice Quesions [ ps each] Diecions: Cicle he one alenaive ha bes complees he saemen o answes he quesion. Unless ohewise saed, assume ideal condiions (no ai esisance,
5. Response of Linear Time-Invariant Systems to Random Inputs
Sysem: 5. Response of inear ime-invarian Sysems o Random Inpus 5.. Discree-ime linear ime-invarian (IV) sysems 5... Discree-ime IV sysem IV sysem xn ( ) yn ( ) [ xn ( )] Inpu Signal Sysem S Oupu Signal
2-d Motion: Constant Acceleration
-d Moion: Consan Acceleaion Kinemaic Equaions o Moion (eco Fom Acceleaion eco (consan eloci eco (uncion o Posiion eco (uncion o The eloci eco and posiion eco ae a uncion o he ime. eloci eco a ime. Posiion
Signal and System (Chapter 3. Continuous-Time Systems)
Signal and Sysem (Chaper 3. Coninuous-Time Sysems) Prof. Kwang-Chun Ho kwangho@hansung.ac.kr Tel: 0-760-453 Fax:0-760-4435 1 Dep. Elecronics and Informaion Eng. 1 Nodes, Branches, Loops A nework wih b
Guest Lectures for Dr. MacFarlane s EE3350 Part Deux
Gues Lecures for Dr. MacFarlane s EE3350 Par Deux Michael Plane Mon., 08-30-2010 Wrie name in corner. Poin ou his is a review, so I will go faser. Remind hem o go lisen o online lecure abou geing an A
Lecture 5. Chapter 3. Electromagnetic Theory, Photons, and Light
Lecue 5 Chape 3 lecomagneic Theo, Phoons, and Ligh Gauss s Gauss s Faada s Ampèe- Mawell s + Loen foce: S C ds ds S C F dl dl q Mawell equaions d d qv A q A J ds ds In mae fields ae defined hough ineacion
Chapter 5 Digital PID control algorithm. Hesheng Wang Department of Automation,SJTU 2016,03
Chaper 5 Digial PID conrol algorihm Hesheng Wang Deparmen of Auomaion,SJTU 216,3 Ouline Absrac Quasi-coninuous PID conrol algorihm Improvemen of sandard PID algorihm Choosing parameer of PID regulaor Brief
Delivering Better Time-of-Day Using Synchronous Ethernet and Yaakov (J) Stein, Alon Geva, Gabriel Zigelboim RAD Data Communications
Delivering Beer Time-of-Day Using Synchronous Eherne and 1588 Yaakov (J) Sein, Alon Geva, Gabriel Zigelboim RAD Daa Communicaions The problem I wan discuss he use of 1588 (or NTP for ha maer) for ime of
Silicon Controlled Rectifiers UNIT-1
Silicon Conrolled Recifiers UNIT-1 Silicon Conrolled Recifier A Silicon Conrolled Recifier (or Semiconducor Conrolled Recifier) is a four layer solid sae device ha conrols curren flow The name silicon
EE 224 Signals and Systems I Complex numbers sinusodal signals Complex exponentials e jωt phasor addition
EE 224 Signals and Sysems I Complex numbers sinusodal signals Complex exponenials e jω phasor addiion 1/28 Complex Numbers Recangular Polar y z r z θ x Good for addiion/subracion Good for muliplicaion/division
( ) ( ) if t = t. It must satisfy the identity. So, bulkiness of the unit impulse (hyper)function is equal to 1. The defining characteristic is
UNIT IMPULSE RESPONSE, UNIT STEP RESPONSE, STABILITY. Uni impulse funcion (Dirac dela funcion, dela funcion) rigorously defined is no sricly a funcion, bu disribuion (or measure), precise reamen requires
Converter - Brake - Inverter Module (CBI3)
MUBW 35-12 8 Converer - Brake - Inverer Module (CBI3) 21 22 D11 D13 D15 1 2 3 7 D7 1 15 T1 D1 T3 D3 T5 D5 18 2 17 5 19 4 D12 D14 D1 23 14 24 T7 11 1 T2 D2 T4 D4 T D 12 13 See ouline drawing for pin arrangemen
Combinatorial Approach to M/M/1 Queues. Using Hypergeometric Functions
Inenaional Mahemaical Foum, Vol 8, 03, no 0, 463-47 HIKARI Ld, wwwm-hikaicom Combinaoial Appoach o M/M/ Queues Using Hypegeomeic Funcions Jagdish Saan and Kamal Nain Depamen of Saisics, Univesiy of Delhi,
Reinforcement learning
CS 75 Mchine Lening Lecue b einfocemen lening Milos Huskech milos@cs.pi.edu 539 Senno Sque einfocemen lening We wn o len conol policy: : X A We see emples of bu oupus e no given Insed of we ge feedbck
Lecture 1 Overview. course mechanics. outline & topics. what is a linear dynamical system? why study linear systems? some examples
EE263 Auumn 27-8 Sephen Boyd Lecure 1 Overview course mechanics ouline & opics wha is a linear dynamical sysem? why sudy linear sysems? some examples 1 1 Course mechanics all class info, lecures, homeworks,
ME 304 FLUID MECHANICS II
ME 304 LUID MECHNICS II Pof. D. Haşme Tükoğlu Çankaya Uniesiy aculy of Engineeing Mechanical Engineeing Depamen Sping, 07 y du dy y n du k dy y du k dy n du du dy dy ME304 The undamenal Laws Epeience hae
DEPARTMENT OF ELECTRICAL AND ELECTRONIC ENGINEERING EXAMINATIONS 2008
[E5] IMPERIAL COLLEGE LONDON DEPARTMENT OF ELECTRICAL AND ELECTRONIC ENGINEERING EXAMINATIONS 008 EEE/ISE PART II MEng BEng and ACGI SIGNALS AND LINEAR SYSTEMS Time allowed: :00 hours There are FOUR quesions
Chapter 21. Reinforcement Learning. The Reinforcement Learning Agent
CSE 47 Chaper Reinforcemen Learning The Reinforcemen Learning Agen Agen Sae u Reward r Acion a Enironmen CSE AI Faculy Why reinforcemen learning Programming an agen o drie a car or fly a helicoper is ery
CSE/NB 528 Lecture 14: Reinforcement Learning (Chapter 9)
CSE/NB 528 Lecure 14: Reinforcemen Learning Chaper 9 Image from hp://clasdean.la.asu.edu/news/images/ubep2001/neuron3.jpg Lecure figures are from Dayan & Abbo s book hp://people.brandeis.edu/~abbo/book/index.hml
Investigation of Flexible Multi-Mode Harmonic Vibration for the Automatic Washing Process
Inesigaion of Flexible Muli-Mode Hamonic Vibaion fo he Auomaic Washing Pocess JIAN-LONG KUO a, TSUNG-YU WANG b, a Depamen of Mechanical and Auomaion Engineeing, Naional Kaohsiung Fis Uniesiy of Science
Application Note AN Software release of SemiSel version 3.1. New semiconductor available. Temperature ripple at low inverter output frequencies
Applicaion Noe AN-8004 Revision: Issue Dae: Prepared by: 00 2008-05-21 Dr. Arend Winrich Ke y Words: SemiSel, Semiconducor Selecion, Loss Calculaion Sofware release of SemiSel version 3.1 New semiconducor
EE 560 MOS INVERTERS: DYNAMIC CHARACTERISTICS. Kenneth R. Laker, University of Pennsylvania
1 EE 560 MOS INVERTERS: DYNAMIC CHARACTERISTICS C gsp V DD C sbp C gd, C gs, C gb -> Oxide Caps C db, C sb -> Juncion Caps 2 S C in -> Ineconnec Cap G B D C dbp V in C gdp V ou C gdn D C dbn G B S C in
8.022 (E&M) Lecture 16
8. (E&M) ecure 16 Topics: Inducors in circuis circuis circuis circuis as ime Our second lecure on elecromagneic inducance 3 ways of creaing emf using Faraday s law: hange area of circui S() hange angle
III-A. Fourier Series Expansion
Summer 28 Signals & Sysems S.F. Hsieh III-A. Fourier Series Expansion Inroducion. Divide and conquer Signals can be decomposed as linear combinaions of: (a) shifed impulses: (sifing propery) Why? x() x()δ(
Signals and Systems Prof. Brian L. Evans Dept. of Electrical and Computer Engineering The University of Texas at Austin
EE 345S Real-Time Digial Signal Processing Lab Spring 26 Signals and Sysems Prof. Brian L. Evans Dep. of Elecrical and Compuer Engineering The Universiy of Texas a Ausin Review Signals As Funcions of Time
Feedback Couplings in Chemical Reactions
Feedback Coulings in Chemical Reacions Knud Zabocki, Seffen Time DPG Fühjahsagung Regensbug Conen Inoducion Moivaion Geneal model Reacion limied models Diffusion wih memoy Oen Quesion and Summay DPG Fühjahsagung
LabQuest 24. Capacitors
Capaciors LabQues 24 The charge q on a capacior s plae is proporional o he poenial difference V across he capacior. We express his wih q V = C where C is a proporionaliy consan known as he capaciance.