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UCSC - CMPS - 290
Linear Light Source ReectometryAndrew Gardner Chris Tchou Tim Hawkins Paul Debevec University of Southern California Institute for Creative Technologies Graphics Laboratory 1ABSTRACTThis paper presents a technique for estimating the spatially-var
UCSC - CMPS - 290
An Autostereoscopic DisplayKen Perlin, Salvatore Paxia, Joel S. Kollin Media Research Laboratory*, Dept. of Computer Science, New York UniversityABSTRACTWe present a display device which solves a long-standing problem: to give a true stereoscopic
UCSC - CMPS - 290
The Two-User Responsive Workbench: Support for Collaboration Through Individual Views of a Shared SpaceManeesh Agrawala Andrew C. Beers Ian McDowally Stanford UniversityBernd Fr hlich o Mark Bolasy Inc. Mountain View, CAyFakespace,Pat Hanrahan
UCSC - CMPS - 290
Picture Pairs Varying Camera SettingsSteven Scher sscher@ucsc.edu UCSC cs 290b, Fall 2005 Focus depth near vs farBright vs DarkZoomedIn shots of details12x Zoom (35mm420mm)
W. Alabama - ME - 269
ReviewChap. 1DC MachinesChap. 21Basics of Electric CircuitsOhms Law , Resistor, KVL KCL Chap. 1Principles of DC MachinesME269 winter 2007 Outline Flowchart5Development of MMF, EMF, Basics of Motor and Generator Chap. 4Chap. 7Tra
W. Alabama - ME - 269
ME269 Solution of Assignment 1 Question 1:Question 2:
W. Alabama - ME - 269
Tutorial # 11.(a) i2 = 30/10 = 3 A, v1 = 3(3+10+5) = 54 V, i 1 = 54/6 = 9 A (b) KCL: KVL ig = i l + i 2 = 12 A, v g = 12(1+0.5) + 54 = 72 V(c) Pg = v g ig = (72)(12) = 864 W(delivered)2.(a) KCL:i3 + i6 = 12 A,v s = 3 i3 = 6 i6 .'. i3 = 8 A,
W. Alabama - ME - 269
Amirhossein Hajimiragha (Amir) ahajimir at uwaterloo.caProblem 2: If the flux density along the left-hand leg of the magnetic circuit shown in the above figure is B A =0.5 [T], find the coil current (I). The B-H curve of the magnetic material is as
W. Alabama - ME - 269
Tutorial #54.7. A series motor takes 40A at 460V while hoisting a load at 6m/s. The armature plus field resistance is 0.48 . Determine the resistance to be placed in series with the motor to slow the hoisting speed to 4m/s. Assume linear operation
W. Alabama - ME - 269
TAt oria'l + 5u-7.S e t ^ r 'felr, l o r i f , ' 1 o f t A 4 6 " / ikq'6-'/s'rtn*frF' o't/5,;z' ftto*o l, + I' a *'/t'ofr'rn Caf t/ Lf,or^r naX,"elt ao V'Et +I,(Rg+ Kf) n " .4 6 o = F , + 9 " ( r , / E ) = ,=el4o'8 V-+ .\l,/-o : ,F '
W. Alabama - ME - 269
Tutorial # 6Q1At what speed must an eight-pole synchronous generator rotate in order to generate a voltage with a frequency of 60 Hz?Q.2 A dc motor is used as a prime mover for a synchronous generator in order to obtain a variable-frequency sup
W. Alabama - ME - 269
Tutorial # 81. A single-phase transformer has 400 primary turns and 800 secondary turns. The net iron cross sectional area of the core is 40 cm2. If the primary winding is connected to a 60 Hz supply at 600 V. Calculate: (a) The maximum value of the
W. Alabama - ME - 269
4.POUT 10,000 0.8 = 100 = 94.0% Pin 10,000 0.8 + 340 + 168 b. Maximum efficiency occurs when : copper loss=core lossa. = then : copper loss=168 W. This occurs at a load smaller than full load. The load current will be : I 2 Req 340 = I ' = I
W. Alabama - ME - 269
T,ttoFr,a"( 8 #8.t, p= lz ) { ' t , 1 1 7 )n,t'$ to'o(llc :tt (o fpjr-.t_,tll"/, (" l7.{ootPTn") A5qtr = -t(i-f)' d."(1'u'od)=5/4rfet'6'3'a s t l 1 . o r 'v ? * '4,^r'll(e) {=6"H8'("1 f(b) f ,^
W. Alabama - ME - 269
Lecture Notes ME 269Chapter 2Single Phase CircuitsAli Naderian1/8/2007ME 269. Introduction1Single Phase Circuit (AC)Review Single phase circuit components: Voltage or current sources V Impedances (resistance, inductance, and capacita
W. Alabama - ME - 269
Lecture Notes ME 269Chapter 5DC MachinePart 1Basic principles and physical constructionAli Naderian1/8/2007 ME 269 DC Machine1Direct Current (DC) Machines Fundamentals Generator action: An emf (voltage) is induced in a conductor if it mo
W. Alabama - ME - 269
Question 1A separately excited DC motor has the following parameters: field resistance = 250 R, armature resistance = 0.03 R , terminal voltage = 250 V and field voltage = 250 V. Initially the machine runs at 1000 rpm with the terminal voltage = 250
W. Alabama - ME - 269
ME 269Laboratory InstructionsIMPORTANT SAFETY NOTE: All the students must strictly follow all the safety instructions given below. In case of any question or concern, please contact the LAB INSTRUCTOR. If you fail to follow the safety instructions,
W. Alabama - ME - 269
ME 269LAB SCHEDULENo. of hardware experiments: Broken into 6 to accommodate the scheduling. Groups: A group will have two students. Lab signup: Note: Students without signing up are not allowed to conduct experiment. Choose the lab partners, date a
W. Alabama - ME - 269
ME 269 Laboratory Manual Winter 2007 University of WaterlooLaboratory Room: CPH-1333Course Instructor Ali Naderian Jahromianaderia@uwaterloo.cax33188 CPH 2396GLab Instructor . Gannayya Bommali . Ed Spike (alternate)gbommali@uwaterloo.ca s
W. Alabama - ME - 269
Table 1.1 Component values measurementLoadNominal Measured R in ohms L in mH C in uFTable 1.2Load Nominal MeasuredComponent value calculationsR in ohms L in mH C in uF100 100.5959 Given30 Given100 100.5959 95930 30Only measure t
W. Alabama - ME - 269
ME 269Lab #2: THREE-PHASE CIRCUITSGroup # Station # First Name Last Name UserID @uwaterloo.caDate of Experiment _NOTE: 1. All the students must strictly follow all the safety precautions. 2. In case of any question or concern, please contact LA
W. Alabama - ME - 269
UNIVERSITY OF WATERLOO ELECTRICAL & COMPUTER ENGINEERING DEPARTMENT ME 269: ELECTROMECHANICAL DEVICES AND POWER PROCESSING.EXPERIMENT# 3: DIRECT CURRENT MACHINESPre-lab Questions for DC Machines.Total 20 marks1. What will happen if a current-
W. Alabama - ME - 269
Pre-lab Questions for Synchronous Generators1. With the help of waveforms, show how the voltage, current and the power vary as a function of time (for one period) in a single-phase circuit, assuming that the load is resistive. Comment on the power w
W. Alabama - ME - 269
Name:Pre-lab6 Questions for Induction MotorsRead lab manual to answer some questions.1. Explain what is meant by a "rotating magnetic field (RMF)". 2. What are the two basic features of RMF? 3. How would you reverse direction of rotation of RMF?
Cornell College - JBITTER - 131
Jeff Bitter Computer Practice and Perspectives, CSC131 Question 2.26A.I believe that a database containing the names of convicted shoplifters for reference to store owners that subscribe is not a problem. First of all, the shoplifters have alread
Cornell College - JBITTER - 131
CSC1131 Computing Practice and Perspectives Exam 1 September 10, 2005 _Jeffrey R. Bitter_ name The only software you may use while completing this exam is Microsoft Word and the only document you may open is this one. You may save this document to e
Cornell College - KCOX - 131
H ank A Cl own aron was 1 s in t he N e 8 years ol d gro A meri c when he p an L e l ague. ayed f or t h e I nd i anaes Brav on Bost onl y e by t h he had r t yea Aaron a at t h ui red ht . boug ves acq sed gri p en as t h t he Bra a rever w aron .
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics1. Review 2. Types of a time series 3. Information contained in a time series Review What is a time series? Examples Some R codesTypes of a time series A time series is discrete A time series is c
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics1. Review 2. Stationarity (continuing) 3. More Statistical Definitions Review Objectives of time series analysis Description (plotting,. . . ) Explanation (modelling) Prediction (forecasting) Control S
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. More Statistical Definitions 3. Time Series with Trend and Seasonal Components Review Weak stationarity (Second order): stationarity in mean and covariance Autocorrelation k = k /0 at lag k; a
UWO - SS - 3861
1Statistical Sciences 3861B1. Review Today's Topics2. Time Series with Trend and Seasonal Components 3. Wold Theorem and Linear Time Series Models 4. Spectral Analysis 5. Ch3: Stationary Nonseasonal Models Review Memory: M = t=- |t | M < - sh
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. Ch3: Stationary Nonseasonal Models 3. Autoregressive Processes Review Time Series with Trend and Seasonal Components Use k Xt to remove (polynomial) trend Use dXt to remove seasonality Spect
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. Autoregressive Processes Review Chapter 3 Main objects: stationary linear noseasonal processes Three models: AR, MA, ARMA {Xt} is AR(1): Xt = 1Xt1 + at, 2 where 1 is the AR parameter and {at
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Autoregressive Processes Review (x) = 0 is called the characteristic equation of AR(p) Box and Jenkins: AR(p) is stationary iff (<=>) all roots of (x) = 0 must fall outside of the unit circ
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. Autoregressive Processes Review ACF of AR(1): Two approaches 1 Xt = 1 B at = (1 + 1B + 2B 2 + )at 1 1 2 Xt = at + 1at1 + 1at2 + 2 2 EXtXt+k => (k) = ak j=0 2j = k a/(1 2), k = 1 1 1 1
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Moving Average Processes Review Yule-Walter Equations: p = P pp ^ ^ -1 ^ Y-W estimator of AR parameters: p = P p p Find a proper p in AR(p) process Extend Y-W equations Let (r) = (k1, .
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. Moving Average Processes 3. Autoregressive Moving Average (ARMA) Processes Review Xt is MA(q ) if 2 Xt = at 1at1 q atq , at W N (0, a) 1, . . . , q are the MA paramters E[Xt] = E[at]
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Autoregressive Moving Average (ARMA) Processes Review MA(q ) is invertible if all roots of the characteristic equation (B) = 0 are outside of the unit circle. MA(q ) is invertible => it is
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics1. Review 2. Autoregressive Moving Average (ARMA) Processes 3. Constrained Models of ARMA Models 4. Box-Cox TransformationReview Xt is ARMA(p, q ) if it can be represented as Xt = 1Xt-1 + + pXt-p +
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Homogeneous Nonstationarity 3. ACF of ARIMA Models Review Many time series, in particular econometric time series, are not stationary Why are they not stationary? E[Xt] is not a constant (n
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Two formulations of the ARIMA Process 3. Integrate moving average process 4. Summary of Chapter 4 Review The ARIMA(p, d, q ) model is defined as (B)(1 - B) Xt = (B)at or (B) Let Zt = Xt =
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Model identication 2. Modelling philosophies 3. Identication methods 4. ExamplesModel identication The process of choosing a proper model The rst step of a model construction Also the most dicult an
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Examples 3. Chapter 6: Parameter estimation 4. Yule-Walker estimator 5. Some estimation theory Review Model identification: The process of choosing a proper model The most difficult and impo
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. Yule-Walker estimator 3. Some estimation theory 4. Eciency of estimatorsReview Chapter 6 will do Find a criteria to choose proper p and q Estimate 1, . . . , p and 1, . . . , q Estimate the
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. Maximum likelihood estimation 3. Model discrimination using AIC 4. Examples of ARMA parameter estimation Review Sample mean estimation of : CLT =>n/4 Xn N (, /n) , = k=n/4|k| 1 nk
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Model discrimination using AIC 3. Examples of ARMA parameter estimation 4. Purposes of Chapter 7 5. Overfitting Review For time series, L() = f (x1, . . . , xN ) = f1(x1)f2(x2|x1) fN (xN
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. Residuals 3. Tests on ARMA parameters 4. Whiteness tests Review AIC=Akaike Information Criterion ARMA(p,q) models: AIC = 2 ln(max L() + 2k, k = p + q + 1 + . ARIMA models: AIC =N N d (2 ln
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Minimum MSE forecasts Review Constant variance tests Constant variance of innovations => homoscedasticity Changing (conditional) variance of innovations => heteroscedasticity One of main pu
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. Nonzero mean parameter in time series 3. Minimum MSE forecasts Review Use linear predictor Xt+l = b0 + b1Xt + + btX1 Use minimum MSE to nd b0, b1, . . . , bt? One-step prediction of an
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Review 2. Minimum MSE forecasts Review Time series with nonzero mean parameter : centering and estimation Model discrimination for an AR(p) model Fit a time series X1, . . . , XN with an AR(p) model
UWO - SS - 3861
1Statistical Sciences 3861BTodays Topics 1. Review 2. ARMA forecasts 3. ARIMA forecasts Review2 2 2 E(Xt+l Xt+l )2 = (1 + 1 + + l1)a E(Xt+1 Xt+1)2 = 2 a E(Xt+l Xt+l )2 Rules of prediction2 2 (1 + 1 + 2 + )a = V ar(Xt) 2 Xt+l
UWO - SS - 3861
1Statistical Sciences 361BToday's Topics 1. Review 2. ARIMA forecasts 3. Summary of Chapter 8 4. Purposes of Chapter 12 Review Apply the rules of prediction to l-step prediction of ARMA(p,q) in MA() form and in the original form Apply the rules
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Seasonal ARIMA models Seasonal ARIMA models ARIMA(p, d, q ) model: (B)(1 - B)dXt = (B)at (B) = 1 - 1B - - pB p (B) = 1 - 1B - - q B q (1 - B)d can remove a polynomial trend Seasonal AR ope
UWO - SS - 3861
1Statistical Sciences 3861BToday's Topics 1. Chapters 3, 4, 5 2. Chapter 6 3. Chapter 7 4. Chapter 8 5. Chapter 12 Chapters 3, 4, 5 AR(p), MA(q ), and ARMA(p, q) Stationarity and invertibility (Sample) ACF and PACF Yule-Walker equations Ho
Columbia - A - 6603
Fall 2006: PLAN A6603.001: Infrastructure Planning and International Economic Development Wednesday, 11 am-1 pm, Buell 300 Sumila Gulyani Email: sumila.gulyani@columbia.edu TA: Cuz Potter (jwp70@columbia.edu) Abstract Starting with old and new theori
Columbia - A - 6603
Pricing of infrastructure servicesNovember, 2006 Sumila GulyaniOutline1. 2. 3. 4.Definition and significance of user fees Tariff design: Theory & practice Case: Tariff reform & demand in Armenia Supply-side issues in improving cost recovery
Columbia - A - 6603
Fall 2006: PLAN A6603.001Infrastructure Planning and International Economic DevelopmentWednesday, 11 am-1 pm Sumila GulyaniAssignment 1: Insights from the literatureHanded out: Sep. 6, 2006 Electronic submission due in Courseworks by 9 am on da