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 Distributed Virtual Machines: Inside the Rotor CLI, Schaum's Outline of Basic Electrical Engineering, Electric Machines: Theory, Operating Applications, and Controls (2nd Edition), Electromechanics: Principles, Concepts and Devices (2nd Edition), Envisioning Process as Content: Toward a Renaissance Curriculum (1Off Series)

HW1 Solution
School: Purdue
Homework 1, Problem 1 Let the elements of the vector correspond to the x, y, and z components 1 H := 0 0 Now 1 Point1 := 1 1 2 Point2 := 5 1 Since the Hfield is constant Point2 H dl = H ( Point2 Point1) Point1 Thus the MMF drop is given by T H (

Hw1
School: Purdue
EE321 Spring 10 Homework 1 Problem 1 Review of lineintegral and application to MMF drop. Consider a Cartesian coordinate system (x,y,z). Suppose a uniform Hfield of 1 A/m exists in the direction of the xaxis. Calculate the MMF drop from the point (1,1

Hw3
School: Purdue
EE321 Spring 2010 Homework 3 Problem 1 UI Inductor Analysis Consider the UI inductor design we did in class. Recall we had N = 260 Turns d = 8.4857 cm g = 13.069 mm w = 1.813 cm aw = 21.5181 mm2 ds = 8.94 cm ws = 8.94 cm In our design, we assumed that the

HW6
School: Purdue
ECE321/ECE595 Spring 2012 Homework 6 Problem 1 Permanent Magnet DC Machine A permanent magnet dc machine has ra = 8 and kv = 0.01 Vs/rad. The shaft load torque is approximated as TL = Kr, where K = 5106 Nms. The applied voltage is 6 V and Bm = 0. Calcula

Lecture Set 0
School: Purdue
Lecture Set 0 ECE321/ECE595 S.D. Sudhoff Electromechanical Motion Devices Spring 2012 Courses Meeting Together Courses ECE321 Live (57) cfw_321L ECE321 Video (9) cfw_321V ECE595 On Campus (3) cfw_595C ECE595 Off Campus Pro Ed (11) cfw_595P Differences 321

Hw 9
School: Purdue
Course: Electromechanical Motion Devices
EE321/ECE595 Spring 2013 Homework 9 Problem 1 Rotating MMF The winding function of the a and bphase stator windings of a machine are given by was = 100 cos(4 s ) and wbs = 250 sin(4 s ) . The aphase current of the machine is given by i as = 10 cos( e t

Hw 9 Solutions
School: Purdue
Course: Electromechanical Motion Devices
ECE321/ECE595 Spring 2013 HW#9 Problem 1 ( ) ( ) was = 100 cos 4 s wbs = 250 sin 4 s ias = 10 cos e t + B = 1.2 cos e t + 8 8 4 s 7 0 := 4 10 Expanding B we have B = 1.2 cos e t + Also B= F= F g 0 g 0 B cos( 4 s) + 1.2 sin e t + 8 sin( 4 s) 8 Finally F

Hw 8
School: Purdue
Course: Electromechanical Motion Devices
ECE321/ECE595 Homework 8 Problem 1 Hysteresis Current Control Consider a machine with an armature resistance of 1 , a voltage constant of 0.05 Vs, and an armature inductance of 2 mH. Suppose it is fed from a dc source of 20 V, using a chopper circuit with

Hw 8 Solutions
School: Purdue
Course: Electromechanical Motion Devices
EE321/595 HW#8 Problem 1 ra := 1 kv := 0.05 3 Laa := 2 10 ia := Tedes kv vdc := 20 vfsw := 1 Tedes := 0.1 vfd := 0.8 fmxdes := 30 10 3 ia = 2 Manipulating the expression in the notes we have ( ) fsw r , h := (vfd + ra ia + kv r) (vdc vfsw ra ia kv r) 2 h

Hw 6
School: Purdue
Course: Electromechanical Motion Devices
ECE321/ECE595 Spring 2013 Homework 6 Problem 1 Permanent Magnet DC Machine A permanent magnet dc machine has ra = 6 and kv = 0.01 Vs/rad. The shaft load torque is approximated as TL = Kr, where K = 5106 Nms. The applied voltage is 6 V and Bm = 0. Calcula

Hw6[1]
School: Purdue
Course: Electromechanical Motion Devices
ECE 321 Homework Set 6 Due Monday. Nov. 8 Must be turned in at beginning of class. Staple this page to front of your solutions. Homework will be collected at beginning of class. If not submitted in time, it will not be graded. Name: Student ID: 1. Conside

1. Spring2012courseintro4pages
School: Purdue
Course: Electromechanical Motion Devices
Instructor and TA Prerequisite: ECE 301 or equivalent. Instructor: Professor C. S. George Lee Ofce: MSEE 256 Phone: (765) 4941384 Email: csglee@purdue.edu Ofce Hours: MWF: 10:30 11:30 AM (or by appointment) ECE382: Feedback System Analysis and Design C.

2. Differentialfall2011
School: Purdue
Course: Electromechanical Motion Devices
ECE 382 Review of Solutions of Linear Ordinary Differential Equations with Constant Coefficients We shall consider an nth order, linear, ordinary differential equation with constant coefficients, and discuss some physical problems giving rise to such equ

3. Differentialequations4page
School: Purdue
Course: Electromechanical Motion Devices
Linear Ordinary Differential Equations Linear Ordinary Differential Equations Why study linear ordinary differential equations? Consider an nth order ordinary differential equation of the form: Use ODE to model or describe the behavior of a physical syst

4. Blockdiagramsignalflowgraph4pages
School: Purdue
Course: Electromechanical Motion Devices
Transfer Functions Block Diagrams Transfer function is dened as: L cfw_output variable Transfer function = L cfw_input variable initial conditions are zero For example, nd the transfer function Eo (s) of an RC circuit Ei (s) A block diagram of a system i

5. Modelling%20DCmotor4pages
School: Purdue
Course: Electromechanical Motion Devices
Modeling DC Motors Motor Example Puma Robot  Joint one Modeling Write differential equations to describe the dynamic behavior of a physical system. The differential equations are then used to analyze the expected performance of the physical system. Two c

Hw 4 Solutions
School: Purdue
Course: Electromechanical Motion Devices
EE321, Spring 2013 Homework 4 Problem 1 1 2 Wc = 5 + 2 sin 4 rm i 2 ( ( ( ) Te = 4 cos 4 rm i ) 2 Problem 2 We may express the system as 1 2 7 5 2 5 + x i1 = 7 i 2 2 2 5+x which is of the form i 1 = L 1 2 i2 where L is independent of both c

Practice Exam1_solution
School: Purdue
Course: Electromechanical Motion Devices
ECE321. Fall 2008 Exam 1 Solution Outline Handy Stuff 2 cm := 1 10 mm := 1.0 10 3 7 0 := 4 10 Problem 1 Hy := 20 A := 100 10 By := Hy 0 := By A Only the ycomponent couples the loop := Single turn = 0.02513 Problem 2 w := 1 cm d s := 2 cm g := 0.1 mm

Practice Exam1
School: Purdue
Course: Electromechanical Motion Devices
EE321 Exam 1 Spring 2008 Write your name and student ID on the bluebook. Notes: You must show work for credit. Problems 23 (together) can be used to satisfy ABET Objective 2. Problems 46 (together) can be used to satisfy ABET Objective 1. Bid me run, an

Hw 3
School: Purdue
Course: Electromechanical Motion Devices
ECE321/ECE595 Spring 2013 Homework 3 Problem 1 UI Inductor Analysis Consider the UI inductor design we did in class. Recall we had N = 260 Turns d = 8.4857 cm g = 13.069 mm w = 1.813 cm aw = 21.5181 mm2 ds = 8.94 cm ws = 8.94 cm In our design, we assumed

Hw 3 Solutions
School: Purdue
Course: Electromechanical Motion Devices
EE321, Homework 3 Problem 1 From minimum cost solution in class N := 260 2 d := 8.4857 10 2 d s := 8.94 10 ws := 8.94 10 3 i := 40 3 g := 13.069 10 Ldes := 5 10 2 2 w := 1.813 10 7 0 := 4 10 r := 2000 Recomputing the reluctance R := 2 ( ws + 2w) + 2d s 2

Hw 2
School: Purdue
Course: Electromechanical Motion Devices
EE321 Spring 2013 Homework 2 Problems 1 UI Inductor Analysis Consider the UI core below. Consider the following parameters: w = 1 cm; ws = 5 cm; d s = 2 cm; d = 5 cm; g = 1.5 mm; N = 100 . Suppose the material used is such that for a flux density less tha

Hw 2 Solutions
School: Purdue
Course: Electromechanical Motion Devices
Problem 1  Simple UI Core Analyiss Dimensions, etc 2 3 cm := 1 10 mm := 1.0 10 w := 1 cm d s := 2 cm g := 1.5 mm ws := 5 cm d := 5 cm N := 100 B sat := 1.5 Point where saturation occurs 7 u 0 := 4 10 Now let's compute some reluctances. For flux densities

Hw 1
School: Purdue
Course: Electromechanical Motion Devices
EE321 Spring 2012 Homework 1 Problem 1 Review of lineintegral and application to MMF drop. Consider a Cartesian coordinate system (x,y,z). Suppose a uniform Hfield of 1 A/m exists in the direction of the xaxis. Calculate the MMF drop from the point (1

Hw 1 Solutions
School: Purdue
Course: Electromechanical Motion Devices
Homework 1, Problem 1 Let the elements of the vector correspond to the x, y, and z components 1 H := 0 0 Now 1 Point1 := 1 1 5 Point2 := 2 1 Since the Hfield is constant Point2 H dl = H ( Point2 Point1) Point1 Thus the MMF drop is given by T H (

Practice Exam5
School: Purdue
Course: Electromechanical Motion Devices
EE321 Exam 5 Spring 2008 Write your name and student ID on the bluebook. Only turn in the bluebook. Notes: You must show work for credit. Getting 70% on problems 1 or 2 satisfies objective 1 and 2. Getting 70% on problems 4 or 5 satisfies objective 4. Get

Practice Exam5_solution
School: Purdue
Course: Electromechanical Motion Devices
EE321 Exam 5 Solution Outline Problem 1 cm := 0.01 mm := 0.001 w := 1 cm d := 5 cm ws := 5 cm d s := 2 cm g := 1 mm N := 100 r := 1000 7 0 := 4 10 Fe := 25 A := w d w ds + 2 R 45 := A 0r R 56 := ws + w 0 r A R 45 = 39.789 10 3 R 56 = 95.493 10 3 w R 81

Practice Exam4
School: Purdue
Course: Electromechanical Motion Devices
EE321 Exam 4 Spring 2008 Write your name and student ID on the bluebook. Only turn in the bluebook. Notes: You must show work for credit. Getting 70% of problems 25 satisfies objective 4. Getting 70% of problem 3 or 4 satisfies objective 2. Getting 70% o

Practice Exam4_solution
School: Purdue
Course: Electromechanical Motion Devices
EE321 Exam 4 Solution Outline Problem 1 By inspection, the secondary to primary turns ratio is 10. Nsp := 10 Lm := 500 Referred to secondary rs := 2 From secondary rp := 1 Nsp 2 0 rp = 100 10 From secondary The leakage inductances are zero. Problem 2 Lls

Practice Exam3
School: Purdue
Course: Electromechanical Motion Devices
EE321 Exam 3 Spring 2008 Write your name and student ID on the bluebook. Only turn in the bluebook. Notes: You must show work for credit. Getting 75% of problems 13 satisfies ABET objective 2. Getting 75% of problem 5 satisfies ABET objective 3. Getting

Practice Exam3_solution
School: Purdue
Course: Electromechanical Motion Devices
ECE321 Spring 2008 Exam 3 Solution Outline Problem 1 T Nas := ( 3 3 6 3 3 6 3 3 6 3 3 6 ) Nslts := 12 P := 4 Nslts P =3 1 Was := [ 3 + ( 3 ) + ( 6 ) ] 1 2 j := 2 . 12 k := 1 . 11 Was := Was Nas j j 1 j 1 T 1 Was = 2 3 1 6 3 3 Problem 2 () was = 100 co

Practice Exam2
School: Purdue
Course: Electromechanical Motion Devices
EE321 Exam 2 Spring 2008 Write your name on the bluebook, and on the last sheet of this exam (which has a figure you will need). Turn in the bluebook and the last page of the exam. Assume that they will be separated so put your name on both. Notes: 1.) Yo

Practice Exam2_solution
School: Purdue
Course: Electromechanical Motion Devices
EE321 Exam 2 Problem 1 3 O 4 O2 Problem 2 A. No B. Yes C. Yes D. Yes E. No Problem 3 3 ra := 10 10 Laf := 150 10 3 ifd_mx := 10 ia_mx := 200 v a_mx := 400 Kl := 0.01 Assume we are against the armature voltage and armature current limits: if = v a_mx ra ia

6. Analogyrev0
School: Purdue
Course: Electromechanical Motion Devices
ECE 382 NOTES ON ANALOGOUS SYSTEMS Systems that are governed by the same type of differential equations are called analogous systems. If the response of one physical system to a given excitation is found, then the response of all other systems that are de

7. Analogoussytstemsslides4pages
School: Purdue
Course: Electromechanical Motion Devices
Analogous Systems Mechanical Elements  Inertial Element Inertial elements  masses and moments of inertia. The change in Force (Torque) required to make a unit change in acceleration (angular acceleration). Units: N /m/s2 or kg for mass; Forcevelocity,

8. Sensitivitypoles2ndordersystemsslides1
School: Purdue
Course: Electromechanical Motion Devices
Feedback Control System Characteristics Sensitivity Analysis For a system to perform well, it must be less sensitive to parameter variation. We would like to analyze how the variation of a parameter will affect the performance of the overall system. Why s

Hw8
School: Purdue
EE321 Spring 2010 Homework 8 Problem 1 Hysteresis Current Control Consider a machine with an armature resistance of 1 , a voltage constant of 0.05 Vs, and an armature inductance of 3 mH. Suppose it is fed from a dc source of 20 V, using a chopper circuit

Hw9
School: Purdue
EE321 Spring 2010 Homework 9 Problem 1 Winding Functions Find the winding function for nas ( sm ) = N s sin( Psm / 2) + N s 3 sin(3Psm / 2) Problem 2 Rotating MMF The winding function of the a and bphase stator windings of a machine are given by was = 1

Hw10
School: Purdue
EE321 Spring 2010 Homework 10 Problem 1 Electrical and mechanical rotor speed The electrical frequency applied to an synchronous machine (an AC machine in which the rotor travels at the same speed of the MMF) is 60 Hz. The mechanical rotor speed is 900 RP

Hw11
School: Purdue
EE321 Spring 2010 Homework 11 Problem 1 Brushless DC Operation from a Voltage Source The flux linkage equations for a certain PMSM may be expressed abcs L ss = 0 0 0 L ss 0 0 cos r cos(3 r ) i cos( 2 / 3) cos(3 ) 0 abcs + m r m3 r cos( r + 2 / 3) cos(

Hw12
School: Purdue
EE321 Spring 2010 Homework 12 For this homework, consider a transformer. The primary side resistance and leakage inductance are 2 and 1 mH, respectively. The magnetizing inductance is 100 mH. The (referred) secondary resistance and leakage inductance are

Hw13
School: Purdue
EE321 Spring 2010 Homework 13 Problem 1 Rotating MMF Using the configuration we studied in class (Figure 5.21 in text), the stator currents of a 4 pole machine are given by ias = 50 sin( 200t ) ibs = 50 cos(200t ) The speed of the machine is 500 rpm in t

Hw14
School: Purdue
EE321 Spring 2010 Homework 14 Problem 1 SteadyState Operation Consider a 2phase machine with the following parameters: rs = 72.5 m , Lls = L'lr = 1.32 mH, Lm = 20.1 mH, rr' = 41.3 m , and P = 4 . The load torque varies with the speed cubed, and is such

Exam5
School: Purdue
EE321 Exam 5 Spring 2011 Notes: You must show work for credit on Problems 13. Good luck! Handy Facts 0 = 4 107 H/m Taken from, Continuous and Discrete Signal and Systems Analysis, 2nd Edition, by McGillem & Cooper, 1984, CBS College Publishing, and one h

Exam4
School: Purdue
EE321 Exam 4 Spring 2011 Notes: You must show work for credit on Problems 13. Good luck! Handy Facts 0 = 4 107 H/m Taken from, Continuous and Discrete Signal and Systems Analysis, 2nd Edition, by McGillem & Cooper, 1984, CBS College Publishing, and one h

Exam1_solution
School: Purdue

Exam 3 Solution
School: Purdue

Exam 2 Solution
School: Purdue

Exam5
School: Purdue
EE321 Exam 5 Spring 2010 Notes: You must show work for credit. Trigonometric identities are towards the back. The last page of exam is blank for extra paper if needed. 1) 20 pts. A winding has a resistance of 0.1 Ohms. The flux linkage of the device obeys

Exam4
School: Purdue
EE321 Exam 4 Spring 2010 Notes: You must show work for credit. Trigonometric identities are towards the back of Exam 5. 1.) 20 pts. An induction machine stator winding produces an MMF of the form Fs = 100cos(100t + 4sm ) where sm is measured in the CCW di

Hw7
School: Purdue
EE321 Spring 2010 Homework 7 Problem 1 Buck converter operation Consider the example on page 55 of the lecture notes. Suppose the dc voltage is changed to 125 V and the speed to 400 rad/s. Find the average armature current, the average switch current, the

Hw6
School: Purdue
EE321 Spring 2010 / Homework 6 Problem 1 Problem 3.103 from Electromechanical Motion Devices Problem 2 Problem 3.106 from Electromechanical Motion Devices Problem 3 PM DC Machine Performance A PM DC machine has a back emf constant of 0.1 Vs, and an arma

Hw5
School: Purdue
EE321 Spring 2010 Homework 5 Problem 1 Torque Versus Position Trajectory Consider the torque versus position characteristics of a VR stepper shown below. Initialize the cphase is energized and the position is as indicated (point 1). Then the position is

9. RouthRootLocus4pages
School: Purdue
Course: Electromechanical Motion Devices
Stability Stability Depends on ClosedLoop Poles A system is stable if a bounded input always produces a bounded output (BIBO). Bounded means bounded in magnitude. The system response to a bounded input will result in either a decreasing, neutral, or incr

10. Rules For Plotting Root Locus And Bode Plot
School: Purdue
Course: Electromechanical Motion Devices
ECE 382 ROOT LOCUS CONSTRUCTION RULES FOR K > 0 Rule 1: The root locus has n branches, where n is the number of openloop poles (i.e., poles of G(s)H (s) Rule 2: The root locus (or the branches) starts at the openloop poles (K = 0) and ends at the openl

11. BodeDiagram4pages
School: Purdue
Course: Electromechanical Motion Devices
Frequency Response Method Frequency Response Method of a system is Frequency response Frequency Response Example defined as the steadystate response of Consider a massdashpotspring example with f (t ) as input and x (t ) as output. Frequency response

15. Introduction To Compensator Design
School: Purdue
Course: Electromechanical Motion Devices
School of Electrical and Computer Engineering Introduction to Compensators Process of Compensation of Electrical and Computer Engineering School Compensators R(s) + R(s) + C(s)  C(s)  G(s) T (s) = G(s) G (s) 1 + G (s) Uncompensated system If T(s) does n

16. Bisector Method For RL Lead Design
School: Purdue
Course: Electromechanical Motion Devices
ECE 382 Lead Compensator Design (RootLocus) G(s) = 4 s(s + 2) Design Objective: = 0.5 and n = 4 rad/sec. (Interpret the design objective in terms of performance specication.) Procedure: 1) General form of a lead compensator Gc (s) = Kc (s + 1 ) , 1 (s +

17. DesignLeadBisector0
School: Purdue
Course: Electromechanical Motion Devices
ECE 382 Lead Compensator Design (Bisector Method) j A s1 n 2 2 0 C B =cos1 To determine the location of B (zero) and C (pole) analytically 180 = = 90 2 2 22 = 180 = 90 + . 22 OA OB Using the sine law: sin = sin (Note that OA n ) (1) (2) n sin n sin(9

18. DesignLeadBodeSpring2012
School: Purdue
Course: Electromechanical Motion Devices
ECE 382 Lead Compensator Design (Frequency domain) G(s) = K s(s + 2) Design Objective: Kv = 20 sec1 ; d 50 PM ; Gain margin, Gm 10 dB. Procedure: 1) General form of a lead compensator Gc (s) = Kc (s + 1 ) , 1 (s + ) Kc , > 0, 0<1 Determine the openloop g

19. DesignlagBodefall2011
School: Purdue
Course: Electromechanical Motion Devices
ECE 382 Lag Compensator Design (Frequency domain) G(s) = K s(s + 1)(s + 2) Design Objective: Kv = 5 sec1 ; Gd 40 PM Gain margin, Gm 10 dB. ; Procedure: 1) General form of a lag compensator Gc (s) = Kc (s + 1 ) 1 (s + ) , Kc , > 0, >1 Determine the openlo

Pastfinal2010
School: Purdue
Course: Electromechanical Motion Devices
Fall, 2010 Final Exam ECE321 Last Name:_ First Name:_ User ID (login):_ Work problems and provide answers in space provided  do not unstaple pages Four 1page crib sheets allowed (to be submitted with exam). No calculators, you may express answers in ter

Hw2
School: Purdue
EE321 Spring 2010 Homework 2 Problems 1 UI Inductor Analysis Consider the UI core shown in Figure 1.41 (or Lecture Set 1, slide 34). Consider the following parameters: w = 1 cm; ws = 5 cm; d s = 2 cm; d = 5 cm; g = 1 mm; N = 100 . Suppose the material us

Hw4
School: Purdue
EE321 Spring 2010 Homework 4 Problem 1 Calculation of Torque The fluxlinkage of a certain rotational electromechanical device may be expressed = (5 + 2 sin 4 rm )i where rm is the rotor position and i is the current. What is the electromagnetic torque ?

Exam5
School: Purdue
EE321 Exam 5 Spring 2009 Notes: There are five questions. You must show work for credit. Some problems have more information than is needed. The last two pages of Exam 4 have trigonometric identities. You can tear these off if more convenient. May the flu

Hw 4
School: Purdue
Course: Electromechanical Motion Devices
EE321 Spring 2013 Homework 4 Problem 1 Calculation of Torque The fluxlinkage of a certain rotational electromechanical device may be expressed = (5 + 2sin 4 rm )i where rm is the rotor position and i is the current. What is the electromagnetic torque ?

Exam2
School: Purdue
1. Consider the following variablereluctance stepper motor. rm rm cs bs as as rm bs cs cs bs as as cs bs Maximum selfinductance = 6 H, minimum = 2 H. (a) SL = o (b) Lbsbs = + cos [ o (rm )] (c) If ibs = 2 A, and ias = ics = 0, Te = sin [ (rm o )] (d)

Ch2
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. C hapter 2 ELECTROMECHANICAL ENERGY CONVERSION 2.1 INTRODUCTION T he theory of electr

Ch3
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. C hapter 3 DIRECTCURRENT MACHINES 3.1 INTRODUCTION T he directcurrent (dc) machine

Ch4
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. C hapter 4 WINDINGS AND ROTATING MAGNETOMOTIVE FORCE 4.1 INTRODUCTION In the previous

Ch5
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. C hapter 5 INTRODUCTION TO REFERENCEFRAME THEORY 5.1 INTRODUCTION In recent years, t

Ch6
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. C hapter 6 SYMMETRICAL INDUCTION MACHINES 6.1 INTRODUCTION Although the induction mac

Ch7
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. C hapter 7 SYNCHRONOUS MACHINES 7.1 INTRODUCTION Nearly all electric power is generat

Ch8
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. C hapter 8 PERMANENTMAGNET ac MACHINE 8.1 INTRODUCTION T he permanentmagnet ac mach

App1
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. A ppendix A A BBREVIATIONS, C ONSTANTS, CONVERSIONS, AND I DENTITIES 477 480 APPENDIX

App2
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. A ppendix B MATRIX ALGEBRA B asic Definitions A rectangular array of numbers or funct

App3
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. A ppendix C THREEPHASE SYSTEMS In a threephase system, there are two types of conne

ABET Exam
School: Purdue
EE321 ABET Exam Spring 2009 You may establish credit for ABET objectives (by answering the following questions). 1.) Objective 1. Ability to Analyze / Design Electromagnetic Devices. A solenoid is an electromechanical device used for actuation. In this si

Exam1
School: Purdue
EE321 Exam 1 Spring 2009 Notes: Write your name and ID on blue book. This part of exam will be recycled. You must show work for credit, except for problem 6. Achieving a score of 60% or above on this exam satisfies ABET Objective 1 and Objective 2. Good l

Hw10
School: Purdue
EE321 Spring 2008 / Homework 10 Problem 42 Unbalanced MMF The conductor turns density of a two phase machine is given by n as = 100 cos 2 s nbs = 100 sin 2 s The a and bphase currents are given by i as = 5 cos(400t ) ibs = 4 sin( 400t ) Express the tota

Hw10_solution
School: Purdue
EE321 Spring 2008 HW#10 Problem 42 The winding functions are () was = 50 sin 2 s () wbs = 50 cos 2 s but now the currents are ias = 5 cos( 400t) ibs = 4 sin( 400t) So the total MMF is given by () () F = 250 cos( 400 t) sin 2 s 200 sin( 400 t) cos 2 s ( )

Hw11
School: Purdue
EE321 Spring 2008 Homework 11 Problem 47 QD Transformation Starting with P = vas ias + vbs ibs + vcs ics = v T i abcs abcs Show that P= ( 3 rr rr vqs iqs + vds ids + 2v0 s i0 s 2 ) Problem 48 Brushless DC Operation from a Voltage Source A three phase brus

Hw11_solution
School: Purdue
EE321 Spring 2008 Homework #11 Problem 47 T T 1 1 r r r v K r i P = v abcs iabcs = qd0s T Ks s qd0s T 3 r c cn cp c s 1 iqs n n 2 v r v r v n p c s 1 r = v r v r v P = qs ds 0s s s s i qs ds 0s 0 p p ds 1 1 1 c s 1 i0s 0 3 i r 2 qs 3 r r

Ch1
School: Purdue
Electromechanical Motion Devices, Second Edition by Paul Krause, Oleg Wasynczuk and Steven Pekarek Copyright 2012 Institute of Electrical and Electronics Engineers, Inc. C hapter 1 MAGNETIC AND MAGNETICALLY COUPLED CIRCUITS 1.1 INTRODUCTION Before diving

HW6(1)
School: Purdue
ECE 321 Homework Set 6 Due Wed. Oct. 9 Work each problem on attached sheets. First page blank with only your name and should be stapled. Homework will be collected promptly at 2:30 pm. If not submitted in time, it will not be graded. Not all problems will

Hw4
School: Purdue
ECE 202: Linear Circuit Analysis II Fall2013 HOMEWORK SET 4: DUE TUESDAY, SEPTEMBER 10, 5 PM IN MSEE 180 ALWAYS CHECK THE ERRATA on the web. Main Topics: Equivalent circuits for L and C with initial conditions; transfer functions; H(s). Suggestion: Do wha

Hw6_rachel_pereira
School: Purdue

HW7_rachel_pereira
School: Purdue