Bourns College of Engineering
University of California
Riverside, CA 92521
EE 105: Modeling and Simulation of Dynamic Systems
Lecture:
Lab 021:
Lab 022:
Lab 023:
MWF
Mond.
Tues.
Tues.
10:10 11:00
11:1
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EE105 Exam 2 Wb/
Closed book. Closed notes. Absolutely no electronics (e.g., calculators, cell phones, .) on the desk.
EE105 Formula Sheet
Formul :
A = [aij] for in?" = 1, . . . ,n M is the minor asso
EE105 Exam 1
EE105 Formula Sheet
Formulas:
A = [aij ] for i, j = 1, . . . , n
Laplace expansion for determinant:
T
A1 = C
|A|
Matrices A and B are similar:
x = Ax + Bu
y = Cx + Du
Similarity Transform
EE105 Exam 1
Feb. 5, 2016
EE105 Formula Sheet
Formulas: ,
A = [aij] for 11,j = 1,. . . ,n A415 is the minor associated With aij cij = (1)+31\/[ij
Laplace expansion for determinant: det(A)
EE 105: PWM Speed Control of a Motor
Jay Farrell
College of Engineering
University of California, Riverside
[email protected]
February 19, 2016
1
Abstract
In a car, an internal combustion engine app
EE 105: MATLAB as an Engineers Problem Solving Tool
Jay Farrell, College of Engineering, University of California, Riverside
January 13, 2016
Abstract
The objective of this laboratory is to familiariz
EE 105: First order systems in Simulink
Jay Farrell, College of Engineering, University of California, Riverside
January 21, 2016
Abstract
and similarly
The objective of this laboratory is to familiar
EE 105 Simulink Lab : Block Diagram Simulation as an Engineers
Problem Solving Tool
Jay Farrell
College of Engineering
University of California, Riverside
[email protected]
February 1, 2016
Abstract
EE 105 Simulink Lab : Numeric Simulation
Jay Farrell
College of Engineering
University of California, Riverside
[email protected]
January 22, 2013
1
Objective
to be an accurate approximation. Each i
EE105 Formula Sheet
Formulas:
A = [aij ] for i, j = 1, . . . , n
Laplace expansion for determinant:
Matrix inverse:
Matrices A and B are
similar:
x = Ax + Bu
y = Cx + Du
Similarity Transform:
Eigenva
EE155 Power System
Analysis: Conservation
of Complex Power and
Three-Phase Balanced
AC Circuits
Dr. Nanpeng Yu
WCH 428
[email protected]
951.827.3688
Outline
Review Key Concepts from Lecture 2
Phasor
Po
EE155 Power System
Aanlysis: Transformer
Modeling
Dr. Nanpeng Yu
WCH 428
[email protected]
951.827.3688
Outline
Review Key Concepts from Electromagnetics
Modeling of an Ideal Transformer
Modeling of a R
1
Midterm Test of EE110A
Fall 2011
Please answer all nine questions. There are total 28 points.
1) (3 points) Given the signal x(t) = e(1+j3)t , determine and simplify Recfw_x(t), Imcfw_x(t)
and |x(t)
1
Midterm Test of EE110A
Winter 2013
(The ten questions have equal weighting.)
SOLUTIONS
1) Determine the real and imaginary parts of the signal x(t) = (2 + j3)e(2+j9)t .
Solution: Recfw_x(t) = 2 cos(
1
Midterm Test of EE110A
Fall 2011
Please answer all nine questions. There are total 28 points.
1) (3 points) Given the signal x(t) = e(1+j3)t , determine and simplify Recfw_x(t), Imcfw_x(t)
and |x(t)
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The Matlab system simulation meets the time domain specification.
Note that if you use function stepplot(), or stepinfo, for settling time, by default, step
SolutiontoLab1
7.(b)i
Rectanglemethod
Youcangotohttp:/en.wikipedia.org/wiki/Rectangle_methodformoreinformation.
In mathematics, specifically in integral calculus, the rectangle method (also called the
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Name
1. For the bond graph shown m Figure I, complete the bond graph and nd the state space model. The
output 3; is the W the 0- element with valued; (15 points)
Oilo7!" Jamey: C . ~ .71
0 Show caus
EE105 Exam 2
Closed book. Closed notes. Absolutely no electronics (e.g., calculators, cell phones, .) on the desk.
EE105 Formula Sheet
Formulas:
A = [aij ] for i, j = 1, . . . , n
Laplace expansion fo
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https:/www.coursehero.com/file/11265747/Midterm-Examination-15W-Solutions/
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University of California at Riverside
Department of Electrical Engineering
EE 110A: Signals and Systems
Final Exam (Dec 8th, 2012)
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FORMULAS AND CONCEPTS YOU MIGHT FIND USEFUL
i
1 h
x[n] X(ej )
X(ej ) Y (ej )
= x[n]y[n]
j
y[n] Y (e )
2
Sine waves and complex exponentials:
cos() =
ej + ej
2
sin() =
e
j
j
e
2j
1 N +1
.
=
1
n=0
If
Lab1
(Matlab Tutorial)
Jae-Cheol Han
SID: 861205971
EE 105
Section: 023
Defining 3 matrices:
A=
3.1416
1.4142
2.7183
> B
B=
1
5
7
> C
C=
29.2406
Defining 3 matrixes (A, B and D), but with loop for the
EE 105: First order systems in Simulink
Jay Farrell, College of Engineering, University of California, Riverside
January 26, 2009
Abstract
and similarly
The objective of this laboratory is to familiar
Voltage Supply Design
Abstract
function [id ]=diode(vd )
A = 0.0007;
if vd > 0.7
Rd = 0.01;
id = A + (vd 0.7)/Rd;
else
Rd = 1000;
id = A + (vd 0.7)/Rd;
end.
This lab relates to the design and simulati