SIGNALS AND SYSTEMS
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Chapter 3 Supplement-2
Orthogonal Basis Functions
November 2004
Signals & S
1
SPEECH
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DTFS
N1
x[n] X [k ]e jk0 n
k 0
N1
n 0
N1
N1
n 0
k 0
x[n]e jk0 n cfw_ X [k ]e jk 0 n e jk0 n
N1
N1
n 0
l 0
cfw_ X [l ]e
SIGNALS AND SYSTEMS
SPEECH
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Chapter 3 Supplement-1
Time-Bandwidth Product
July 2004
Signals & S
1
Proof of Time-Bandwidth
Product
1
x(t )
2
SPEECH
LAB
NTHU EE
X ( j )e jt d
X ( j ) x(t )e jt dt
Definite integral
1
x ( 0)
2
X ( j ) d
X (0) x(t
SUPPLEMENT 1 TO CHAPTER 3
The LINGO Modeling Language
LINGO is a mathematical modeling language designed particularly for formulating and solving a wide
variety of optimization problems, including linear programming, integer programming (Chap. 12), and
no
Solved Examples for Chapter 3
Example for Section 3.1
The Apex Television Company has to decide on the number of 60- and 42-inch sets to be
produced at one of its factories. Market research indicates that at most 40 of the 60-inch
sets and 10 of the 42-in
SUPPLEMENT 2 TO CHAPTER 3
More about LINGO
Supplement 1 to Chapter 3 describes and illustrates how LINGO can be used to formulate and solve
relatively small models. We now will show how LINGO can formulate a huge model like the one for the
production plan
INTEGERPROGRAMMINGBASEDAPPROACHES
FORTHETRAINDISPATCHINGPROBLEM
Gvenahin1,RavindraK.Ahuja2 andClaudioB.Cunha3
(Revised:Febr uar y23,2008)
ABSTRACT
Railroads face the challenge of competing with the trucking industry in a fastpaced environment. In this
res
Constraint-Based Local Search for Container
Rail Scheduling
By
Nakorn Indra-Payoong
Submitted in accordance with the requirements for the degree of
Doctor of Philosophy
THE UNIVERSITY OF LEEDS
SCHOOL OF COMPUTING
February 2005
The candidate confirms that
SIGNALS AND SYSTEMS
SPEECH
LAB
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Chapter 3 Supplement-3
Symmetry Properties
November 2004
Signals & S
1
SPEECH
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x(t): real and even
x (t ) x(t )
x(t ) x( t )
X ( j ) x(t )e
jt
dt
X ( j ) x (t )e jt dt
X ( j ) x(t )e j ( )t dt X ( j )
jt
SIGNALS AND SYSTEMS
SPEECH
LAB
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Chapter 3
FOURIER REPRESENTATIONS OF
SIGNALS AND LINEAR TIMEINVARIANT SYSTEMS
September 2005
Signals & S
1
SPEECH
LAB
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This series of lecture notes is prepared for
the course EE3610 in National Tsing Hua
Unive
Chap3
Fourier Series
Representation of
Periodic Signals
1
Prof. Sh-Chang ,Dept. of E.E.,NTOU
3.1 The Response of LTI Systems to Complex
Exponentials
z
The response of an LTI system to a complex
exponential input is the same complex exponential with
a chan
SIGNALS AND SYSTEMS
SPEECH
LAB
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Chapter 4
APPLICATIONS OF FOURIER
REPRESENTATIONS TO MIXED
SIGNAL CLASSES
September 2005
Signals & S
1
SPEECH
LAB
NTHU EE
This series of lecture notes is prepared for
the course EE3610 in National Tsing Hua
Universit
SIGNALS AND SYSTEMS
SPEECH LAB
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Chapter 7
REPRESENTING SIGNALS BY
USING DISCRETE-TIME COMPLEX
EXPONENTIALS: THE ZTRANSFORM
September 2005
Signals & Systems-07
1
SPEECH LAB
NTHU EE
This series of lecture notes is prepared for the
course EE3610 in Na
Chapter 1
Signals and Systems
Signals may describe a wide variety of
physical phenomena. It can represented
mathematically as functions of one or more
independent variables.
For example:
Time
Frequency
Temperature
Pressure
And many others
We will be consi
SIGNALS AND SYSTEMS
SPEECH
LAB
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Chapter 2
TIME-DOMAIN
REPRESENTATIONS OF LINEAR
TIME-INVARIANT SYSTEMS
September 2005
Signals & S
1
SPEECH
LAB
NTHU EE
This series of lecture notes is prepared for
the course EE3610 in National Tsing Hua
University b
EE3610
SIGNALS AND SYSTEMS
SPEECH
LAB
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Announcement
Hsiao-Chuan Wang
Department of Electrical Engineering
National Tsing Hua University
Hsinchu, Taiwan 300
September 2005
Signals & S
1
Textbook
SPEECH
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Signals and Systems, 2nd Ed.
Simon
Chap4
The Continuous-Time
Fourier Transform
1
Prof. Sh-Chang ,Dept. of E.E.,NTOU
4.1 Representation of Aperiodic Signals: The
continuous-Time Fourier Transform
z
4.1.1 Development of the FT representation of an
aperiodic signal
x(t ) is an aperiodic signa
SIGNALS AND SYSTEMS
SPEECH
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Chapter 6
REPRESENTING SIGNALS BY
USING CONTINUOUS-TIME
COMPLEX EXPONENTIALS: THE
LAPLACE TRANSFORM
September 2005
Signals & S
1
SPEECH
LAB
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This series of lecture notes is prepared for
the course EE3610 in Na
Chapter 2
Linear Time-Invariant System
2.0 Introduction
Two reasons we focus on the properties, linearity and
time invariance:
First, many physical processes possess these properties and
thus can be modeled as linear time-invariant(LTI) systems.
In additi
Chapter 2 Supplement
RADAR radio detection and ranging
Frequency of carrier wave typically, 3 GHz (=10 cm)
PW pulse width (in s)
RT rest time
PRT pulse repetition time (in ms)
Signals & Systems
-01a
1
Radar system
Signals & Systems
-01a
2
Plan position in
SIGNALS AND SYSTEMS
SPEECH
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Chapter 1
INTRODUCTION
September 2005
Signals & S
1
SPEECH
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This series of lecture notes is prepared for
the course EE3610 in National Tsing Hua
University by Professor Hsiao-Chuan Wang,
for using the text
Java Image Processing
Introduce some application used in Assignment DEMO APP
Introduce assignment
Take a photo using an installed camera
Add accessing SD card permission in AndroidManifest.xml
2
Take a photo using an installed camera
New Intent()
Images
Problem Set 1
Due: see website for due dates
Chapter 1: The Special Theory of Relativity (Tipler)
Question A
When Albert Einstein was a boy of 16, he mulled over the following puzzler: A runner
looks at herself in a mirror that she holds at arms length in
[Company Address and Date?]
Dear Sir/Madam,
I am writing to you as a student representative of the Global Program at National Tsing-Hua
University (NTHU). NTHU established the Global Program ( ) in the fall of 2013 to give
students opportunities to expand
10320 CS410001 Computer Architecture 2016
Appendix D Error Detection Sample
The error handler should contain the following two functions.
1. Output error message if detect an error
A. 2SHQWKHerror_dump.rptILOHDQGZULWHRXWWKHHUURUPHVVDJHDVVSHFLILHGLQ7DEOH
2
10420 CS410001 Computer Architecture 2016
Appendix C-1 - Output Samples for Project 1
Please refer to the specified output format to generate your output report. Since we are using a script
to automatically check your results, if the format does not match
10420 CS410001 Computer Architecture 2016
Appendix B - Input Samples
An Example C program:
sum = 0;
for( i = 0; i < 3; i+ ) cfw_
sum += i;
Suppose that
1. The sizes of sum & i are words.
2. The address of sum is located at 0x00000000 in D memory, while t
10420 CS410001 Computer Architecture 2016
Project #2
1. Project Objective
a. Implement a pipelined, functional processor simulator for the reduced MIPS R3000 ISA,
following the specification Datasheet for the Reduced MIPS R3000 ISA in Appendix A
b. Design
Chapter 13
Representation and Description
1
Preview
1.
2.
3.
4.
5.
2
Representation
Boundary Descriptors
Regional Descriptors
Use of Principal Components for Description
Relational Descriptors
1.
Representation
1.1
Chain Codes
- to represent a boundary by