Lab 1: (i) TIMS introduction (ii) Modeling an Equation

Slides:



Advertisements
Similar presentations
Copyright 2001, Agrawal & BushnellVLSI Test: Lecture 181 Lecture 18 DSP-Based Analog Circuit Testing  Definitions  Unit Test Period (UTP)  Correlation.
Advertisements

ECE 4371, Fall, 2014 Introduction to Telecommunication Engineering/Telecommunication Laboratory Zhu Han Department of Electrical and Computer Engineering.
McGraw-Hill©The McGraw-Hill Companies, Inc., 2004 Physical Layer PART II.
EE332 Junior Project Sound Recorder Spring 2001 Chris Brophy Matt Olinger Instructor: S. D. Gutschlag 4/26/01.
Signals Processing Second Meeting. Fourier's theorem: Analysis Fourier analysis is the process of analyzing periodic non-sinusoidal waveforms in order.
ECE 201 Circuit Theory I1 Sinusoidal response of circuits The switch is closed at t = 0. Determine the current i(t) for t >= 0. i(t)
EE2F1 Speech & Audio Technology Sept. 26, 2002 SLIDE 1 THE UNIVERSITY OF BIRMINGHAM ELECTRONIC, ELECTRICAL & COMPUTER ENGINEERING Digital Systems & Vision.
A Full Frequency Masking Vocoder for Legal Eavesdropping Conversation Recording R. F. B. Sotero Filho, H. M. de Oliveira (qPGOM), R. Campello de Souza.
ME 322: Instrumentation Lecture 22 March 11, 2015 Professor Miles Greiner.
EGR 1101 Unit 6 Sinusoids in Engineering (Chapter 6 of Rattan/Klingbeil text)
DSP. What is DSP? DSP: Digital Signal Processing---Using a digital process (e.g., a program running on a microprocessor) to modify a digital representation.
Numerical algorithms for power system protection Prof. dr. sc. Ante Marušić, doc. dr. sc. Juraj Havelka University of Zagreb Faculty of Electrical Engineering.
GCT731 Fall 2014 Topics in Music Technology - Music Information Retrieval Overview of MIR Systems Audio and Music Representations (Part 1) 1.
Lecture 18 DSP-Based Analog Circuit Testing
Wireless PHY: Modulation and Demodulation Y. Richard Yang 09/6/2012.
Fourier Concepts ES3 © 2001 KEDMI Scientific Computing. All Rights Reserved. Square wave example: V(t)= 4/  sin(t) + 4/3  sin(3t) + 4/5  sin(5t) +
Fourier series. The frequency domain It is sometimes preferable to work in the frequency domain rather than time –Some mathematical operations are easier.
Wireless and Mobile Computing Transmission Fundamentals Lecture 2.
EE210 Digital Electronics Class Lecture 2 March 20, 2008.
Leo Lam © Signals and Systems EE235 Lecture 21.
ENE 208: Electrical Engineering Mathematics Fourier Series.
Question 1 Find the following using dB and dBm transformations: a) Power in dB for 22 W b) Power in dBm for 4.8 W c) Power in W for 25 dB.
LPC-analysis-VOSIM-resynthesis Combined class December 18 th 2012 Johan & Peter Institute of Sonology Royal Conservatory, The Hague.
Sinusoid Seventeenth Meeting. Sine Wave: Amplitude The amplitude is the maximum displacement of the sine wave from its mean (average) position. Simulation.
 Circuits in which the source voltage or current is time-varying (particularly interested in sinusoidally time-varying excitation, or simply, excitation.
Prof. Nizamettin AYDIN Advanced Digital Signal Processing 1.
SIGNAL GENERATORS.
Signal Analyzers. Introduction In the first 14 chapters we discussed measurement techniques in the time domain, that is, measurement of parameters that.
The Spectrum n Jean Baptiste Fourier ( ) discovered a fundamental tenet of wave theory.
The Frequency Domain Digital Image Processing – Chapter 8.
Measurement and Instrumentation
1 Angle Demodulator using AM FM demodulators first generate an AM signal and then use an AM demodulator to recover the message signal.  To transform the.
Lock in amplifier. What is a lock-in amplifier ? Lock-in amplifiers are used to detect and measure very small AC signals-all the way down to a few nanovolts!
Instructor: Mian Shahzad Iqbal
Demodulation/ Detection Chapter 4
Part II Physical Layer.
MODULE 2: Circuits, Signals and the Analog Discovery Board SUMMER CHALLENGE Electrical Engineering: Smart Lighting Michael Rahaim, PhD Candidate Multimedia.
UNIT – II ANGLE MODULATION (Part -1/2) Prepared by:
COMPLEX NUMBERS and PHASORS
Data Processing As a science major, you will all eventually have to deal with data. All data has noise Devices do not give useful measurements; must convert.
Harmonic Distortion Analyzer, Wave Analyzer and Function Generator
Continuous-Time Signal Analysis
Introduction to Digital Audio
ECET 345 Competitive Success/snaptutorial.com
ECET 345 Education for Service-- snaptutorial.com.
ECET 345 Teaching Effectively-- snaptutorial.com.
Sinusoidal Waveform Phasor Method.
HNC/D Engineering Science
Figure Hz sine wave to be sampled.
Intro to Fourier Series
Lect5 A framework for digital filter design
Introduction to Digital Audio
Sinusoidal response of circuits
Introduction to Digital Audio
Neurons Skip a Beat during Fast Ripples
EE521 SystemView Example James K Beard, Ph.D. (215) 12/8/2018
Introduction to Digital Audio
HKN ECE 210 Exam 3 Review Session
EE210 Digital Electronics Class Lecture 2 September 03, 2008
Neurons Skip a Beat during Fast Ripples
Signal Processing and Data Analysis Simon Godsill Lent 2015
Uses of filters To remove unwanted components in a signal
C H A P T E R 21 Fourier Series.
Introduction: How to use Audacity to generate and analyze a signal.
Introduction to Digital Audio
Module V Wave Analyzers
Data Processing Chapter 3
Complex Waveforms HNC/D Engineering.
Sinusoidal response of circuits
Presentation transcript:

Lab 1: (i) TIMS introduction (ii) Modeling an Equation Keyur Desai ECE458-Spring 2007 Michigan State University

TIMS Telecommunications Instructional Modeling System Block diagram based approach: each block implements mathematical operations related to Comm. Lots of information at http://www.tims.com.au/ The maximum frequency covered by TIMS = 100KHz; Why not more? Why not 1MHz? TIMS will handle generation and manipulation of signals; how about visualization and measurements?

Pico Scope Pico Scope: 3 channel ADC + software. 2 channels for signals, 1 channel for scope trigger Preferably set scope trigger on Auto and Ext. To save figures in Pico scope, save as, xyz.wmf (windows meta file). Paste this figure in MS word.

Modeling an Equation Objectives: (i) In a laboratory set-up learn addition of waveforms, Amplitude and phase adjustments (ii) Say in your favorite audio track there is a hum of 1KHz (sinusoid); how would you remove it? Your not so smart neighbor generates a hum of 5KHz while you are recording a conversation; What would you do? Objective (i): Two waveforms: Remember the sine function

Sine wave Sine function arose first in trigonometry Sine has a phenomenal property in terms of calculus Especially useful in continuous Linear time invariant (LTI) systems; hence, you will see sine all the time Back to the experiment: Find  and g,G such that Obviously g=G What about ?

Objective 2: Hum removal Now consider a band-limited speech signal s(t) With the help of Fourier Theory we can visualize speech signal as a linear combination of sinusoids with different frequencies For human speech all important information is contained within f=300Hz to f=3400Hz, so we can band- limit the speech via band-pass filtering. But why? Many times, a hum (a sinusoid and its harmonics) gets added in the speech signal Challenge: remove V1(t)

Objective 2: Hum removal Use part 1 to cancel V1(t). Now in real-life applications to remove hum you will have to build circuits. Speech has lots of silence segments: build circuits to extract phase and amplitude of hum using silence.

Objective 2: Hum removal In the case of your not so smart neighbor, do you have to do anything fancy? Remember Low pass filtering. Remember speech has all vital information in the band of 300Hz-3400Hz.