B.Tech. (Computer Science and Engineering) S E M E S T E R C O U R S E FIRST CHM101 PHY101 PHY102 MTH101 HSS-I-1/ ENG112N ESC101 PE101 SECOND TA101 PHY103 MTH102 ESC102 CS100 PE102 THIRD MTH203 CHM201 CS220 ESO-1 ESO211 FOURTH HSS-I-2 TA201 CS201 CS355 OE-1 FIFTH CS330 CS340 ONE OUT OF CS350‚ CS425‚ CS455 SIXTH CS335 CS345 ONE OUT OF CS315‚ CS365‚ CS422 SEVENTH CS498 EIGHTH CS499 In addition to above‚ the student must complete
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OXFORD UNIVERSITY PRESS R-5 INTRODUCTION TO SIGNALS AND SYSTEMS DOUGLAS K. LINDNER 12th R-6 SIGNALS AND LINEAR SYSTEMS ROBERT A. GABEL‚ RICHARD A. ROBERTS 3rd JOHN WILEY & SONS R-7 SIGNALS AND SYSTEMS ANALYSIS USING TRANSFORM METHODS AND MATLAB M. J. ROBERTS 8th TMH R-8 SIGNALS AND SYSTEMS I. J. NAGRATH‚ S. N. 1st SHARAN‚ R. RANJAN‚ S. KUMAR TMH R-9 ANALOG AND DIGITAL SIGNAL PROCESSING ASHOK AMBARDAR BROOKE/COLE PUBLISHING COMPANY
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advancements in multimedia computing and high speed wired and wireless communications made DSP to grab increased attention. For an N-point transformation the direct computation of the Discrete Fourier Transform (DFT) requires N2 operations. Cooley and Turkey explained the concept of Fast Fourier Transform (FFT) which reduces the order of computation to Nlog2N. The FFT is not an approximation of the DFT‚ it’s exactly equal to the DFT. FFT decomposes the set of data to be transformed into a series
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A Seminar Report On ZOOM FFT Submitted In partial fulfillment For the award of the Degree of Bachelor of Technology Applied Electronics & Instrumentation In Department of Electronics & Communication Engineering Submitted To: Submitted By Mr. Raj Kumar Jain Krishan Gopal Bansal HOD Enrollment No: 9E1CIAIM40P021
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code size secondary. Contents 1 Introduction .......................................................................................... 2 TMS470R1x Architecture .......................................................................... 3 Fourier Transform .................................................................................. 4 FFT ................................................................................................... 5 Implementation ...................................
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wavelet histogram and wavelet moment of image‚ etc. [12]. Wavelet transform can be used to characterize textures using statistical properties of the gray levels of the pixels comprising a surface image [13]. The wavelet transform is a tool that cuts up data or functions or operators into different frequency components and then studies each component with a resolution matched to its scale. In this paper‚ we used D4 and Haar wavelet transforms to decompose color images into multilevel scale and wavelet coefficients
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SATELLITE‚ MOBILE AND PERSONAL COMMUNICATION ASSIGNMENT =CONTENTS= PROBLEM NUMBER PAGE NUMBER 1 3 2 5 3 7 4 8 5 10 3.30 12 3.31 14 3.32
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have understood: -Basic signal analysis (mostly continuous-time) -Basic system analysis (also mostly continuous systems) -Time-domain analysis (including convolution) -Laplace Transform and transfer functions -Fourier Series (revision) and Fourier Transform -Sampling Theorem and signal reconstructions -Basic z-transform PLD Autumn 2012 Thursday‚ 27 September 12 Signals and Linear Systems Lecture 1 Slide 3 About the course •Lectures - 15-16 hours over 10 weeks •Problem Classes – 8 hours
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computer vision is the Fourier transform. The Fourier transform is a representation of an image as a sum of complex exponentials of varying magnitudes‚ frequencies‚ and phases. The Fourier transform plays a critical role in a broad range of image processing applications‚ including enhancement‚ analysis‚ restoration‚ and compression. Definition of Fourier Transform: If f(m‚ n) is a function of two discrete spatial variables m and n‚ then the two-dimensional Fourier transform of f(m‚ n) is defined
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TELECOMMUNICATION 1 2012-2013 Fall Project SINC FUNCTION‚ SSB-AM‚ FM Name: Onur Mustafa Erdoğan ID Number: 10014044 Submission Date: 24.12.2012 Abstract: In these project‚ I will analyze Fourier Transform of sinc function and it’s modulation.(SSB-AM‚FM) I will explain SSB-AM and FM theoretically and solve their math model in steps. After all‚ I’ll use simulations and graphics to prove my solutions and In the and‚ I will write my conclusions down. Introduction SSB-AM [1]In
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