PPT-Wavelets

Applications in Signal and Image Processing The Fourier Transform Motivation Problem The FT of stationary and non stationary signals with the same frequency components are equivalent ie we are lacking time localization. BALAJI Department of Mathematics SASTRA University Thanjavur 613 401 INDIA balaji mathsyahoocom Abstract generalized Chebyshev wavelet operational matrix CWOM is presented for the solution of nonlin ear Riccati differential equations The operationa all show the waves at different results obtained assumption usually, an atom General Theo~ T the Method. Method. reflexion from a cry~tal as a whole, the total atoms of of each atom consisted of a sp Corresponding author. Tel.: + 982166581505; fax: +982166581533. E-mail address: arabalibeik@tums.ac.ir 2011 International Conference on Biomedical Engineering and Technology IPCBEE vol.11 (2011) Chapter :: 6. Snell’s Revenge!. Snell’s Law & Critical Refraction. Because seismic sources radiate waves in all directions. Some ray must hit interface at exactly the critical angle, . i. c. This critically oriented ray will then travel along the interface between the two layers. Diffraction of light when two fingers brought close together . infront of a light source . Diffraction by razor blade when illuminated by intense blue light . “light is never known to follow . crooked passages nor to . S. S. A. 1. D. 1. A. 2. D. 2. A. 3. D. 3. Bhushan D Patil. PhD Research Scholar . Department of Electrical Engineering. Indian Institute of Technology, Bombay. Powai, Mumbai. 400076. Outline of Talk. 4C8 Integrated Systems Design. Recall the 1D Haar Xform. Now consider as filtering. FIR Filter H0. FIR Filter H1. Downsample by 2. b. a. a. b. Hence Analysis Filter Bank. Low Pass Filter. High Pass Filter. : Lecture 7. (ME EN 7960-003). Prof.. Rob Stoll. Department of Mechanical Engineering. University of Utah. Fall 2014. Turbulence modeling (alternative strategies). So far our discussion of turbulence modeling has centered around separating the flow into resolved and . (Section 13.10.6-13.10.8). Michael Phipps. Vallary. S. . Bhopatkar. The most useful thing about wavelet transform is that it can turned into sparse expansion i.e. it can be truncated. Truncated Wavelet Approximation. Lecture 8: Wavelets and Data Compression. 2. Topics. Fourier Series. Wavelets. FBI Fingerprint Compression. A Wavelet-Based Data Compression Scheme. An Image Compression Example. Averaging and Differencing. S. S. A. 1. D. 1. A. 2. D. 2. A. 3. D. 3. Bhushan D Patil. PhD Research Scholar . Department of Electrical Engineering. Indian Institute of Technology, Bombay. Powai, Mumbai. 400076. Outline of Talk. Lecture . 5. DCT & Wavelets. Tammy . Riklin. Raviv. Electrical and Computer Engineering. Ben-Gurion University of the Negev. Spatial Frequency Analysis. images of naturally occurring scenes or objects (trees, rocks, . Face . Recognition. He Wang. , . Xuan. . Bao. , . Romit. Roy . Choudhury. , . Srihari. . Nelakuditi. Motivation – Application Scenarios. 2. 2. s. hare a ride to airport. Bob. Elle. Bret. Overview. S. A. 1. D. 1. A. 2. D. 2. A. 3. D. 3. Bhushan D Patil. PhD Research Scholar . Department of Electrical Engineering. Indian Institute of Technology, Bombay. Powai, Mumbai. 400076. Outline of Talk. Overview.