Random matrices have fascinated mathematicians and physicists since they were first introduced in mathe- matical statistics by Wishart in 1928. After a slow start‚ the subject gained prominence when Wigner introduced the concept of statistical distribution of nuclear energy levels in 1950. Since then‚ random matrix theory has matured into a field with applications in many branches of physics and mathematics‚ and nowadays random matrices find applications in fields as diverse as the Riemann
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%FACE RECOGNITION SYSTEM % % Face recognition system based on EigenFaces Method. % The system functions by projecting face images onto a feature space % that spans the significant variations among known face images. The % significant features are known as "eigenfaces" because they are the % eigenvectors (principal components) of the set of faces. % % Face images must be collected into sets: every set (called "class") should % include a number of images for each person‚ with some variations
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mathematical trick to embed three-dimensional coordinates and transformations into a four-dimensional matrix format. As a result‚ inversions or combinations of linear transformations are simplified to inversion or multiplication of the corresponding matrices. Homogenous coordinates also make it possible to define perspective transformations. Homogenous coordinates allow each point (x‚ y‚ z) to be represented by any of an infinite number of four dimensional vectors: The three-dimensional vector
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Optimizing Cauchy Reed-Solomon Codes for Fault-Tolerant Network Storage Applications James S. Plank Department of Computer Science University of Tennessee 203 Claxton Complex Knoxville‚ TN 37996 plank@cs.utk.edu 865-974-4397 Lihao Xu Department of Computer Science Wayne State University 5143 Cass Avenue Detroit MI‚ 48202 lihao@cs.wayne.edu The 5th IEEE International Symposium on Network Computing and Applications (IEEE NCA06)‚ Cambridge‚ MA‚ July‚ 2006. http://www.cs.utk.edu/˜plank/plank/papers/NCA-2006
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H. Jordon Math 175 Spring 2008 Project 1: Computer Graphics 1 Introduction Computer graphics are images displayed or animated on a computer screen. Applications of computer graphics are widespread and growing rapidly. For instance‚ computer-aided design is an integral part of many engineering processes. The entertainment industry has made the most spectacular use of computer graphics–from the special effects in King Kong to the Nintendo Wii. Most interactive computer software for business and
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ALLAMA IQBAL OPEN UNIVERSITY‚ ISLAMABAD (Department of Mathematics and Statistics) WARNING 1. PLAGIARISM OR HIRING OF GHOST WRITER(S) FOR SOLVING THE ASSIGNMENT(S) WILL DEBAR THE STUDENT FROM AWARD OF DEGREE/CERTIFICATE‚ IF FOUND AT ANY STAGE. 2. SUBMITTING ASSIGNMENTS BORROWED OR STOLEN FROM OTHER(S) AS ONE’S OWN WILL BE PENALIZED AS DEFINED IN “AIOU PLAGIARISM POLICY”. Course: Business Mathematics (1429) Semester: Spring‚ 2012 Level: BA‚ B.Com‚ BBA Total Marks: 100 ASSIGNMENT
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National University Of Co mputer & Emerg ing Sciences-Isla ma ba d Operating Systems Spring 2012 Lab-Assignment2 Deadline: Tuesday 13th March‚ 2012 12:00 PM GENERAL INSTRUCTIONS: Programming can be done in either C or C++. Submissions should include the annotated source code. Programs that will not be executed will get a low grade. Make sure your programs do not crash when given bad input‚ but instead provide warning messages Copy cases will get NEGATIVE MARKS SUBMISSION INSTRUCTIONS
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1 Convective Heat and mass transfer through a Porous medium in a concentric annulus with Radiation effect 1 2 N.B.V.Rama deva prasad‚ Assistant professor in Mathematics‚ Sri Balaji P.G.College‚ Anantapur‚ Dr.P.Raveendra Nath‚ Assistant professor‚ Department of Mathematics‚ Sri Krishnadevaraya University College of Engineering and Technology‚ S.K. University‚ Anantapur - 515 003‚. Abstract We discuss the free and forced convection flow through a porous medium in a coaxial cylindrical duct
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reasoning. In Part A‚ students study matrices‚ complex numbers‚ vectors‚ trigonometric functions and differentiation techniques. In Part B the topics covered are integration techniques and applications of definite integrals‚ differential equations and kinematics. 3. COURSE CONTENT Semester A: 1. Matrices & Linear Algebra The concept of a matrix; matrix algebra‚ including addition‚ subtraction‚ and multiplication of matrices‚ and multiplication of a matrix by a
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Break the input string into square matrices of maximum possible size of odd order‚ minimum being 3x3 and place the remaining elements into
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