Home  - Pure_And_Applied_Math - Matrices

Books Baby Camera Phones Computers Games DVD Electronics Kitchen Magazines Music Garden Software Tools Toys Video Apparel & Accessories Jewelry & Watches Musical Instruments Health & Personal Care Beauty Sports & Outdoors Office Products

e99.com Bookstore

Images

Newsgroups

1-20 of 135    1  | 2  | 3  | 4  | 5  | 6  | 7  | Next 20

Matrices:     more books (100)

Matrix Energetics: The Science and Art of Transformation by Richard Bartlett, 2009-07-07 The Divine Matrix: Bridging Time, Space, Miracles, and Belief by Gregg Braden, 2008-01-02 The Matrix Energetics Experience by Richard Bartlett, 2009-04 Matrix Reimprinting Using EFT: Rewrite Your Past, Transform Your Future by Karl Dawson, Sasha Allenby, 2010-08-02 Children of the Matrix: How an Interdimensional Race has Controlled the World for Thousands of Years-and Still Does by David Icke, 2001-04-01 Designing Matrix Organizations that Actually Work: How IBM, Procter & Gamble and Others Design for Success (Jossey-Bass Business & Management) by Jay R. Galbraith, 2008-11-10 Escaping the Matrix: Setting Your Mind Free to Experience Real Life in Christ by Al Larson, Gregory A. Boyd, 2005-04-01 Like a Splinter in Your Mind: The Philosophy Behind the Matrix Trilogy by Matt Lawrence, 2004-07-26 The Matrix Comics, Vol. 1 by Andy Wachowski, Larry Wachowski, et all 2003-11 Matrix Analysis and Applied Linear Algebra Book and Solutions Manual by Carl D. Meyer, 2001-02-15 Matrix Computations (Johns Hopkins Studies in Mathematical Sciences)(3rd Edition) by Gene H. Golub, Charles F. Van Loan, 1996-10-15 Matrix Algebra From a Statistician's Perspective (Volume 0) by David A. Harville, 2008-06-27 Mine to Take (Matrix of Destiny) by Dara Joy, 2010-05-25 Schaum's Outline of Theory and Problems of Matrix Operations by Richard Bronson, 1988-07-01

lists with details

1. AMS Online Books/Letters On Matrices/COLL17
   The 1934 classic Lectures on matrices by Wedderburn in scanned PDF.  
   http://www.ams.org/online_bks/coll17/

2. An Introduction To MATRICES
   An introduction to matrices. transpose. Then a i,j = a j,i , for alli and j. The sum of matrices of the same kind. Sum of matrices. To  
   http://www.ping.be/~ping1339/matr.htm
   
   Extractions: Theorem 5 A matrix is an ordered set of numbers listed rectangular form. Example. Let A denote the matrix This matrix A has three rows and four columns. We say it is a 3 x 4 matrix. We denote the element on the second row and fourth column with a If a matrix A has n rows and n columns then we say it's a square matrix. In a square matrix the elements a i,i , with i = 1,2,3,... , are called diagonal elements.

3. Matrices: A Lesbian And Lesbian Feminist Research And Network Newsletter
   A lesbian and lesbian feminist research and network newsletter. Sample articles from recent issues .Category Society Gay, Lesbian, and Bisexual Lesbian News and Mediamatrices A Lesbian and Lesbian Feminist Research and Network Newsletter is anonprofit endeavor to increase communication and networking among those  
   http://www.lesbian.org/matrices/
   
   Extractions: A Lesbian and Lesbian Feminist Research and Network Newsletter Matrices: A Lesbian and Lesbian Feminist Research and Network Newsletter is a non-profit endeavor to increase communication and networking among those interested in lesbian scholarship. You'll find Matrices to be an invaluable tool for lesbian scholarship and research, so subscribe today! Matrices is a project of the Center for Advanced Feminist Studies at the University of Minnesota, edited by professor of Women's Studies, Jacquelyn Zita and the rest of the Matrices staff Each issue includes:

4. Homogeneous Transformation Matrices
   Explicit ndimensional homogeneous matrices for projection, dilation, reflection, shear, strain, rotation and other familiar transformations.  
   http://www.silcom.com/~barnowl/HTransf.htm
   
   Extractions: HOMOGENEOUS TRANSFORMATION MATRICES Daniel W. VanArsdale Vector (nonhomogeneous) methods are still being recommended to effect rotations and other linear transformations. Homogeneous matrices have the following advantages: The expressions below use reduction to echelon form and Gram-Schmidt orthonormalization, both with slight modifications. They can be easily coded in any higher level language so that the same procedures generate transformations for any dimension. This article is at an undergraduate level, but the reader should have had some exposure to linear algebra and analytic projective geometry. This material is based on: Daniel VanArsdale, Homogeneous Transformation Matrices for Computer Graphics, , vol. 18, no. 2, pp. 177-191, 1994. Some

5. Hadamard Matrices
   A library of Hadamard matrices maintained by N. J. A. Sloane.  
   http://www.research.att.com/~njas/hadamard/

6. S.O.S. Math - Matrix Algebra
   Algebraic Properties of Matrix Operations. Invertible matrices. Special matrices Triangular, Symmetric, Diagonal  
   http://www.sosmath.com/matrix/matrix.html

7. Cálculos Con Matrices
   http://thales.cica.es/rd/Recursos/rd99/ed99-0289-02/ed99-0289-02.html

8. The Ninth International Workshop On Matrices And Statistics, Hyderabad 2000
   Ninth International Workshop on matrices and Statistics, in celebration of C.R. Rao's 80th Birthday. Hyderabad, India; 913 December 2000.  
   http://eos.ect.uni-bonn.de/HYD2000.htm
   
   Extractions: Hyderabad is approximately midway between Bombay (Mumbai) and Madras (Chennai) and is one of India's largest cities, with a population of about 6 million. Founded by Quli Qutub Shah in 1590 as a royal capital, Hyderabad was a large and important princely feudatory state in India; the ruler, the Nizam of Hyderabad, was considered to be the world's richest man at the time of the state's annexation to India in 1947. The city of Hyderabad became the capital of Andhra Pradesh in 1956. Hyderabad has many palaces and the Char Minar, built in 1591, with four minarets (towers) and four arches through which the main streets of the city pass. Hyderabad is a major trading center and manufactures textiles, glassware, paper, flour, and railway cars, and is unique in its rich architectural glory and blend of linguistic, religious, and ethnic groups. It is an ideal place to celebrate C. R. Rao's 80th Birthday. Fine weather is expected with a midday high of about 20ºC/60ºF.

9. 11th International Workshop On Matrices And Statistics, EIWMS 2002
   In celebration of George P.H. Styan's 65th birthday. Lyngby, Denmark, 2931 August 2002. Online registration.  
   http://www.imm.dtu.dk/matrix02/

10. Magma Computational Algebra System Home Page
    Comprehensive system for algebra, number theory and geometry. Can work with polynomials, matrices, groups, rings, fields, modules, lattices, algebras, graphs, codes, and curves.  
    http://www.maths.usyd.edu.au:8000/u/magma/
    
    Extractions: The Magma Computational Algebra System for Algebra, Number Theory and Geometry Magma is a large, well-supported software package designed to solve computationally hard problems in algebra, number theory, geometry and combinatorics. It provides a mathematically rigorous environment for computing with algebraic, number-theoretic, combinatoric and geometric objects. Recent Notices: May 2002: Magma version 2.9 is ready for export. See Release Notes 2.9 for the release notes. About Magma What's New Magma on-line help FAQ ... Change Password (Registered Users Only) Magma is produced and distributed by the Computational Algebra Group within the School of Mathematics and Statistics of the University of Sydney.

11. Matrices And Determinants
    matrices and determinants The beginnings of matrices and determinants goes back to the second century BC although traces can be seen back to the fourth century BC.  
    http://www-groups.dcs.st-and.ac.uk/~history/HistTopics/Matrices_and_determinants
    
    Extractions: The beginnings of matrices and determinants goes back to the second century BC although traces can be seen back to the fourth century BC. However it was not until near the end of the 17 th Century that the ideas reappeared and development really got underway. It is not surprising that the beginnings of matrices and determinants should arise through the study of systems of linear equations. The Babylonians studied problems which lead to simultaneous linear equations and some of these are preserved in clay tablets which survive. For example a tablet dating from around 300 BC contains the following problem:- There are two fields whose total area is square yards. One produces grain at the rate of of a bushel per square yard while the other produces grain at the rate of a bushel per square yard. If the total yield is bushels, what is the size of each field. The Chinese, between 200 BC and 100 BC, came much closer to matrices than the Babylonians. Indeed it is fair to say that the text Nine Chapters of the Mathematical Art written during the Han Dynasty gives the first known example of matrix methods. First a problem is set up which is similar to the Babylonian example given above:-

12. Linear Equations, Matrices, Determinants
    Linear equations, matrices, determinants. fundamentals. Rank of a matrixand inverse of a matrix. Singular and regular matrices. If  
    http://www.ping.be/~ping1339/stels2.htm
    
    Extractions: Application about lines in a plane In previous articles, we have seen the fundamental properties of linear equation systems, matrices and determinants. In this part II, we bring these concepts together and we'll find many relations between these fundamentals. If the determinant of a square matrix is 0, we call this matrix singular otherwise, we call the matrix regular. Take a fix matrix A. By crossing out, in a suitably way, some rows and some columns from A, we can construct many square matrices from A. The number of rows of that matrix is called the rank of A. Replace each element of A with its own cofactor and transpose the result, then you have made the adjoint matrix of A. Theorem : When we multiply the elements of a row of a square matrix with the corresponding cofactors of another row, then the sum of these product is 0.

13. Matrices And Determinants
    matrices and determinants. It is not surprising that the beginnings of matrices anddeterminants should arise through the study of systems of linear equations.  
    http://www-gap.dcs.st-and.ac.uk/~history/HistTopics/Matrices_and_determinants.ht
    
    Extractions: The beginnings of matrices and determinants goes back to the second century BC although traces can be seen back to the fourth century BC. However it was not until near the end of the 17 th Century that the ideas reappeared and development really got underway. It is not surprising that the beginnings of matrices and determinants should arise through the study of systems of linear equations. The Babylonians studied problems which lead to simultaneous linear equations and some of these are preserved in clay tablets which survive. For example a tablet dating from around 300 BC contains the following problem:- There are two fields whose total area is square yards. One produces grain at the rate of of a bushel per square yard while the other produces grain at the rate of a bushel per square yard. If the total yield is bushels, what is the size of each field. The Chinese, between 200 BC and 100 BC, came much closer to matrices than the Babylonians. Indeed it is fair to say that the text Nine Chapters of the Mathematical Art written during the Han Dynasty gives the first known example of matrix methods. First a problem is set up which is similar to the Babylonian example given above:-

14. Workshop On L-functions And Random Matrices
    American Institute of Mathematics, Palo Alto, CA; 1418 May 2001.  
    http://www.aimath.org/rmt.html
    
    Extractions: From March, 2001 through August, 2002 AIM will be hosting a program on L-functions and Random Matrices. The purpose of this program is to understand as fully as possible the remarkable relationship between these two fields that was first observed in 1972 by H. L. Montgomery and has recently been the subject of some amazing developments. This program is sponsored in part by an FRG grant from the National Science Foundation. Open problems related to L-functions and random matrices

15. REDIRECTION...
    matrices can be your Friends. By Steve Baker What stops most novice graphics programmers from getting friendly with matrices is that they look like 16 utterly random numbers.  
    http://web2.airmail.net/sjbaker1/matrices_can_be_your_friends.html

16. QuickMath Automatic Math Solutions
    QuickMath allows students to get instant solutions to all kinds of math problems,from algebra and equation solving right through to calculus and matrices.  
    http://www.quickmath.com/www02/pages/modules/matrices/index.shtml
    
    Extractions: Please support QuickMath by making a donation. The matrices section of QuickMath allows you to perform arithmetic operations on matrices. Currently you can add or subtract matrices, multiply two matrices, multiply a matrix by a scalar and raise a matrix to any power. A matrix is a rectangular array of elements (usually called scalars), which are set out in rows and columns. They have many uses in mathematics, including the transformation of coordinates and the solution of linear systems of equations. Here is an example of a 2x3 matrix : The arithmetic suite of commands allows you to add or subtract matrices, carry out matrix multiplication and scalar multiplication and raise a matrix to any power. Matrices are added to and subtracted from one another element by element. For instance, when adding two matrices A and B, the element at row i, column j of A is added to the element at row i, column j of B to give the element at row i, column j of the answer. Consequently, you can only add and subtract matrices which are the same size. Matrix muliplication is a little more complicated. Suppose two matrices A and B are multiplied together to get a third matrix C. The element at row i, column j in C is found by taking row i from A and multiplying it by column j from B. Two matrices can only be multiplied together if the number of columns in the first equals the number of rows in the second.

17. Pacific Analytical: Environmental Analyses For Dioxins, PCBs, Volatile And Semiv
    Specialist in low level analyses for volatile and semivolatile organics, pesticides/herbicides, PCBs, dioxins by GC, GCMS, and HRGCMS. Offers methods development for waters, soils, organic matrices in Carlsbad, CA.  
    http://www.pacificanalyticalinc.com/
    
    Extractions: Analysis of Hazardous Wastes, Wastewater, Drinking Water, Soil, Sediments, and Tissues By GC, GCMS, HRGC/HRMS, HPLC For Volatile organics, Semivolatile organics, Pesticides/Herbicides, Dioxins/Furans, PCBs pacific analytical carlsbad laboratory analysis chemistry hazardous TCDD dioxin furan PCB pesticide polychlorinated biphenyl volatile semivolatile spectrometry chromatography mass gas environmental analysis Pacific Analytical, Inc., is an innovative, high technology chemical analysis laboratory offering services ranging from routine analyses to analytical methods and software development. We specialize in chemical analysis measurements where complex sample media, low concentrations, and/or unusual analytes challenge the capabilites of ordinary laboratories. Founded in 1985, Pacific Analytical is employee-owned and operated with an excellent technical staff who take pride in their ability to provide for our clients' special needs. Regardless of the number of samples or the difficulty of the analysis, Pacific Analytical’s commitment is to deliver documented high-quality analyses in the most efficient and cost effective manner possible. We maintain an extensive in-house QA/QC program which includes strict chain-of-custody procedures, laboratory quality control and complete final review of all reported data. This assures that our customers receive complete reports which fully document data quality.

18. ELibrary.com - Vol 34 Medical Post 03-10-1998 Pp 2104, 'Matrices Seen ELibrary I
    Welcome to www.matrices.net! My name is Sara Howard.  
    http://redirect-west.inktomi.com/click?u=http://ask.elibrary.com/getdoc.asp%3Fpu

19. Matrices
    matrices. Introduction matrices are extremely handy for writing fast3D programs. As you'll see they are just a 4x4  
    http://www.geocities.com/SiliconValley/2151/matrices.html
    
    Extractions: Matrices Introduction Matrices are extremely handy for writing fast 3D programs. As you'll see they are just a 4x4 list of numbers, but they do have 2 very important properties: A tranformation is simply a way of taking a set of points and modifying them in some way to get a new set of points. For example, if the user moves 10 units forward in a certain direction then the net result is the same as if all objects in the world moved 10 units in the opposite direction. A Point in Space Modifying the Position of a Point the point Compare this to the artical on basic 3D math and you'll see that we are in fact taking the dot product of the two vectors. What we do above is mutiply each top item by the item under it and add the results up to get the answer.

20. Interpolation Using Spline Functions
    Theory and example of using a natural cubic spline to connect given data with a smooth curve. Discussion of tridiagonal matrices.  
    http://www.cmcentre.com/~daryl/spline.html

1-20 of 135    1  | 2  | 3  | 4  | 5  | 6  | 7  | Next 20