'Atrix' diaporamas de présentation

Participant Presentations

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Michelangelo Anastassiades

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Parallel & Cluster Computing 2005 Scientific Libraries

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Construction of Substitution matrices BLOSUM BLO CKS SU BSTITUTION M ATRIX PAM

Construction of Substitution matrices BLOSUM BLO CKS SU BSTITUTION M ATRIX PAM P OINT A CCEPTED M UTATIONS. Substitution matrices

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Parallel & Cluster Computing Grab Bag

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Supercomputing in Plain English Grab Bag: Scientific Libraries, I/O Libraries, Visualization

Supercomputing in Plain English Grab Bag: Scientific Libraries, I/O Libraries, Visualization. PRESENTERNAME PRESENTERTITLE PRESENTERDEPARTMENT PRESENTERINSTITUTION DAY MONTH DATE YEAR. Your Logo Here. Slides by Henry Neeman, University of Oklahoma. Outline. Scientific Computing Pipeline

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4-5

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Introduction

Autar Kaw Benjamin Rigsby. Introduction. http://nm.MathForCollege.com Transforming Numerical Methods Education for STEM Undergraduates. Introduction. http://nm.MathForCollege.com. Objectives. define what a matrix is identify special types of matrices, and

456 views • 30 slides

4-3

Using Matrices to Transform Geometric Figures. 4-3. Warm Up. Lesson Presentation. Lesson Quiz. Holt Algebra 2. Warm Up Perform the indicated operation. 1. 2. 3. Objective. Use matrices to transform a plane figure. Vocabulary. t ranslation m atrix r eflection m atrix

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Computational Intelligence Winter Term 2013/14

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HW: Pg. 203 #13-35o

HW: Pg. 203 #13-35o. Animated Activity Online. Multiply Matrices: http://www.classzone.com/cz/books/algebra_2_2007_na/resources/applications/animations/explore_learning/chapter_3/dswmedia/alg207_ch03_pg196.html. M ULTIPLYING T WO M ATRICES.

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Parallel Programming & Cluster Computing Linear Algebra

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4-4

4-4. Matrix Inverses and Solving Systems. Holt Algebra 2. Objectives. Determine whether a matrix has an inverse. Solve systems of equations using inverse matrices. Vocabulary. m ultiplicative inverse m atrix m atrix e quation v ariable m atrix c onstant m atrix.

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8.3 Another Way of Solving a System of Equations

8.3 Another Way of Solving a System of Equations. Objectives: 1.) Learn to find the inverse m atrix 2.) Use the inverse m atrix to a system of equations. Consider this. Let A= Y= B=. Find Y if A + Y = B. Consider this. Let A= Y= B=. Find Y if AY = B.

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8.3 Another Way of Solving a System of Equations

8.3 Another Way of Solving a System of Equations. Objectives: 1.) Learn to find the inverse m atrix 2.) Use the inverse m atrix to a system of equations. Consider this. Let A= Y= B=. Find Y if A + Y = B. Consider this. Let A= Y= B=. Find Y if AY = B.

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M ULTIPLYING T WO M ATRICES

M ULTIPLYING T WO M ATRICES. The product of two matrices A and B is defined provided the number of columns in A is equal to the number of rows in B. M ULTIPLYING T WO M ATRICES. A ? B ? AB. 4 X 3 ? 3 X 5 ? 4 X 5. 4 rows. 3 rows. 3 columns. 5 columns. 4 rows. 5 columns.

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A pratical introduction to MAtriCes

A pratical introduction to MAtriCes. The goal is to give an introduction to the mathematical operations with matrices. A matrix is a 2-dimensional arrangement of (real valued) data. The data entries are organized in rows and columns, just like in a spreadsheet or a table with data.

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M ULTIPLYING T WO M ATRICES

M ULTIPLYING T WO M ATRICES. The product of two matrices A and B is defined provided the number of columns in A is equal to the number of rows in B. M ULTIPLYING T WO M ATRICES. A ? B ? AB. 4 X 3 ? 3 X 5 ? 4 X 5. 4 rows. 3 rows. 3 columns. 5 columns. 4 rows. 5 columns.

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Computational Intelligence Winter Term 2018/19

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Engineering Analysis ENG 3420 Fall 2009

Engineering Analysis ENG 3420 Fall 2009. Dan C. Marinescu Office: HEC 439 B Office hours: Tu-Th 11:00-12:00. Lecture 12. Last time: Optimization Golden ratio ? makes one-dimensional optimization efficient. Parabolic interpolation ? locate the optimum of a single-variable function.

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