A First Course in Scientific Computing
|
|
|
- Gwendolyn Gregory
- 5 years ago
- Views:
Transcription
1 A First Course in Scientific Computing Symbolic, Graphic, and Numeric Modeling Using Maple, Java, Mathematica, and Fortran90 RUBIN H. LANDAU Contributors: Robyn Wangberg (Mathematica), Kyle Augustson (Fortran90), M. J. Paez, C. C. Bordeianu, C. Barnes PRINCETON UNIVERSITY PRESS PRINCETON AND OXFORD
2 Contents List of Figures List of Tables Preface xv xix xxi Chapter 1. Introduction Nature of Scientific Computing Talking to Computers Instructional Guide Exercises to Come Back To 6 PART 1. MAPLE (OR MATHEMATICA) BY DOING 7 Chapter 2. Getting Started with Maple Setting Up Your Work Space Maple's Problem-Solving Environment Maple's Command Structure Sums and sums Execution Groups Key Words and Concepts Supplementary Exercises 23 Chapter 3. Numbers, Expressions, Functions; Rocket Golf Problem: Viewing Rocket Golf Theory: Einstein's Special Relativity Math: Integer, Rational and Irrational Numbers CS: Floating-Point Numbers Complex Numbers Expressions Assignment Statements Equality (rhs, Ihs) 36
3 VIII CONTENTS 3.9 Functions User-Defined Functions Reexpressing Answers CS: Overflow, Underflow, and Round-Off Error Solution: Viewing Rocket Golf Extension: Tachyons* Key Words and Concepts Supplementary Exercises 51 Chapter 4. Visualizing Data, Abstract Types; Electric Fields Why Visualization? Problem: Stable Points in Electric Fields Theory: Stability Criteria and Potential Energy Basic 2-D Plots: plot Compound (Abstract) Data Types: [Lists] and {Sets} D (Surface) Plots of Analytic Functions Solution: Dipole and Quadrupole Fields Exploration: The Tripole Extension: Yet More Plot Types* Visualizing Numerical Data Plotting a Matrix: matrixplot* Animations of Data* Key Words and Concepts Supplementary Exercises 105 Chapter 5. Solving Equations, Differentiation; Towers Problem: Maximum Height of a Tower Model: Block Stacking Math: Equations as Challenges Solving a Single Equation: solve, fsolve Solving Simultaneous Equations (Sets) Solution to Tower Problem Differentiation: limit, diff, D Numerical Derivatives* Alternate Solution: Maximum Tower Height Assessment and Exploration Auxiliary Problem: Nonlinear Oscillations Key Words and Concepts Supplementary Exercises 131 Chapter 6. Integration; Power and Energy Usage (Also 14) Problem: Relating Power and Energy Usage Empirical Models Theory: Power and Energy Definitions 136
4 CONTENTS ix 6.4 Maple: Tools for Integration Problem Solution: Energy from Power Key Words and Concepts Supplementary Exercises 144 Chapter 7. Matrices and Vectors; Rotation Problem: Rigid-Body Rotation Math: Vectors and Matrices Theory: Angular Momentum Dynamics Maple: Linear Algebra Tools Matrix Arithmetic and Operations Solution: Rotating Rigid Bodies Exploration: Principal Axes of Rotation* Key Words and Concepts Supplementary Exercises 182 Chapter 8. Searching, Programming; Dipsticks Problem: Volume of Liquid in Spherical Tanks Math: Volume Integration Algorithm: Bisection Searches Programming in Maple Solution: Volume from Dipstick Height Key Words and Concepts Supplementary Exercises 196 PART 2. JAVA (OR FORTRAN90) BY DOING 197 Chapter 9. Getting Started with Java Compiled Languages Java Program Pieces Entering and Running Your First Program Looking Inside Area.java Key Words Supplementary Exercises 207 Chapter 10. Data Types, Limits, Methods; Rocket Golf Problem and Theory (Same as Chapter 3) Java's Primitive Data Types Methods (Functions) and Modular Programming Solution: Viewing Rocket Golf Your Problem: Modify Golf.java Coercion and Overloading* Keywords 229
5 X CONTENTS 10.8 Supplementary Exercises 229 Chapter 11. Visualization with Java, Classes, Packages D Graphs within Java: PtPlot Installing PtPlot: See Appendix C* Classes and Packages* Gnuplot Basics Java Archives: jar* 244 Chapter 12. Flow Control via Logic; Projectiles Problem: Frictionless Projectile Motion Theory: Kinematics Computer Science: Designing Structured Programs Flow Control via Logic Implementation: Projectile.java Solution: Projectile Trajectories Keywords Supplementary Exercises 260 Chapter 13. Java Input and Output* Basic Input with Scanner Streams: Standard Output, Input, and Error I/O Exceptions: FileCatchThrow.java Automatic Code Documentation: javadoc Nonstandard Formatted Output: printf 275 Chapter 14. Numerical Integration; Power and Energy Usage Problem (Same as Chapter 6): Power and Energy Algorithms: Trapezoid and Simpson's Rules Assessment: Which Rule Is Better? Key Words and Concepts Supplementary Exercises 289 Chapter 15. Differential Equations with Java and Maple* Problem: Projectile Motion with Drag Model: Velocity-Dependent Drag Algorithm: Numerical Differentiation Math: Solving Differential Equations Assessment: Balls Falling Out of the Sky? Maple: Differential-Equation Tools Maple Solution: Drag oc Velocity Extract Operands Drag oc v 2 (Exercise) Dragocu 3 / 2 306
6 CONTENTS XI Exploration: Planetary Motion* Keywords Supplementary Exercises 311 Chapter 16. Object-Oriented Programming; Complex Currents Problem: Resonance in RLC Circuit Math: Complex Numbers Theory: Resistance Becomes Impedance CS: Abstract Data Types, Objects Java Solution: Complex Currents Maple Solution: Complex Currents Explorations: OOP Worked Examples* Keywords Java and Maple Exercises 340 Chapter 17. Arrays: Vectors, Matrices; Rigid-Body Rotations Problem: Rigid-Body Rotations Theory: Angular-Momentum Dynamics CS, Math: Arrays, Vectors, and Matrices Implementation: Inertia.java, lnertia3d.java Jama: Java Matrix Library* Keywords Supplementary Exercises 353 Chapter 18. Advanced Objects; Baton Projectiles* Problem: Trajectory of Thrown Baton Theory: Combined Translation and Rotation CS: OOP Design Concepts Keywords Supplementary Exercises 377 Chapter 19. Discrete Math, Arrays as Bins; Bug Dynamics* Problem: Variability of Bug Populations Theory: Self-Limiting Growth, Discrete Maps Assessment: Properties of Nonlinear Maps Exploration: Bifurcation Diagram, BugSort.java* Exploration: Other Discrete Maps* 384 Chapter D Arrays: File I/O, PDEs; Realistic Capacitor Problem: Field of Realistic Capacitor Theory and Model: Electrostatics and PDEs Algorithm: Finite Differences Implementation: Laplace.Java Exploration: 2-D Capacitor 391
7 XII CONTENTS 20.6 Exploration: 3-D Capacitor* Key Words 393 Chapter 21. Web Computing, Applets, Primitive Graphics What Is Web Computing? Implementation: Get This to Work First Exploration: Modify Appleti.Java Extension: PtPlot as Applet* Extension: Applet with Button Input* Extension: AWT, JFC, and Swing* Example: Baton Applet, Jparabola.java* Keywords Supplementary Exercises 410 PART 3. TEX SURVIVAL GUIDE 411 Chapter 22. l^tgx for Text Why I5TEX? Structure of a I^T^X Document Sample Input File (Sample.tex) Sample l5tgx Output Fonts for Text Environments Lists Sections 425 Chapter 23. IflgX for Mathematics Entering Mathematics: Math Mode Mathematical Symbols and Greek Math Accents Superscripts and Subscripts Calculus and Sums Changing Math Fonts Math Functions Fractions Roots Brackets (Delimiters) Multiline Equations Matrices and Math Arrays Including Graphics Exercise: Putting It All Together 438 Appendix A. Glossary 441
8 CONTENTS xiii Appendix B. Maple Quick Reference, Debugging Help 450 Appendix C. Java Quick Reference and Installing Software 461 C.1 Java Elements 461 C.2 Transferring Files from the CD 465 C.3 Using our Maple Worksheets 466 C.4 Using our Java Programs 466 C.5 Installing PtPlot (or Other) Packages 467 C.6 Installing Java Developer's Kit 469 Bibliography 471 Index 477
MORE THAN AN INTRODUCTION TO SCIENTIFIC COMPUTING. via Symbolic, Graphical and Numeric Problem Solving (Maple, Java, Mathematica, Fortran)
MORE THAN AN INTRODUCTION TO SCIENTIFIC COMPUTING via Symbolic, Graphical and Numeric Problem Solving (Maple, Java, Mathematica, Fortran) MORE THAN AN INTRODUCTION TO SCIENTIFIC COMPUTING via Symbolic,
Welcome to Microsoft Excel 2013 p. 1 Customizing the QAT p. 5 Customizing the Ribbon Control p. 6 The Worksheet p. 6 Excel 2013 Specifications and
Preface p. xi Welcome to Microsoft Excel 2013 p. 1 Customizing the QAT p. 5 Customizing the Ribbon Control p. 6 The Worksheet p. 6 Excel 2013 Specifications and Limits p. 9 Compatibility with Other Versions
STEPHEN WOLFRAM MATHEMATICADO. Fourth Edition WOLFRAM MEDIA CAMBRIDGE UNIVERSITY PRESS
STEPHEN WOLFRAM MATHEMATICADO OO Fourth Edition WOLFRAM MEDIA CAMBRIDGE UNIVERSITY PRESS Table of Contents XXI a section new for Version 3 a section new for Version 4 a section substantially modified for
LATEX. Leslie Lamport. Digital Equipment Corporation. Illustrations by Duane Bibby. v ADDISON-WESLEY
LATEX A Document Preparation System User's Guide and Reference Manual Leslie Lamport Digital Equipment Corporation Illustrations by Duane Bibby v ADDISON-WESLEY Boston San Francisco New York Toronto Montreal
PTC Mathcad Prime 3.0
Essential PTC Mathcad Prime 3.0 A Guide for New and Current Users Brent Maxfield, P.E. AMSTERDAM BOSTON HEIDELBERG LONDON NEW YORK OXFORD PARIS SAN DIEGO SAN FRANCISCO SINGAPORE SYDNEY TOKYO @ Academic
Parallel Robots. Mechanics and Control H AMID D. TAG HI RAD. CRC Press. Taylor & Francis Group. Taylor & Francis Croup, Boca Raton London NewYoric
Parallel Robots Mechanics and Control H AMID D TAG HI RAD CRC Press Taylor & Francis Group Boca Raton London NewYoric CRC Press Is an Imprint of the Taylor & Francis Croup, an informs business Contents
ENGINEERING PROBLEM SOLVING WITH C++
ENGINEERING PROBLEM SOLVING WITH C++ Second Edition Delores M. Etter Electrical Engineering Department United States Naval Academy Jeanine A. Ingber Training Consultant Sandia National Laboratories Upper
Mathematica for Scientists and Engineers
Mathematica for Scientists and Engineers Thomas B. Bahder Addison-Wesley Publishing Company Reading, Massachusetts Menlo Park, California New York Don Mills, Ontario Wokingham, England Amsterdam Bonn Paris
Contents Computing with Formulas
Contents 1 Computing with Formulas... 1 1.1 The First Programming Encounter: a Formula... 1 1.1.1 Using a Program as a Calculator... 2 1.1.2 About Programs and Programming... 2 1.1.3 Tools for Writing
LEARNING TO PROGRAM WITH MATLAB. Building GUI Tools. Wiley. University of Notre Dame. Craig S. Lent Department of Electrical Engineering
LEARNING TO PROGRAM WITH MATLAB Building GUI Tools Craig S. Lent Department of Electrical Engineering University of Notre Dame Wiley Contents Preface ix I MATLAB Programming 1 1 Getting Started 3 1.1 Running
Mobile Robotics. Mathematics, Models, and Methods. HI Cambridge. Alonzo Kelly. Carnegie Mellon University UNIVERSITY PRESS
Mobile Robotics Mathematics, Models, and Methods Alonzo Kelly Carnegie Mellon University HI Cambridge UNIVERSITY PRESS Contents Preface page xiii 1 Introduction 1 1.1 Applications of Mobile Robots 2 1.2
A Document Preparation System. User's Guide and Reference Manual. Leslie Lamport
A Document Preparation System User's Guide and Reference Manual Leslie Lamport Digital Equipment Corporation Illustrations by Duane Bibby TT ADDISON-WESLEY Boston San Francisco New York Toronto Montreal
DEPARTMENT - Mathematics. Coding: N Number. A Algebra. G&M Geometry and Measure. S Statistics. P - Probability. R&P Ratio and Proportion
DEPARTMENT - Mathematics Coding: N Number A Algebra G&M Geometry and Measure S Statistics P - Probability R&P Ratio and Proportion YEAR 7 YEAR 8 N1 Integers A 1 Simplifying G&M1 2D Shapes N2 Decimals S1
PROBLEM SOLVING WITH FORTRAN 90
David R. Brooks PROBLEM SOLVING WITH FORTRAN 90 FOR SCIENTISTS AND ENGINEERS Springer Contents Preface v 1.1 Overview for Instructors v 1.1.1 The Case for Fortran 90 vi 1.1.2 Structure of the Text vii
Excel Scientific and Engineering Cookbook
Excel Scientific and Engineering Cookbook David M. Bourg O'REILLY* Beijing Cambridge Farnham Koln Paris Sebastopol Taipei Tokyo Preface xi 1. Using Excel 1 1.1 Navigating the Interface 1 1.2 Entering Data
Murach s Beginning Java with Eclipse
Murach s Beginning Java with Eclipse Introduction xv Section 1 Get started right Chapter 1 An introduction to Java programming 3 Chapter 2 How to start writing Java code 33 Chapter 3 How to use classes
Data-Driven Modeling. Scientific Computation J. NATHAN KUTZ OXPORD. Methods for Complex Systems & Big Data
Data-Driven Modeling & Scientific Computation Methods for Complex Systems & Big Data J. NATHAN KUTZ Department ofapplied Mathematics University of Washington OXPORD UNIVERSITY PRESS Contents Prolegomenon
MODERN FACTOR ANALYSIS
MODERN FACTOR ANALYSIS Harry H. Harman «ö THE pigj UNIVERSITY OF CHICAGO PRESS Contents LIST OF ILLUSTRATIONS GUIDE TO NOTATION xv xvi Parti Foundations of Factor Analysis 1. INTRODUCTION 3 1.1. Brief
Maxima CAS presentation Chelton Evans
Maxima CAS presentation 2015-12-01 Chelton Evans Abstract Maxima is a popular copyleft CAS (Computer Algebra System) which can be used for both symbolic and numerical calculation. Chelton Evans will present
CONTENTS. PART 1 Structured Programming 1. 1 Getting started 3. 2 Basic programming elements 17
List of Programs xxv List of Figures xxix List of Tables xxxiii Preface to second version xxxv PART 1 Structured Programming 1 1 Getting started 3 1.1 Programming 3 1.2 Editing source code 5 Source code
Excel for Chemists. Second Edition
Excel for Chemists Second Edition This page intentionally left blank ExceL for Chemists A Comprehensive Guide Second Edition E. Joseph Billo Department of Chemistry Boston College Chestnut Hill, Massachusetts
PITSCO Math Individualized Prescriptive Lessons (IPLs)
Orientation Integers 10-10 Orientation I 20-10 Speaking Math Define common math vocabulary. Explore the four basic operations and their solutions. Form equations and expressions. 20-20 Place Value Define
YOGYAKARTA STATE UNIVERSITY MATHEMATICS AND NATURAL SCIENCES FACULTY MATHEMATICS EDUCATION STUDY PROGRAM
YOGYAKARTA STATE UNIVERSITY MATHEMATICS AND NATURAL SCIENCES FACULTY MATHEMATICS EDUCATION STUDY PROGRAM TOPIC 1 INTRODUCING SOME MATHEMATICS SOFTWARE (Matlab, Maple and Mathematica) This topic provides
Contents NUMBER. Resource Overview xv. Counting Forward and Backward; Counting. Principles; Count On and Count Back. How Many? 3 58.
Contents Resource Overview xv Application Item Title Pre-assessment Analysis Chart NUMBER Place Value and Representing Place Value and Representing Rote Forward and Backward; Principles; Count On and Count
Essential MATLAB for Engineers and Scientists
Essential MATLAB for Engineers and Scientists Third edition Brian D. Hahn and Daniel T. Valentine ELSEVIER AMSTERDAM BOSTON HEIDELBERG LONDON NEW YORK OXFORD PARIS SAN DIEGO SAN FRANCISCO SINGAPORE SYDNEY
A Short Introduction to Maple
A Short Introduction to Maple Math 232, Fall 2018 Instructor: Dr. Doreen De Leon The following sections can be seen by clicking on the arrow to the left of the section name. To hide the material, just
Introduction. Assessment Test. Part I The Programmer s Exam 1
4276FM.fm Page ix Thursday, October 2, 2003 11:22 AM at a Glance Introduction Assessment Test xix xxv Part I The Programmer s Exam 1 Chapter 1 Language Fundamentals 3 Chapter 2 Operators and Assignments
David J. Pine. Introduction to Python for Science & Engineering
David J. Pine Introduction to Python for Science & Engineering To Alex Pine who introduced me to Python Contents Preface About the Author xi xv 1 Introduction 1 1.1 Introduction to Python for Science and
MATLAB. Advanced Mathematics and Mechanics Applications Using. Third Edition. David Halpern University of Alabama CHAPMAN & HALL/CRC
Advanced Mathematics and Mechanics Applications Using MATLAB Third Edition Howard B. Wilson University of Alabama Louis H. Turcotte Rose-Hulman Institute of Technology David Halpern University of Alabama
Lesson 3.1 Vertices and Intercepts. Important Features of Parabolas
Lesson 3.1 Vertices and Intercepts Name: _ Learning Objective: Students will be able to identify the vertex and intercepts of a parabola from its equation. CCSS.MATH.CONTENT.HSF.IF.C.7.A Graph linear and
Mathematica CalcCenter
Mathematica CalcCenter Basic features Wolfram Mathematica CalcCenter is based on Mathematica Professional and it is primarily designed for technical calculations. Information about this product can be
Computer Programming C++ (wg) CCOs
Computer Programming C++ (wg) CCOs I. The student will analyze the different systems, and languages of the computer. (SM 1.4, 3.1, 3.4, 3.6) II. The student will write, compile, link and run a simple C++
SymbolicC++: An Introduction to Computer Algebra using Object-Oriented Programming
SymbolicC++: An Introduction to Computer Algebra using Object-Oriented Programming Springer-Verlag London Ltd. Tan Kiat Shi, Willi-Hans Steeb and Yorick Hardy SymbolicC ++: An Introdurtion to Computer
Falling Balls. Names: Date: About this Laboratory
Falling Balls Names: Date: About this Laboratory In this laboratory,1 we will explore quadratic functions and how they relate to the motion of an object that is dropped from a specified height above ground
Table of Contents. Chapter 1. Modeling and Identification of Serial Robots... 1 Wisama KHALIL and Etienne DOMBRE
Chapter 1. Modeling and Identification of Serial Robots.... 1 Wisama KHALIL and Etienne DOMBRE 1.1. Introduction... 1 1.2. Geometric modeling... 2 1.2.1. Geometric description... 2 1.2.2. Direct geometric
CURRICULUM STRUCTURE Topics Covered Term 1: Term 2: Term 3:
CURRICULUM STRUCTURE Topics Covered Term 1: Term 2: Term 3: Year 7 The four operations Place value Ordering numbers Inverse operations Perimeter and area of shapes Fractions and Decimals Order of operations
Mathematical Notations in Web Pages
in Web Pages Lim Chor Pee Mathematics, Science and Computing Centre Ngee Ann Polytechnic, Singapore email: lcp2@np.ac.sg Abstract To display mathematical notations on the screen in WYSIWYG environment
LOGIC AND DISCRETE MATHEMATICS
LOGIC AND DISCRETE MATHEMATICS A Computer Science Perspective WINFRIED KARL GRASSMANN Department of Computer Science University of Saskatchewan JEAN-PAUL TREMBLAY Department of Computer Science University
COMPUTATIONAL DYNAMICS
COMPUTATIONAL DYNAMICS THIRD EDITION AHMED A. SHABANA Richard and Loan Hill Professor of Engineering University of Illinois at Chicago A John Wiley and Sons, Ltd., Publication COMPUTATIONAL DYNAMICS COMPUTATIONAL
Computer Animation. Algorithms and Techniques. z< MORGAN KAUFMANN PUBLISHERS. Rick Parent Ohio State University AN IMPRINT OF ELSEVIER SCIENCE
Computer Animation Algorithms and Techniques Rick Parent Ohio State University z< MORGAN KAUFMANN PUBLISHERS AN IMPRINT OF ELSEVIER SCIENCE AMSTERDAM BOSTON LONDON NEW YORK OXFORD PARIS SAN DIEGO SAN FRANCISCO
In the first part of the lesson, students plot
NATIONAL MATH + SCIENCE INITIATIVE Mathematics Using Linear Equations to Define Geometric Solids Level Geometry within a unit on volume applications Module/Connection to AP* Area and Volume *Advanced Placement
Mechanism Design using Creo Parametric 3.0
Mechanism Design using Creo Parametric 3.0 Overview Course Code Course Length TRN-4521-T 1 Day In this course, you will learn about creating mechanism connections, configuring the mechanism model, creating
Full file at
Java Programming: From Problem Analysis to Program Design, 3 rd Edition 2-1 Chapter 2 Basic Elements of Java At a Glance Instructor s Manual Table of Contents Overview Objectives s Quick Quizzes Class
Discrete Mathematics SECOND EDITION OXFORD UNIVERSITY PRESS. Norman L. Biggs. Professor of Mathematics London School of Economics University of London
Discrete Mathematics SECOND EDITION Norman L. Biggs Professor of Mathematics London School of Economics University of London OXFORD UNIVERSITY PRESS Contents PART I FOUNDATIONS Statements and proofs. 1
CONTENTS. INTRODUCTION xvii
INTRODUCTION xvii SECTION I: AN INTRODUCTION TO JAVA FOR RPG PROGRAMMERS 1 CHAPTER 1: JAVA FOR RPG PROGRAMMERS 3 AS/400 LIBRARIES AND JAVA PACKAGES 3 IMPORT 6 A PROGRAM WITH CLASS 7 LET S START HERE 7
Contents. I The Basic Framework for Stationary Problems 1
page v Preface xiii I The Basic Framework for Stationary Problems 1 1 Some model PDEs 3 1.1 Laplace s equation; elliptic BVPs... 3 1.1.1 Physical experiments modeled by Laplace s equation... 5 1.2 Other
Floating Point Arithmetic
Floating Point Arithmetic CS 365 Floating-Point What can be represented in N bits? Unsigned 0 to 2 N 2s Complement -2 N-1 to 2 N-1-1 But, what about? very large numbers? 9,349,398,989,787,762,244,859,087,678
C Programming for Electronic Engineers
C Programming for Electronic Engineers Keith Jackson BSc CEng MIEE with acknowledgement to Gavin Eamshaw MEng School of Electronic, Communication and Electrical Engineering University of Plymouth MACMILLAN
Multiple Choice Questions. Chapter 5
Multiple Choice Questions Chapter 5 Each question has four choices. Choose most appropriate choice of the answer. 1. Developing program in high level language (i) facilitates portability of nonprocessor
A simple example. Assume we want to find the change in the rotation angles to get the end effector to G. Effect of changing s
CENG 732 Computer Animation This week Inverse Kinematics (continued) Rigid Body Simulation Bodies in free fall Bodies in contact Spring 2006-2007 Week 5 Inverse Kinematics Physically Based Rigid Body Simulation
Contents. Figures. Tables. Examples. Foreword. Preface. 1 Basics of Java Programming 1. xix. xxi. xxiii. xxvii. xxix
PGJC4_JSE8_OCA.book Page ix Monday, June 20, 2016 2:31 PM Contents Figures Tables Examples Foreword Preface xix xxi xxiii xxvii xxix 1 Basics of Java Programming 1 1.1 Introduction 2 1.2 Classes 2 Declaring
1 OBJECT-ORIENTED PROGRAMMING 1
PREFACE xvii 1 OBJECT-ORIENTED PROGRAMMING 1 1.1 Object-Oriented and Procedural Programming 2 Top-Down Design and Procedural Programming, 3 Problems with Top-Down Design, 3 Classes and Objects, 4 Fields
DHANALAKSHMI SRINIVASAN COLLEGE OF ENGINEERING AND TECHNOLOGY ACADEMIC YEAR (ODD SEM)
DHANALAKSHMI SRINIVASAN COLLEGE OF ENGINEERING AND TECHNOLOGY ACADEMIC YEAR 2018-19 (ODD SEM) DEPARTMENT OF COMPUTER SCIENCE AND ENGINEERING SUB: OBJECT ORIENTED PROGRAMMING SEM/YEAR: III SEM/ II YEAR
Curriculum Correlation
Curriculum Correlation Ontario Grade 11(MCF3M) Curriculum Correlation Quadratic Functions Chapter/Lesson/Feature Overall Expectations Expand and simplify quadratic expressions, solve quadratic equations,
Principles of Robot Motion
Principles of Robot Motion Theory, Algorithms, and Implementation Howie Choset, Kevin Lynch, Seth Hutchinson, George Kantor, Wolfram Burgard, Lydia Kavraki, and Sebastian Thrun A Bradford Book The MIT
Isn t it Saturday? IMO Trainning Camp NUK, 2004_06_19 2
2004 6 19 Isn t it Saturday? IMO Trainning Camp NUK, 2004_06_19 2 But, I guess you want to be the IMO Trainning Camp NUK, 2004_06_19 3 So, let s go! IMO Trainning Camp NUK, 2004_06_19 4 Outline Brief introduction
F# for Scientists. Jon Harrop Flying Frog Consultancy Ltd. Foreword by Don Syme A JOHN WILEY & SONS, INC., PUBLICATION WILEY
F# for Scientists Jon Harrop Flying Frog Consultancy Ltd. Foreword by Don Syme WILEY A JOHN WILEY & SONS, INC., PUBLICATION Preface Acknowledgments List of Figi ares List of Tables Acronyms 1 Introduction
Learning C# 3.0. Jesse Liberty and Brian MacDonald O'REILLY. Beijing Cambridge Farnham Köln Sebastopol Taipei Tokyo
Learning C# 3.0 Jesse Liberty and Brian MacDonald O'REILLY Beijing Cambridge Farnham Köln Sebastopol Taipei Tokyo Table of Contents Preface xv 1. C# and.net Programming 1 Installing C# Express 2 C# 3.0
About the Authors. Preface
Contents About the Authors Acknowledgments Preface iv v xv 1: Introduction to Programming and RPG 1 1.1. Chapter Overview 1 1.2. Programming 1 1.3. History of RPG 2 1.4. Program Variables 6 1.5. Libraries,
Math 2250 Lab #3: Landing on Target
Math 2250 Lab #3: Landing on Target 1. INTRODUCTION TO THE LAB PROGRAM. Here are some general notes and ideas which will help you with the lab. The purpose of the lab program is to expose you to problems
Hands-On Standards Deluxe Grades: 7, 8 States: California Content Standards
Hands-On Standards Deluxe Grades: 7, 8 States: Hands-On Standards Deluxe Edition Kit, Grades 5-6: Algebra Summary: This resource guide meets 5 and 6 math curriculum standards by matching activities to
Choose the file menu, and select Open. Input to be typed at the Maple prompt. Output from Maple. An important tip.
MAPLE Maple is a powerful and widely used mathematical software system designed by the Computer Science Department of the University of Waterloo. It can be used for a variety of tasks, such as solving
Spring 2018 Updates. Computing Technology for All. Data Structure Essentials. Digital Design
Spring 2018 Updates Computing Technology for All 1.2 Historical figures in computing 3.4 Cellular networks Type of computers Common input devices Data Structure Essentials 1.4 Algorithm analysis 4.8 BST
Computer Numbers and their Precision, I Number Storage
Computer Numbers and their Precision, I Number Storage Learning goal: To understand how the ways computers store numbers lead to limited precision and how that introduces errors into calculations. Learning
Lectures & Excercises
TLTE.3120 Computer Simulation in Communication and Systems (5 ECTS) http://www.uva.fi/~timan/tlte3120 Lecture 1 9.9.2015 Timo Mantere Professor, Embedded systems University of Vaasa http://www.uva.fi/~timan
Course of study- Algebra Introduction: Algebra 1-2 is a course offered in the Mathematics Department. The course will be primarily taken by
Course of study- Algebra 1-2 1. Introduction: Algebra 1-2 is a course offered in the Mathematics Department. The course will be primarily taken by students in Grades 9 and 10, but since all students must
Since a projectile moves in 2-dimensions, it therefore has 2 components just like a resultant vector: Horizontal Vertical
Since a projectile moves in 2-dimensions, it therefore has 2 components just like a resultant vector: Horizontal Vertical With no gravity the projectile would follow the straight-line path (dashed line).
PROGRAMMING AND ENGINEERING COMPUTING WITH MATLAB Huei-Huang Lee SDC. Better Textbooks. Lower Prices.
PROGRAMMING AND ENGINEERING COMPUTING WITH MATLAB 2018 Huei-Huang Lee SDC P U B L I C AT I O N S Better Textbooks. Lower Prices. www.sdcpublications.com Powered by TCPDF (www.tcpdf.org) Visit the following
MSMS (02PCYQW)
MSMS (02PCYQW) 2016-2017 Organization: the course is composed of two parts: the first part is devoted to the Lagrange (LAG) approach the second part is devoted to the Bond-Graph (BG) approach Each part
Animation. Keyframe animation. CS4620/5620: Lecture 30. Rigid motion: the simplest deformation. Controlling shape for animation
Keyframe animation CS4620/5620: Lecture 30 Animation Keyframing is the technique used for pose-to-pose animation User creates key poses just enough to indicate what the motion is supposed to be Interpolate
Python Scripting for Computational Science
Hans Petter Langtangen Python Scripting for Computational Science Third Edition With 62 Figures 43 Springer Table of Contents 1 Introduction... 1 1.1 Scripting versus Traditional Programming... 1 1.1.1
Math 2250 Lab #3: Landing on Target
Math 2250 Lab #3: Landing on Target 1. INTRODUCTION TO THE LAB PROGRAM. Here are some general notes and ideas which will help you with the lab. The purpose of the lab program is to expose you to problems
Archbold Area Schools Math Curriculum Map
Math 8 August - May Mathematical Processes Formulate a problem or mathematical model in response to a specific need or situation, determine information required to solve the problem, choose method for
Applied Interval Analysis
Luc Jaulin, Michel Kieffer, Olivier Didrit and Eric Walter Applied Interval Analysis With Examples in Parameter and State Estimation, Robust Control and Robotics With 125 Figures Contents Preface Notation
8.NS.1 8.NS.2. 8.EE.7.a 8.EE.4 8.EE.5 8.EE.6
Standard 8.NS.1 8.NS.2 8.EE.1 8.EE.2 8.EE.3 8.EE.4 8.EE.5 8.EE.6 8.EE.7 8.EE.7.a Jackson County Core Curriculum Collaborative (JC4) 8th Grade Math Learning Targets in Student Friendly Language I can identify
Contents. Chapter 1 SPECIFYING SYNTAX 1
Contents Chapter 1 SPECIFYING SYNTAX 1 1.1 GRAMMARS AND BNF 2 Context-Free Grammars 4 Context-Sensitive Grammars 8 Exercises 8 1.2 THE PROGRAMMING LANGUAGE WREN 10 Ambiguity 12 Context Constraints in Wren
1 Transforming Geometric Objects
1 Transforming Geometric Objects RIGID MOTION TRANSFORMA- TIONS Rigid Motions Transformations 1 Translating Plane Figures Reflecting Plane Figures Rotating Plane Figures Students will select translations
Hands-On Introduction to. LabVIEW. for Scientists and Engineers. Second Edition. John Essick. Reed College OXFORD UNIVERSITY PRESS
Hands-On Introduction to LabVIEW for Scientists and Engineers Second Edition John Essick Reed College New York Oxford OXFORD UNIVERSITY PRESS Contents. Preface xiii 1. THE WHILE LOOP AND WAVEFORM CHART
1. Introduction 1 2. Mathematical Representation of Robots
1. Introduction 1 1.1 Introduction 1 1.2 Brief History 1 1.3 Types of Robots 7 1.4 Technology of Robots 9 1.5 Basic Principles in Robotics 12 1.6 Notation 15 1.7 Symbolic Computation and Numerical Analysis
About the Author. Dependency Chart. Chapter 1: Logic and Sets 1. Chapter 2: Relations and Functions, Boolean Algebra, and Circuit Design
Preface About the Author Dependency Chart xiii xix xxi Chapter 1: Logic and Sets 1 1.1: Logical Operators: Statements and Truth Values, Negations, Conjunctions, and Disjunctions, Truth Tables, Conditional
CS321 Introduction To Numerical Methods
CS3 Introduction To Numerical Methods Fuhua (Frank) Cheng Department of Computer Science University of Kentucky Lexington KY 456-46 - - Table of Contents Errors and Number Representations 3 Error Types
The Cantor Handbook. Alexander Rieder
Alexander Rieder 2 Contents 1 Introduction 5 2 Using Cantor 6 2.1 Cantor features....................................... 6 2.2 The Cantor backends.................................... 7 2.3 The Cantor Workspace...................................
Prentice Hall Pre-Algebra 2004 Correlated to: Hawaii Mathematics Content and Performance Standards (HCPS) II (Grades 9-12)
Hawaii Mathematics Content and Performance Standards (HCPS) II (Grades 9-12) NUMBER AND OPERATIONS STANDARD 1: Students understand numbers, ways of representing numbers, relationships among numbers, and
the Simulation of Dynamics Using Simulink
INTRODUCTION TO the Simulation of Dynamics Using Simulink Michael A. Gray CRC Press Taylor & Francis Croup Boca Raton London New York CRC Press is an imprint of the Taylor & Francis Group an informa business
An Introduction to Programming with IDL
An Introduction to Programming with IDL Interactive Data Language Kenneth P. Bowman Department of Atmospheric Sciences Texas A&M University AMSTERDAM BOSTON HEIDELBERG LONDON NEW YORK OXFORD PARIS SAN
A.1 Numbers, Sets and Arithmetic
522 APPENDIX A. MATHEMATICS FOUNDATIONS A.1 Numbers, Sets and Arithmetic Numbers started as a conceptual way to quantify count objects. Later, numbers were used to measure quantities that were extensive,
1 Transforming Geometric Objects
1 Transforming Geometric Objects Topic 1: Rigid Motion Transformations Rigid Motion Transformations Topic 2: Similarity Translating Plane Figures Reflecting Plane Figures Rotating Plane Figures Students
Integration of automatic differentiation tools within object-oriented codes: accuracy and timings
Integration of automatic differentiation tools within object-oriented codes: accuracy and timings Deliverable 2.2 Marco Morandini Dipartimento di Ingegneria Aerospaziale, Politecnico di Milano Introduction
Smarter Balanced Vocabulary (from the SBAC test/item specifications)
Example: Smarter Balanced Vocabulary (from the SBAC test/item specifications) Notes: Most terms area used in multiple grade levels. You should look at your grade level and all of the previous grade levels.
Physics 251 Laboratory Introduction to Spreadsheets
Physics 251 Laboratory Introduction to Spreadsheets Pre-Lab: Please do the lab-prep exercises on the web. Introduction Spreadsheets have a wide variety of uses in both the business and academic worlds.
Acknowledgments. Acronyms
Acknowledgments Preface Acronyms xi xiii xv 1 Basic Tools 1 1.1 Goals of inference 1 1.1.1 Population or process? 1 1.1.2 Probability samples 2 1.1.3 Sampling weights 3 1.1.4 Design effects. 5 1.2 An introduction
CS111: PROGRAMMING LANGUAGE II
1 CS111: PROGRAMMING LANGUAGE II Computer Science Department Lecture 1: Introduction Lecture Contents 2 Course info Why programming?? Why Java?? Write once, run anywhere!! Java basics Input/output Variables
Lecture «Robot Dynamics»: Kinematic Control
Lecture «Robot Dynamics»: Kinematic Control 151-0851-00 V lecture: CAB G11 Tuesday 10:15 12:00, every week exercise: HG E1.2 Wednesday 8:15 10:00, according to schedule (about every 2nd week) Marco Hutter,
The Scope of This Book... xxii A Quick Note About Browsers and Platforms... xxii The Appendices and Further Resources...xxiii
CONTENTS IN DETAIL FOREWORD by Joost de Valk PREFACE xvii xix INTRODUCTION xxi The Scope of This Book... xxii A Quick Note About Browsers and Platforms... xxii The Appendices and Further Resources...xxiii
Prentice Hall Mathematics: Pre-Algebra 2004 Correlated to: Colorado Model Content Standards and Grade Level Expectations (Grade 8)
Colorado Model Content Standards and Grade Level Expectations (Grade 8) Standard 1: Students develop number sense and use numbers and number relationships in problemsolving situations and communicate the
TOPICS. Integers Properties of addition and. Rational Numbers Need for rational numbers. Exponents or Powers Introduction to Exponents or
TOPICS DETAILS Integers Properties of addition and subtraction of integers Multiplication of integers Properties of multiplication of integers Division of integers Properties of division of integers Introduction
Session 2. a. Follow-ups to Session Session 2 (last revised: January 6, 2013) 2 1
6810 Session 2 (last revised: January 6, 2013) 2 1 2. 6810 Session 2 a. Follow-ups to Session 1 First, a couple of general comments on the 1094 sessions. Please try to not skip items if you have time;
Module 4. Computer-Aided Design (CAD) systems
Module 4. Computer-Aided Design (CAD) systems Nowadays the design of complex systems is unconceivable without computers. The fast computers, the sophisticated developing environments and the well elaborated
Scope and Sequence for the New Jersey Core Curriculum Content Standards
Scope and Sequence for the New Jersey Core Curriculum Content Standards The following chart provides an overview of where within Prentice Hall Course 3 Mathematics each of the Cumulative Progress Indicators
EMBEDDED SYSTEMS: Jonathan W. Valvano INTRODUCTION TO THE MSP432 MICROCONTROLLER. Volume 1 First Edition June 2015
EMBEDDED SYSTEMS: INTRODUCTION TO THE MSP432 MICROCONTROLLER Volume 1 First Edition June 2015 Jonathan W. Valvano ii Jonathan Valvano First edition 3 rd printing June 2015 The true engineering experience