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Practical Use of Mathcad

Practical Use of Mathcad

Solving Mathematical Problems with a Computer Algebra System

Hans Benker

504 pages, parution le 10/12/1999

Résumé

Introduction
Structure and Operation of Computer Algebra Systems
Application Areas for Computer Algebra Systems
Development of MATHCAD
Comparison of MATHCAD with other Systems
Installation of MATHCAD
Program Installation
MATHCAD Files
Help System
AXUM
MATHCAD User Interface
Menu Bar
Standard Toolbar
Formatting Toolbar
Math Toolbar
Worksheet
Status Bar
MATHCAD Worksheet
Text Arrangement
Layout of Calculations
Worksheets Management
Open, Save and Print
Layout
References and Hyperlinks
Insertion of Objects
MathConnex
Elektronic Books
Properties, Structure and Handling
Books Available, Extension Packs and
Libraries
Exact and Numerical Calculations
Exact Calculation Using Computer Algebra
Symbolic Equal Sign
Keywords
Numerical Calculations
Control of the Calculation
Automatic Mode
Manual Mode
Termination of Calculations
Deactivate Expressions
Optimization
Error Messages
Numbers
Real Numbers
Complex Numbers
Built-in Constants
Variables
Built-In Variables
Simple and Indexed Variables
Range Variables
Strings
Data Management
Data Input
Data Output
Data Exchange
Programming
Boolean Operators and Logical Operators
Definition of Operators
Assignments
Branches
Loops
Programming Examples
Error Handling
Examples
Dimensions and Units of Measure
Basic Arithmetic Operations
Transformation of Expressions
Introduction
Simplification
Partial Fraction Decomposition
Expansion
Multiplication
Factorization
Reduce to a Common Denominator
Substitution
Transformation of Trigonometric Expressions
Sums and Products
Vectors and Matrices
Input
Input of Vectors
Input of Matrices
Vector and Matrix Functions
Computational Operations
Addition and Multiplication
Transposition
Inverse
Scalar, Vector and Scalar Triple Product
Determinants
Eigenvalues and Eigenvectors
Equations and Inequalities
Systems of Linear Equations and Analytical Geometry
Polynomials
Nonlinear Equations
Numerical Solution Methods
Inequalities
Functions
General Functions
Rounding Functions
Sorting Functions
String Functions
Mathematical Functions
Elementary Functions
Special Functions
Definition of Functions
Approximation of Functions
Graphics Features
Curves
Surfaces
Scatter Plots
Diagrams
Animations
Import and Export of Graphics
Differentiation
Calculation of Derivatives
Taylor Expansion
Calculus of Errors
Calculation of Limits
Discussion of Curves
Integration
Indefinite Integrals
Definite Integrals
Improper Integrals
Numerical Methods
Multiple Integrals
Infinite Series and Products
Number Series and Products
Power Series
Fourier Series
Vector Analysis
Fields and their Graphical Display
Gradient, Rotation and Divergence
Curvilinear and Surface Integrals
Differential Equations
Ordinary Differential Equations
Initial Value Problems
Boundary Value Problems
Partial Differential Equations
Transformations
Laplace Transformation
Fourier Transformation
Z-Transformation
Wavelet Transformation
Solution of Difference and Differential Equations
Optimization
Extreme Value Problems
Linear Programming
Nonlinear Programming
Numerical Methods
Probability
Combinatorics
Probability and Random Variables
Expected Value and Variance
Distribution Functions
Random Numbers
Statistics
Parameters of a Sample
Correlation and Regression
Introduction
Linear Regression Curves
Nonlinear Regression Curves
Simulations
Electronic Brooks for Statistics
Summary
Bibliography
Index

Caractéristiques techniques

  PAPIER
Éditeur(s) Springer
Auteur(s) Hans Benker
Parution 10/12/1999
Nb. de pages 504
Format 15,3 x 23,5
Poids 750g
EAN13 9781852331665

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