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Computational Methods for Numerical Analysis with R

James P Howard, II (Johns Hopkins Applied Physics Laboratory, USA)

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Productivity Press
08 June 2017
Computational Methods for Numerical Analysis with R is an overview of traditional numerical analysis topics presented using R. This guide shows how common functions from linear algebra, interpolation, numerical integration, optimization, and differential equations can be implemented in pure R code. Every algorithm described is given with a complete function implementation in R, along with examples to demonstrate the function and its use.

Computational Methods for Numerical Analysis with R is intended for those who already know R, but are interested in learning more about how the underlying algorithms work. As such, it is suitable for statisticians, economists, and engineers, and others with a computational and numerical background.
By:   James P Howard II (Johns Hopkins Applied Physics Laboratory USA)
Imprint:   Productivity Press
Country of Publication:   United States
Dimensions:   Height: 235mm,  Width: 156mm, 
Weight:   522g
ISBN:   9781498723633
ISBN 10:   1498723632
Series:   Chapman & Hall/CRC Numerical Analysis and Scientific Computing Series
Pages:   257
Publication Date:   08 June 2017
Audience:   General/trade ,  College/higher education ,  ELT Advanced ,  Primary
Format:   Hardback
Publisher's Status:   Active
Preface Introduction to Numerical Analysis Error Analysis Linear Algebra Interpolation and Extrapolation Differentiation and Integration Root Finding and Optimization Differential Equations Suggested Reading Index

James P Howard, II

Reviews for Computational Methods for Numerical Analysis with R

The author says that the book is written for advanced undergraduate or first year graduate student as a collateral text for numerical analysis courses. The theoretical part of numerical analysis is mostly omitted, the focus is to present a working R code for many basic tasks of numerical computation including linear algebra, interpolation, numerical integration, root finding and optimisation and differential equations. The presentation is very clear and reader friendly. -Matti Vuorinen (Turku), in Zentralblatt Mathematik, April 2018


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