Using R for Numerical Analysis in Science and Engineering

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A01=Victor A. Bloomfield
Absolute Error
advanced statistics
Analysis Using R
Author_Victor A. Bloomfield
Base R
Category=UFM
Cellular Automata
Clenshaw Curtis Quadrature
computational methods
Consistent Initial Values
Curve Fitting
data fitting techniques
Data Frame
Delay Differential Equations
Deterministic
Differential Equation
Diffusion Advection Equation
Eigenfunction
Eigenvalue
eq_bestseller
eq_computing
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
Euler Method
Fresnel Integrals
Gauss Kronrod Quadrature
Gaussian Wave Packet
Grid Cells
Improved Euler Method
Interpolation
Laguerre Polynomials
Linear Equation
Linear Model
mathematical modeling
Min 1Q Median 3Q Max
Monte Carlo
NIST Website
Nonlinear Equation
Nonlinear Model
Numerical Differentiation
Numerical Integration
Numerical Method
numerical simulation
Optimization
Ordinary Differential Equations
Orthogonal Polynomials
Partial Differential Equation
Plotrix Package
QR Decomposition
R Analysis
R Code
R Function
R Graph
R Language
R Program
R programming for engineering analysis
R Software
ReacTran Package
Residual Standard Error
scientific computing
Spectral Density Estimation
Statistical Analysis
Stochastic
Taylor's Series
Time Series
V1 V2 V3

Product details

  • ISBN 9781439884485
  • Weight: 830g
  • Dimensions: 156 x 234mm
  • Publication Date: 24 Apr 2014
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
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Instead of presenting the standard theoretical treatments that underlie the various numerical methods used by scientists and engineers, Using R for Numerical Analysis in Science and Engineering shows how to use R and its add-on packages to obtain numerical solutions to the complex mathematical problems commonly faced by scientists and engineers. This practical guide to the capabilities of R demonstrates Monte Carlo, stochastic, deterministic, and other numerical methods through an abundance of worked examples and code, covering the solution of systems of linear algebraic equations and nonlinear equations as well as ordinary differential equations and partial differential equations. It not only shows how to use R’s powerful graphic tools to construct the types of plots most useful in scientific and engineering work, but also:

  • Explains how to statistically analyze and fit data to linear and nonlinear models
  • Explores numerical differentiation, integration, and optimization
  • Describes how to find eigenvalues and eigenfunctions
  • Discusses interpolation and curve fitting
  • Considers the analysis of time series

Using R for Numerical Analysis in Science and Engineering provides a solid introduction to the most useful numerical methods for scientific and engineering data analysis using R.

Victor A. Bloomfield is currently emeritus professor at University of Minnesota, Minneapolis, USA. His research has encompassed more than four decades and a variety of topics, including enzyme kinetics, dynamic laser light scattering, bacteriophage assembly, DNA condensation, scanning tunneling microscopy, and single molecule stretching experiments on DNA. His theoretical work on biopolymer hydrodynamics and polyelectrolyte behavior has resulted in over 200 peer-reviewed journal publications. Using R for Numerical Analysis in Science and Engineering is an extension and broadening of his 2009 book, Computer Simulation and Data Analysis in Molecular Biology and Biophysics: An Introduction Using R, for general usage in science and engineering.

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