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Introduction to Scientific Programming and Simulation Using R, 2/Ed > 프로그래밍

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Introduction to Scientific Programming and Simulation Using R, 2/Ed
판매가격 59,000원
저자 Jones
도서종류 외국도서
출판사 CRC
발행언어 영어
발행일 2014-6
페이지수 606
ISBN 9781466569997
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  • 도서 정보

    도서 상세설명

    Table of Contents

    Table of Contents

    Preface

    How to use this book

    Programming

    Setting up

    Installing R

    Starting R

    Working directory

    Writing scripts

    Help

    Supporting material

    R as a calculating environment

    Arithmetic

    Variables

    Functions

    Vectors

    Missing data: NA

    Expressions and assignments

    Logical expressions

    Matrices

    The workspace

    Exercises

    Basic programming

    Introduction

    Branching with if

    Looping with for

    Looping with while

    Vector-based programming

    Program flow

    Basic debugging

    Good programming habits

    Exercises

    Input and output

    Text

    Input from a file

    Input from the keyboard

    Output to a file

    Plotting

    Exercises

    Programming with functions

    Functions

    Arguments

    Vector-based programming using functions

    Recursive programming

    Debugging functions

    Exercises

    Sophisticated data structures

    Factors

    Dataframes

    Lists

    Exercises

    Better graphics

    Introduction

    Graphics parameters: par

    Graphical augmentation

    Mathematical typesetting

    Permanence

    Grouped graphs: lattice

    Exercises

    Pointers to further programming techniques

    Packages

    Frames and environments

    Debugging again

    Identifying bottlenecks

    Object-oriented programming: S3

    Object-oriented programming: S4

    Manipulation of data

    Compiled code

    Further reading

    Exercises

    Numerical accuracy and program efficiency

    Machine representation of numbers

    Significant digits

    Time

    Loops versus vectors

    Parallel processing

    Memory

    Caveat

    Exercises

    Root-finding

    Introduction

    Fixed-point iteration

    The Newton–Raphson method

    The secant method

    The bisection method

    Exercises

    Numerical integration

    Trapezoidal rule

    Simpson’s rule

    Adaptive quadrature 210

    11.4 Exercises 214

    Optimisation

    Newton’s method for optimisation

    The golden-section method

    Multivariate optimisation

    Steepest ascent

    Newton’s method in higher dimensions

    Optimisation in R and the wider world

    A curve-fitting example

    Exercises

    Systems of ordinary differential equations

    Euler’s method

    Midpoint method

    Fourth-order Runge–Kutta

    Efficiency

    Adaptive step size

    Exercises

    Probability

    The probability axioms

    Conditional probability

    Independence

    The Law of Total Probability

    Bayes’ theorem

    Exercises

    Random variables

    Definition and distribution function

    Discrete and continuous random variables

    Empirical cdf’s and histograms

    Expectation and finite approximations

    Transformations

    Variance and standard deviation

    The Weak Law of Large Numbers

    Exercises

    Discrete random variables

    Discrete random variables in R

    Bernoulli distribution

    Binomial distribution

    Geometric distribution

    Negative binomial distribution

    Poisson distribution

    Exercises

    Continuous random variables

    Continuous random variables in R

    Uniform distribution

    Lifetime models: exponential and Weibull

    The Poisson process and the gamma distribution

    Sampling distributions: normal, χ2, and t

    Exercises

    Parameter estimation

    Point estimation

    The Central Limit Theorem

    Confidence intervals

    Monte Carlo confidence intervals

    Exercises

     

     

    Markov chains

    Introduction to discrete time chains

    Basic formulae: discrete time

    Classification of states

    Limiting behaviour: discrete time

    Finite absorbing chains

    Introduction to continuous time chains

    Rate matrix and associated equations

    Limiting behaviour: continuous time

    Defining the state space

    Simulation

    Estimation

    Estimating the mean of the limiting distribution

    Exercises

    Simulation

    Simulating iid uniform samples

    Simulating discrete random variables

    Inversion method for continuous rv

    Rejection method for continuous rv

    Simulating normals

    Exercises

    Monte Carlo integration

    Hit-and-miss method

    (Improved) Monte Carlo integration

    Exercises

    Variance reduction

    Antithetic sampling

    Importance sampling

    Control variates

    Exercises

    Case studies

    Introduction

    Epidemics

    Inventory

    Seed dispersal

    Student projects

    The level of a dam

    Runoff down a slope

    Roulette

    Buffon’s needle and cross

    The pipe spiders of Brunswick

    Insurance risk

    Squash

    Stock prices

    Conserving water

    Glossary of R commands

    Programs and functions developed in the text

    Index
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