Owen Jones, Robert Maillardet, Andrew Robinson

June 12, 2014
by Chapman and Hall/CRC

Textbook
- 606 Pages
- 133 B/W Illustrations

ISBN 9781466569997 - CAT# K16464

Series: Chapman & Hall/CRC The R Series

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- Incorporates new chapters on ODEs and Markov chains
- Requires no prior knowledge of programming or probability
- Presents case studies on epidemics, inventory, and seed dispersal that demonstrate the simulation techniques
- Contains an entire chapter of student projects, including three new ones, as well as exercises at the end of each chapter
- Includes an index of the programs developed in the text and a glossary of R commands
- Provides the R code and data in a package on CRAN

*Learn How to Program Stochastic Models*

Highly recommended, the best-selling first edition of **Introduction to Scientific Programming and Simulation Using R **was lauded as an excellent, easy-to-read introduction with extensive examples and exercises. This second edition continues to introduce scientific programming and stochastic modelling in a clear, practical, and thorough way. Readers learn programming by experimenting with the provided R code and data.

The book’s four parts teach:

- Core knowledge of R and programming concepts
- How to think about mathematics from a numerical point of view, including the application of these concepts to root finding, numerical integration, and optimisation
- Essentials of probability, random variables, and expectation required to understand simulation
- Stochastic modelling and simulation, including random number generation and Monte Carlo integration

In a new chapter on systems of ordinary differential equations (ODEs), the authors cover the Euler, midpoint, and fourth-order Runge-Kutta (RK4) schemes for solving systems of first-order ODEs. They compare the numerical efficiency of the different schemes experimentally and show how to improve the RK4 scheme by using an adaptive step size.

Another new chapter focuses on both discrete- and continuous-time Markov chains. It describes transition and rate matrices, classification of states, limiting behaviour, Kolmogorov forward and backward equations, finite absorbing chains, and expected hitting times. It also presents methods for simulating discrete- and continuous-time chains as well as techniques for defining the state space, including lumping states and supplementary variables.

Building readers’ statistical intuition, **Introduction to Scientific Programming and Simulation Using R, Second Edition** shows how to turn algorithms into code. It is designed for those who want to make tools, not just use them. The code and data are available for download from CRAN.

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