R programming for actuarial science / Peter McQuire, Alfred Kume.

By: McQuire, Peter [author.]
Contributor(s): Kume, Alfred [author.]
Language: English Publisher: Hoboken, NJ : John Wiley & Sons Ltd, ©2024Description: 1 online resource : illustrationsContent type: text Media type: computer Carrier type: online resourceISBN: 9781119754978; 9781119754992; 1119754992; 9781119754985; 1119754984; 9781119755005; 111975500XSubject(s): R (Computer program language) | Actuarial scienceGenre/Form: Electronic books.DDC classification: 368/.0102855133 LOC classification: QA276.45.R3 | M38 2024ebOnline resources: Full text is available at Wiley Online Library Click here to view
Contents:
Table of Contents About the Companion Website xxi Introduction 1 1 R : What You Need to Know to Get Started 9 2 Functions in R 33 3 Financial Mathematics (1): Interest Rates and Valuing Cashflows 45 4 Financial Mathematics (2): Miscellaneous Examples 63 5 Fundamental Statistics: A Selection of Key Topics -- Dr A Kume 87 6 Multivariate Distributions, and Sums of Random Variables 139 7 Benefits of Diversification 147 8 Modern Portfolio Theory 155 9 Duration -- A Measure of Interest Rate Sensitivity 171 10 Asset-Liability Matching: An Introduction 177 11 Hedging: Protecting Against a Fall in Equity Markets 187 12 Immunisation -- Redington and Beyond 195 13 Copulas 211 14 Copulas -- A Modelling Exercise 237 15 Bond Portfolio Valuation: A Simple Credit Risk Model 247 16 The Markov 2-State Mortality Model 259 17 Approaches to Fitting Mortality Models: The Markov 2-state Model and an Introduction to Splines 273 18 Assessing the Suitability of Mortality Models: Statistical Tests 295 19 The Lee-Carter Model 311 20 The Kaplan-Meier Estimator 329 21 Cox Proportionate Hazards Regression Model 339 22 Markov Multiple State Models: Applications to Life Contingencies 351 23 Contingencies I 383 24 Contingencies II 403 25 Actuarial Risk Theory -- An Introduction: Collective and Individual Risk Models 447 26 Collective Risk Models: Exercise 473 27 Generalised Linear Models: Poisson Regression 481 28 Extreme Value Theory 501 29 Introduction to Machine Learning: k-Nearest Neighbours (kNN) 513 30 Time Series Modelling in R -- Dr A Kume 523 31 Volatility Models -- GARCH 551 32 Modelling Future Stock Prices Using Geometric Brownian Motion: An Introduction 571 33 Financial Options: Pricing, Characteristics, and Strategies 585 Index 605
Summary: "The purpose of this chapter is to introduce the fundamentals of the R programming language, and the basic tools you will need to use this book; it is therefore an important chapter for readers new to R. The reader is advised, following reading this chapter, to proceed to Chapter 2 which, together with this chapter, forms our introduction to programming in R. R is an exceptional statistical computing tool which is increasingly used by researchers and students in many disciplines. R is an open-source language which one can use without purchasing a licence, and contribute to solving problems within the vast R community."-- Provided by publisher.
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Includes bibliographical references and index.

Table of Contents
About the Companion Website xxi

Introduction 1

1 R : What You Need to Know to Get Started 9

2 Functions in R 33

3 Financial Mathematics (1): Interest Rates and Valuing Cashflows 45

4 Financial Mathematics (2): Miscellaneous Examples 63

5 Fundamental Statistics: A Selection of Key Topics -- Dr A Kume 87

6 Multivariate Distributions, and Sums of Random Variables 139

7 Benefits of Diversification 147

8 Modern Portfolio Theory 155

9 Duration -- A Measure of Interest Rate Sensitivity 171

10 Asset-Liability Matching: An Introduction 177

11 Hedging: Protecting Against a Fall in Equity Markets 187

12 Immunisation -- Redington and Beyond 195

13 Copulas 211

14 Copulas -- A Modelling Exercise 237

15 Bond Portfolio Valuation: A Simple Credit Risk Model 247

16 The Markov 2-State Mortality Model 259

17 Approaches to Fitting Mortality Models: The Markov 2-state Model and an Introduction to Splines 273

18 Assessing the Suitability of Mortality Models: Statistical Tests 295

19 The Lee-Carter Model 311

20 The Kaplan-Meier Estimator 329

21 Cox Proportionate Hazards Regression Model 339

22 Markov Multiple State Models: Applications to Life Contingencies 351

23 Contingencies I 383

24 Contingencies II 403

25 Actuarial Risk Theory -- An Introduction: Collective and Individual Risk Models 447

26 Collective Risk Models: Exercise 473

27 Generalised Linear Models: Poisson Regression 481

28 Extreme Value Theory 501

29 Introduction to Machine Learning: k-Nearest Neighbours (kNN) 513

30 Time Series Modelling in R -- Dr A Kume 523

31 Volatility Models -- GARCH 551

32 Modelling Future Stock Prices Using Geometric Brownian Motion: An Introduction 571

33 Financial Options: Pricing, Characteristics, and Strategies 585

Index 605

"The purpose of this chapter is to introduce the fundamentals of the R programming language, and the basic tools you will need to use this book; it is therefore an important chapter for readers new to R. The reader is advised, following reading this chapter, to proceed to Chapter 2 which, together with this chapter, forms our introduction to programming in R. R is an exceptional statistical computing tool which is increasingly used by researchers and students in many disciplines. R is an open-source language which one can use without purchasing a licence, and contribute to solving problems within the vast R community."-- Provided by publisher.

About the Author
Peter McQuire, FIA, is a Lecturer in Actuarial Science at the University of Kent. He has 18 years of experience in pension scheme consultancy and risk management, and more than 10 years teaching at the University. He is a Fellow of the Institute and Faculty of Actuaries.

Dr. Alfred Kume is a Senior Lecturer in Statistics at the University of Kent with more than 20 years of teaching experience and exposure to general insurance.

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