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Rebonato gives an authoritative, clear, and up-to-date explanation of the cutting-edge innovations in affine modeling for government bonds.
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Rebonato gives an authoritative, clear, and up-to-date explanation of the cutting-edge innovations in affine modeling for government bonds.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 776
- Erscheinungstermin: 7. Juni 2018
- Englisch
- Abmessung: 233mm x 159mm x 43mm
- Gewicht: 1284g
- ISBN-13: 9781107165854
- ISBN-10: 1107165857
- Artikelnr.: 49558926
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- 06621 890
- Verlag: Cambridge University Press
- Seitenzahl: 776
- Erscheinungstermin: 7. Juni 2018
- Englisch
- Abmessung: 233mm x 159mm x 43mm
- Gewicht: 1284g
- ISBN-13: 9781107165854
- ISBN-10: 1107165857
- Artikelnr.: 49558926
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- 06621 890
Riccardo Rebonato is Professor of Finance at EDHEC Business School, France. He has been Global Head of Fixed Income and FX Analytics at Pacific Investment Management Company, LLC (PIMCO), and Head of Research, Risk Management and Derivatives Trading at several major international banks. He has previously held academic positions at Imperial College of Science, Technology and Medicine, University of London and University of Oxford, and has been a Board Director for the International Swaps and Derivatives Association (ISDA). He currently is a Professorial Visiting Fellow at the University of Edinburgh, and sits on the Board of Global Association of Risk Professionals (GARP). He is the author of several books and articles in finance and risk management, including Portfolio Management under Stress (Cambridge, 2014).
Part I. The Foundations: 1. What this book is about
2. Definitions, notation, and a few mathematical results
3. Links between models, monetary policy, and the macroeconomy
4. Bonds: their risks and their compensations
5. The risk factors in action
6. Principal components: theory
7. Principal components: empirical results
Part II. The Building Blocks - A First Look: 8. A preview - a first look at the Vasicek model
9. Expectations
10. Convexity - a first look
Part III. No Arbitrage: 11. No arbitrage in discrete time
12. No arbitrage in continuous time
13. No arbitrage with state price deflators
14. No-arbitrage conditions for real bonds
15. The links with an economics-based description of rates
Part IV. Solving the Models: 16. Solving affine models: the Vasicek case
17. First extensions
18. A general pricing framework
19. The shadow rate: dealing with a near-zero lower bound
Part V. The Value of Convexity: 20. The value of convexity
21. A model-independent approach to valuing convexity
22. Convexity: empirical results
Part VI. Excess Returns: 23. Excess returns: setting the scene
24. Risk premia, the market price of risk, and expected excess returns
25. Excess returns: empirical results
26. Excess returns: the recent literature - I
27. Excess returns: the recent literature - II
28. Why is the slope a good predictor?
29. The spanning problem revisited
Part VII. What the Models Tell Us: 30. The doubly-mean-reverting Vasicek model
31. Real yields, nominal yields, and inflation: the D'Amico-Kim-Wei model
32. From snapshots to structural models: the Diebold and Rudebush approach
33. Principal components as state variables of affine models: the PCA affine approach
34. Generalizations: the ACM model
35. An affine, stochastic-market-price-of-risk model
36. Conclusions
37. References.
2. Definitions, notation, and a few mathematical results
3. Links between models, monetary policy, and the macroeconomy
4. Bonds: their risks and their compensations
5. The risk factors in action
6. Principal components: theory
7. Principal components: empirical results
Part II. The Building Blocks - A First Look: 8. A preview - a first look at the Vasicek model
9. Expectations
10. Convexity - a first look
Part III. No Arbitrage: 11. No arbitrage in discrete time
12. No arbitrage in continuous time
13. No arbitrage with state price deflators
14. No-arbitrage conditions for real bonds
15. The links with an economics-based description of rates
Part IV. Solving the Models: 16. Solving affine models: the Vasicek case
17. First extensions
18. A general pricing framework
19. The shadow rate: dealing with a near-zero lower bound
Part V. The Value of Convexity: 20. The value of convexity
21. A model-independent approach to valuing convexity
22. Convexity: empirical results
Part VI. Excess Returns: 23. Excess returns: setting the scene
24. Risk premia, the market price of risk, and expected excess returns
25. Excess returns: empirical results
26. Excess returns: the recent literature - I
27. Excess returns: the recent literature - II
28. Why is the slope a good predictor?
29. The spanning problem revisited
Part VII. What the Models Tell Us: 30. The doubly-mean-reverting Vasicek model
31. Real yields, nominal yields, and inflation: the D'Amico-Kim-Wei model
32. From snapshots to structural models: the Diebold and Rudebush approach
33. Principal components as state variables of affine models: the PCA affine approach
34. Generalizations: the ACM model
35. An affine, stochastic-market-price-of-risk model
36. Conclusions
37. References.
Part I. The Foundations: 1. What this book is about
2. Definitions, notation, and a few mathematical results
3. Links between models, monetary policy, and the macroeconomy
4. Bonds: their risks and their compensations
5. The risk factors in action
6. Principal components: theory
7. Principal components: empirical results
Part II. The Building Blocks - A First Look: 8. A preview - a first look at the Vasicek model
9. Expectations
10. Convexity - a first look
Part III. No Arbitrage: 11. No arbitrage in discrete time
12. No arbitrage in continuous time
13. No arbitrage with state price deflators
14. No-arbitrage conditions for real bonds
15. The links with an economics-based description of rates
Part IV. Solving the Models: 16. Solving affine models: the Vasicek case
17. First extensions
18. A general pricing framework
19. The shadow rate: dealing with a near-zero lower bound
Part V. The Value of Convexity: 20. The value of convexity
21. A model-independent approach to valuing convexity
22. Convexity: empirical results
Part VI. Excess Returns: 23. Excess returns: setting the scene
24. Risk premia, the market price of risk, and expected excess returns
25. Excess returns: empirical results
26. Excess returns: the recent literature - I
27. Excess returns: the recent literature - II
28. Why is the slope a good predictor?
29. The spanning problem revisited
Part VII. What the Models Tell Us: 30. The doubly-mean-reverting Vasicek model
31. Real yields, nominal yields, and inflation: the D'Amico-Kim-Wei model
32. From snapshots to structural models: the Diebold and Rudebush approach
33. Principal components as state variables of affine models: the PCA affine approach
34. Generalizations: the ACM model
35. An affine, stochastic-market-price-of-risk model
36. Conclusions
37. References.
2. Definitions, notation, and a few mathematical results
3. Links between models, monetary policy, and the macroeconomy
4. Bonds: their risks and their compensations
5. The risk factors in action
6. Principal components: theory
7. Principal components: empirical results
Part II. The Building Blocks - A First Look: 8. A preview - a first look at the Vasicek model
9. Expectations
10. Convexity - a first look
Part III. No Arbitrage: 11. No arbitrage in discrete time
12. No arbitrage in continuous time
13. No arbitrage with state price deflators
14. No-arbitrage conditions for real bonds
15. The links with an economics-based description of rates
Part IV. Solving the Models: 16. Solving affine models: the Vasicek case
17. First extensions
18. A general pricing framework
19. The shadow rate: dealing with a near-zero lower bound
Part V. The Value of Convexity: 20. The value of convexity
21. A model-independent approach to valuing convexity
22. Convexity: empirical results
Part VI. Excess Returns: 23. Excess returns: setting the scene
24. Risk premia, the market price of risk, and expected excess returns
25. Excess returns: empirical results
26. Excess returns: the recent literature - I
27. Excess returns: the recent literature - II
28. Why is the slope a good predictor?
29. The spanning problem revisited
Part VII. What the Models Tell Us: 30. The doubly-mean-reverting Vasicek model
31. Real yields, nominal yields, and inflation: the D'Amico-Kim-Wei model
32. From snapshots to structural models: the Diebold and Rudebush approach
33. Principal components as state variables of affine models: the PCA affine approach
34. Generalizations: the ACM model
35. An affine, stochastic-market-price-of-risk model
36. Conclusions
37. References.