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Autor
Dec Marcin (Warsaw School of Economics)
Tytuł
Markovian and Multi-curve Friendly Parametrisation of a HJM Model Used in Valuation Adjustment of Interest Rate Derivatives
Źródło
Bank i Kredyt, 2019, nr 2, s. 107-148, aneks, bibliogr. 31 poz.
Bank & Credit
Słowa kluczowe
Stopa procentowa, Instrumenty pochodne, Modele Markowa, Modelowanie ekonometryczne
Interest rate, Derivatives, Markov models, Econometric modeling
Uwagi
Klasyfikacja JEL: G12, G13, E43
summ.
Abstrakt
The global financial crisis brought an unprecedented increase in public spending, aiming at stabilization of systemically important banks. Single Resolution Mechanism and the BRR Directive were motivated by the need to limit and control public spending. However, their implementation raised a number of controversies, especially the use of the bail-in tool. The aim of this paper is therefore to analyse the construction and implementation of stabilization mechanisms, developed in the post-crisis period. In the empirical part, an attempt was made to examine whether stabilization measures, granted to EU systemically important banks in 2004-2016 period, had a positive effect on their stability and performance, assuming that if so, the attempt to improve the resolution process and decrease its cost are economically justified. The study covers banks operating in the EU based on Bankscope/Orbis database and uses both stability measures and the new performance indicator: Multi Level Performance Score. (original abstract)
Dostępne w
Biblioteka Główna Uniwersytetu Ekonomicznego w Krakowie
Biblioteka SGH im. Profesora Andrzeja Grodka
Biblioteka Główna Uniwersytetu Ekonomicznego w Katowicach
Biblioteka Główna Uniwersytetu Ekonomicznego w Poznaniu
Pełny tekst
Pokaż
Bibliografia
Pokaż
  1. Ametrano F.M., Bianchetti M. (2009), Bootstrapping the illiquidity: multiple yield curves construction for market coherent forward rates estimation, chapter in: Modelling Interest Rates: Latest Advances for Derivatives Pricing, Risk Books.
  2. Ametrano F.M., Bianchetti M. (2013), Everything you always wanted to know about multiple interest rate curve bootstrapping but were afraid to ask, SSRN Electronic Journal, DOI: 10.2139/ssrn.1334356.
  3. Andersen L., Piterbarg V. (2010), Interest Rate Modelling - Volume II: Term Structure Models, 2, Atlantic Financial Press.
  4. Beyna I. (2013), Interest Rate Derivatives: Valuation, calibration and Sensitivity Analysis, Springer Science & Business Media.
  5. Beyna I., Wystup U. (2010), On the calibration of the Cheyette interest rate model, CPQF Working Paper Series, 25.
  6. Beyna I., Chiarella C., Kang B. (2012), Pricing Interest Rate Derivatives in a Multifactor HJM Model with Time.
  7. Bianchetti M. (2009), Two curves, one price: pricing & hedging interest rate derivatives decoupling forwarding and discounting yield curves, SSRN Electronic Journal, DOI: 10.2139/ssrn.1334356.
  8. Bianchetti M. (2010), Two curves, one price, Risk, 23(8), 66.
  9. Bianchetti M., Carlicchi M. (2011), Interest rates after the credit crunch: multiple curve vanilla derivatives and SABR, SSRN Electronic Journal, DOI: 10.2139/ssrn.1783070.
  10. Bianchetti M., Carlicchi M. (2013), Markets evolution after the credit crunch, chapter in: Interest Models After The Financial Crisis, Risk Books.
  11. Brace A., Musiela M. (1994), A multifactor Gauss Markov implementation of Heath, Jarrow, and Morton, Mathematical Finance, 4(3), 259-83.
  12. Brace A., Musiela M. (1997), Swap derivatives in a Gaussian HJM framework, in: Mathematics of Derivatives Securities, Cambridge University Press.
  13. Brigo D., Morini M., Pallavicini A. (2013), Counterparty Credit Risk, Collateral and Funding: With Pricing Cases for All Asset Classes, John Wiley & Sons.
  14. Cheyette O. (1995), Markov representation of the Heath-Jarrow-Morton model, SSRN Electronic Journal, DOI: 10.2139/ssrn.6073.
  15. M., Selvaraj J., Sheldon G. (2009), Building curves on a good basis, SSRN Electronic Journal, DOI: 10.2139/ssrn.1394267.
  16. Filipovic D. (2009), Term-Structure Models. A Graduate Course, Springer.
  17. Green A. (2015), XVA: Credit, Funding and Capital Valuation Adjustments, John Wiley & Sons.
  18. Gregory J. (2012), Counterparty Credit Risk and Credit Value Adjustment: A Continuing Challenge for Global Financial Markets, John Wiley & Sons.
  19. Hagan P.S., West G. (2006), Interpolation methods for curve construction, Applied Mathematical Finance, 13(2), 89-129.
  20. Heath D., Jarrow R., Morton A. (1992), Bond pricing and the term structure of interest rates: a new methodology for claims valuation, Econometrica, 6 0 (1), 77-105.
  21. Henrard M. (2003), Explicit bond option formula in Heath-Jarrow-Morton one factor model, International Journal of Theoretical and Applied Finance, 6(01), 57-72.
  22. Henrard M. (2014), Interest Rate Modelling in the Multi-Curve Framework: Foundations, Evolution and Implementation, Springer.
  23. Hirsa A. (2012), Computational Methods in Finance, CRC Press.
  24. Jamshidian F. (1991), Bond and option evaluation in the Gaussian interest rate model, Research in Finance, 9, 131-170.
  25. Kienitz J. (2013), Transforming volatility-multi curve cap and swaption volatilities, SSRN Electronic Journal, DOI: 10.2139/ssrn.2204702.
  26. Kienitz J., Caspers P. (2017), Interest Rate Derivatives Explained, Volume 2: Term Structure and Volatility Modelling, Springer.
  27. Lichters R., Stamm R., Gallagher D. (2015), Modern Derivatives Pricing and Credit Exposure Analysis: Theory and Practice of CSA and CVA Pricing, Exposure Simulation and Backtesting, Springer.
  28. Lu D. (2015), The Xva of Financial Derivatives: CVA, DVA and FVA Explained, Springer.
  29. Moreni N., Pallavicini A. (2014), Parsimonious HJM modelling for multiple yield curve dynamics, Quantitative Finance, 14(2), 199 -210.
  30. Musiela M., Rutkowski M. (2005), Martingale methods in financial modelling, Springer-Verlag.
  31. Ritchken P. Sankarasubramanian L. (1995), Volatility structures of forward rates and the dynamics of the term structure, Mathematical Finance, 5(1), 55-7.
Cytowane przez
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ISSN
0137-5520
Język
eng
URI / DOI
http://dx.doi.org/10.5604/01.3001.0054.5810
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