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Duration of demand deposits in theory Mgr. Hana Džmuráňová doc. PhDr. Petr Teplý Ph.D. Institute of Economic Studies Faculty of Social Sciences Charles.

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Presentation on theme: "Duration of demand deposits in theory Mgr. Hana Džmuráňová doc. PhDr. Petr Teplý Ph.D. Institute of Economic Studies Faculty of Social Sciences Charles."— Presentation transcript:

1 Duration of demand deposits in theory Mgr. Hana Džmuráňová doc. PhDr. Petr Teplý Ph.D. Institute of Economic Studies Faculty of Social Sciences Charles University in Prague ACFA (2015), VSE Prague

2 Outline of the presentation 1.Introduction 2.Duration of demand deposits in theory ALM and risk management of As&Ls Duration of demand deposits – risk management of demand deposits Market rate model Client rate model Volumes Replicating portfolio 3.Questions and answers

3 Introduction Maturing versus non-maturing products (assets and liabilities) A role of ALM Demand deposits – why it matters? Legal duration Effective duration Embedded options Importance in the economy Importance for bank sector in the Czech Republic Duration of demand deposits – how to derive

4 Demand deposits in the Czech Republic Source: CNB (2015) and Authors’ own calculations. In 6/2010 CNB reclassified app. CZK 90 bn of savings accounts from current accounts to savings accounts and other deposits redeemable on notice. Another reclassification took place also in 1/2013. Savings accounts versus current accounts

5 How to derive effective duration of demand deposits We need to know/estimate cash flows from demand deposits and their interest rate risk/characteristics How to do this: Replicating portfolio Time series analysis Survival analysis

6 Replicating portfolios Market rate model Client rate paid on demand deposits Volumes of demand deposits Portfolio of instruments with known duration DURATION of demand deposits

7 Market rate model - example Vašíček model: dm t = a(b-m t )dt + qdW t m t = benchmark market rate a = speed at which interest rate mean reverts to equilibrium q = volatility of the model W t = Wienner process, random process representing market risk factors b – mean

8 Deposit rate model d = f(d, m) d = deposit rate m = market rate Asymmetric adjustment and lagged reaction Long-run relationship and short-run relationship between market rates and deposit rates Assymetric adjustment models, cointegration

9 Volumes V = f(V, m, d, x) V = volume of demand deposits m = market rate d = deposit rate x = macroeconomic variable of a choice Log-normal distribution Maturity of demand deposits Interest rate sensitivity of volumes

10 Volumes long-term portfolio development  reinvestment

11 11 Replicating portfolio and duration Duration of demand deposits = duration of replicating portfolio Optimalization Pros and cons of replicating portfolios

12 Thank you for your attention and now it is a time for Q&A session.

13 Acknowledgements Financial support from: a)the Czech Science Foundation (project No. GA14- 02108S) b)the Grant Agency of Charles University in Prague (project No. 165215) c)and University of Economics in Prague (project No. VŠE IP100040) is gratefully acknowledged.

14 References Bloechlinger, A. (2010): Interest Rate Risk of Non-Maturity Bank Accounts: From the Marketing to the Hedging Strategy. Zurcher Kantonalbank, 2010. Brigo D. and Mercurio, F. (2001): Interest Rate Models: Theory and Practise. New York: Springer Verlag, 2001. Brigo, D. et al. (2008): A stochastic process toolkit for risk management. 2008. Available: arXiv:0812.4210v1 [q-fin.RM] Buzková, P. - Teplý, P. (2012): Collateralized Debt Obligation's Valuation Using the One Factor Gaussian Copula Model. Prague Economic Papers. vol. 21, no. 1, pp. 30-49. Dewachter, et al. (2006): A multi-factor model for the valuation and interest rate risk management of demand deposits. National Bank of Belgium working paper, 2006, no. 83. Diviš, K. - Teplý, P. (2005): Information efficiency of Central Europe stock exchanges, Czech Journal of Finance, 2005. vol. 9-10, pp. 471-482. Džmuráňová, H. – Teplý, P. (2014): Risk management of demand deposits. IES Working Papers vol. 9/2014. Džmuráňová, H. (2013): Risk management of demand deposits. Dissertation at Institute of Economic Studies, Faculty of Social Sciences, Charles University in Prague. Frauendorfer, K. – Schuerle, M. (2006): Dynamic modelling and optimization of non-maturing accounts. University of St. Gallen, Institute for Operational Research and Computational Finance, 2006. Hull, J. and White, A. (1990): Pricing Interest Rate derivative Securities. The Review of Financial Studies, 1990. vol. 3, no. 4, pp. 573-392. Kalkbrener, M. and Willing, W. (2004): Risk management of of non-maturing liabilities. Journal of Banking and Finance, vol. 28, pp. 1547-1568. Maes, K. – Timmermans, T. (2005): Measuring the interest rate risk of Belgian regulated savings deposits. National bank of Belgium Financial Stability Review, 2005. Mejstřík, M. - Pečená, M. - Teplý, P. (2014): Banking in theory and practice. Prague: Karolinum Press.2014. Nystrom, K. (2008): On deposit volumes and the valuation of non-maturing liabilities. Journal Of Economic Dynamics and Control, vol. 32, pp. 709-756. O’Brien, J. M. (2000): Estimating the Value and Interest-Bearing Transaction Deposits. Federal reserve Board of Governors working paper, 2000. Paraschiv, F. – Frauendorfer, K. (2011): Modeling deposit rate and volumes of the Swiss savings accounts. University St. Gallen, Institute for Operational and Computational Finance, 2011. Resti, A. - Sironi, A. (2007). Risk managements and shareholders´ value in banking: From Risk Measurements Models to Capital Allocation policies. West Sussex: John Wiley and Sons Ltd. 2007. Stádník, B. (2013): Market Price Forecasting and Profitability – How To Tame Random Walk? Verslas: Teorija ir Praktika/Business: Theory and Practice, vol. 14, no. 2, pp. 166 – 176. Stádník, B. (2014): The Riddle of Volatility Clusters. Verslas: Teorija ir Praktika/Business: Theory and Practice, 2014- vol. 15, no. 2, pp. 140 – 148. Šútorová, B. – Teplý, P. (2014): The Level of Capital and the Value of EU Banks under Basel III. Prague Economic Papers, 2014. vol. 23, no. 2, pp. 143 – 161. Stavárek, D. – Vodová, P. (2010): Analysis of Long-run Relationships on the Credit Market. E + M Ekonomie a Management, 2010. vol. 13, no. 30, pp.83 – 95. Vašíček, O. (1977): An Equilibrium Characterisation of the Term structure. Journal of Financial Economics, 1977. vol. 5, no. 2, pp. 177-188.


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