by Choi Ming Yee, Fung Lai Shun, So Wai Ching. / Thesis (M.B.A.)--Chinese University of Hong Kong, 1996. / Includes bibliographical references (leaves 87-91). / ABSTRACT --- p.ii / TABLE OF CONTENTS --- p.iii / LIST OF FIGURES --- p.v / LIST OF TABLES --- p.vi / LIST OF ABBREVIATIONS --- p.vii / Chapter / Chapter I. --- INTRODUCTION --- p.1 / Chapter II. --- PERSPECTIVES OF INTEREST RATE --- p.3 / Interest Rate and Capital Market --- p.3 / Trade-off between Current and Future Consumption --- p.3 / An Economy without Exchange --- p.4 / An Economy with Capital Market --- p.5 / Determinants of Interest Rate --- p.7 / Credit Considerations --- p.8 / Term Structure --- p.9 / Loanable Funds --- p.11 / Interest Rate Risk --- p.11 / Interest Rate Volatility --- p.15 / Chapter III. --- DEVELOPMENT OF INTEREST RATE DERIVATIVES --- p.20 / The Emergence of Derivatives Markets --- p.20 / Interest Rate Derivatives Market --- p.23 / Interest Rate Futures --- p.24 / Interest Options --- p.25 / Interest Rate Swaps --- p.27 / Forward Rote Agreements (FRAs) --- p.29 / Chapter IV. --- MACROECONOMIC DEVELOPMENT IN ASIA PACIFIC REGION --- p.31 / Chapter V. --- MOTIVATION FOR FINANCIAL LIBERALIZATION --- p.33 / Limitations in Old Systems --- p.33 / Interest Rate Ceilings --- p.33 / Exchange Controls --- p.34 / Portfolio Selection and Credit Rationing --- p.35 / Taxes and Reserve Requirement --- p.37 / Advantage of Liberalization --- p.38 / Chapter VI. --- ECONOMIC VOLATILITY --- p.41 / Capital Mobility and International Integration --- p.41 / Monetary Policy --- p.45 / Chapter VII. --- THE DEMAND AND SUPPLY OF INTEREST RATE DERIVATIVES --- p.48 / Can Hedging Add Value to the Company? --- p.49 / Can Hedging Alter the Discount Rate of a Company? --- p.49 / Chapter VIII. --- THE ASIAN MARKET --- p.58 / New Derivatives Exchanges --- p.61 / Chapter IX. --- FORCES DRIVING DERIVATIVES GROWTH --- p.63 / Sustained Shifts in Volatility --- p.64 / The Demand for New Ways to Transfer Interest Rate Risk --- p.66 / The Demand for Liquidity --- p.69 / Chapter X. --- THE FUTURE --- p.81 / APPENDIX --- p.86 / BIBLIOGRAPHY --- p.87

The uncertainty attached to future movements of interest rates is an essential part of the Financial Decision Theory and requires an awareness of the stochastic movement of these rates. Several approaches have been proposed for modeling the one-factor short rate models where some lead to arbitrage-free term structures. However, no definite consensus has been reached with regard to the best approach for interest rate modeling. In this work, we briefly examine the existing one-factor interest rate models and calibrate Vasicek and Hull-White (Extended Vasicek) Models by using Turkey&#039 / s term structure. Moreover, a trinomial interest rate tree is constructed to represent the evolution of Turkey&rsquo / s zero coupon rates.

Thesis (M.B.A.)--University of Hong Kong, 1998. / Includes bibliographical references (leaf 80-82).

In the beginning this thesis deals with the theory of the exchange rate, its quotations, significance of its economic effect and ultimately the parity rate of interest, which is divided into a covered and an uncovered interest parity. It is followed by the methodology, which includes formulas and procedures used to achieve the aim. The most important part is the practical part, which deals with the general presentation of selected countries (Czech Republic, Republic of Poland, Hungary, Republic of Croatia and Romania) in terms of significant macroeconomic indicators and also shows the development of the exchange rates and interest rates in those countries. Subsequently, the thesis focuses on the verification of the uncovered interest parity by means of a graphical analysis, a regression analysis and a paired t-test. In view of results of these methods the conclusion was reached, that the theory has not been proven. The last two chapters describe the differences between the results of the selected countries and the possible reasons for the failure of the uncovered interest rate parity.

This diploma thesis analyses various approaches to calculate risk-free interest rate. In the beginning it deals with the term risk-free asset a various types of bases we could start calculating from. The paper suggests using spot rates and searches for alternative interest rates on the market. These are subsequently applied to real data coming from Czech market. Specifically they are the bootstrapping method and also the method of deriving risk-free interest rate from interest swap rate. Closing thoughts are dealing with various problems an appraiser may encounter while calculating risk-free rate. For example the problem of using nominal/real rates, nonexistent long-term government bonds or the presence of a default risk for particular government. This diploma thesis closes with a decision tree that could serve as a lead for appraiser in the process of estimating risk-free interest rate.

Primary objective of this thesis was to analyse the relationship between exchange rate and interest rate within borders of a small open economy. Different theoretical approaches often present us with various, sometimes even opposing conclusions when it comes to the matter of direction and intensity of the causal influence between these two variables. From author's point of view it is important to perceive the interaction between exchange rate and interest rate as a dynamic process rather than a static relationship. The empirical analysis was conducted on monthly time series (2000-2012) of three selected small open economies -- Poland, Hungary and Czech Republic. Graphical analysis, linear regression, vector autoregression and cointegration analysis were selected as suitable tools for meeting the objective of this thesis. Models themselves presented us with interesting conclusions, for example a proof of the international Fisher effect, exchange rate causally affecting the interest rate (interest rate differential) in case of spot rates against euro. Another curious phenomena was the inflow of foreign debt capital, which, as it seems, was actually pulling the exchange rate down rather than pushing it up due to rising indebtedness of the economy.

Este trabalho tem por objetivo principal aplicar o modelo de precificação de opções de taxas de juros proposto por Barbachan e Ornelas (2003), com base nos modelos de taxa de juro e avaliação de opções de Cox, Ingerssol e Ross (1985), para avaliação de opções de compra sobre o Índice de Taxa Média de Depósitos Interfinanceiros de Um Dia (IDI), negociadas na BM&FBovespa. Para estimação dos parâmetros deste modelo, foi empregado o método de Máxima Verossimilhança. Neste contexto, também fez-se uso da fórmula de precificação de opções proposta por Black (1976), adaptada para o mercado de derivativos brasileiros, conforme implementação verificada no trabalho de Gluckstern et al. (2002). Tal aplicação torna-se interessante, pois este modelo é amplamente utilizado pelo mercado brasileiro para avaliação de opções sobre o IDI. De forma a verificar a aderência dos preços teóricos gerados pelos modelos, em comparação aos preços de mercado, métricas de erro foram empregadas. De forma geral, nossos resultados mostraram que ambos os modelos apresentam erros sistemáticos de precificação, onde o modelo CIR subavalia os prêmios das opções e o modelo de Black superprecifica. No entanto, bons resultados foram encontrados ao avaliarmos opções in-the-money e out-of-money com o modelo de Black. / This work aims to apply the interest rate option pricing model proposed by Barbachan and Ornelas (2003), based on the interest rate model and option pricing model developed by Cox, Ingersoll and Ross (1985), to evaluate call options on the 1 day Brazilian Interfinancial Deposits Index - IDI, traded at BM&FBovespa. The Maximum Likelihood method was applied to estimate the model parameters. In this context, the option pricing formula proposed by Black (1976), adapted for the Brazilian derivative Market, was also used, according implementation verified in Gluckstern et al. (2002). This application becomes interesting because this model is widely used by the Brazilian Market to evaluate options on IDI. In order to verify the adherence of theoretical prices generated by the models, in comparison to the Market prices, error metrics were applied. In general, our results pointed out that both models presented systematic pricing errors, in which the CIR model underestimates the option prices and Black’s model overestimates. However, good results were found on the evaluation of options in-the-money and out-of-money with the Black’s Model.

Este trabalho tem por objetivo principal aplicar o modelo de precificação de opções de taxas de juros proposto por Barbachan e Ornelas (2003), com base nos modelos de taxa de juro e avaliação de opções de Cox, Ingerssol e Ross (1985), para avaliação de opções de compra sobre o Índice de Taxa Média de Depósitos Interfinanceiros de Um Dia (IDI), negociadas na BM&FBovespa. Para estimação dos parâmetros deste modelo, foi empregado o método de Máxima Verossimilhança. Neste contexto, também fez-se uso da fórmula de precificação de opções proposta por Black (1976), adaptada para o mercado de derivativos brasileiros, conforme implementação verificada no trabalho de Gluckstern et al. (2002). Tal aplicação torna-se interessante, pois este modelo é amplamente utilizado pelo mercado brasileiro para avaliação de opções sobre o IDI. De forma a verificar a aderência dos preços teóricos gerados pelos modelos, em comparação aos preços de mercado, métricas de erro foram empregadas. De forma geral, nossos resultados mostraram que ambos os modelos apresentam erros sistemáticos de precificação, onde o modelo CIR subavalia os prêmios das opções e o modelo de Black superprecifica. No entanto, bons resultados foram encontrados ao avaliarmos opções in-the-money e out-of-money com o modelo de Black. / This work aims to apply the interest rate option pricing model proposed by Barbachan and Ornelas (2003), based on the interest rate model and option pricing model developed by Cox, Ingersoll and Ross (1985), to evaluate call options on the 1 day Brazilian Interfinancial Deposits Index - IDI, traded at BM&FBovespa. The Maximum Likelihood method was applied to estimate the model parameters. In this context, the option pricing formula proposed by Black (1976), adapted for the Brazilian derivative Market, was also used, according implementation verified in Gluckstern et al. (2002). This application becomes interesting because this model is widely used by the Brazilian Market to evaluate options on IDI. In order to verify the adherence of theoretical prices generated by the models, in comparison to the Market prices, error metrics were applied. In general, our results pointed out that both models presented systematic pricing errors, in which the CIR model underestimates the option prices and Black’s model overestimates. However, good results were found on the evaluation of options in-the-money and out-of-money with the Black’s Model.

Este trabalho tem por objetivo principal aplicar o modelo de precificação de opções de taxas de juros proposto por Barbachan e Ornelas (2003), com base nos modelos de taxa de juro e avaliação de opções de Cox, Ingerssol e Ross (1985), para avaliação de opções de compra sobre o Índice de Taxa Média de Depósitos Interfinanceiros de Um Dia (IDI), negociadas na BM&FBovespa. Para estimação dos parâmetros deste modelo, foi empregado o método de Máxima Verossimilhança. Neste contexto, também fez-se uso da fórmula de precificação de opções proposta por Black (1976), adaptada para o mercado de derivativos brasileiros, conforme implementação verificada no trabalho de Gluckstern et al. (2002). Tal aplicação torna-se interessante, pois este modelo é amplamente utilizado pelo mercado brasileiro para avaliação de opções sobre o IDI. De forma a verificar a aderência dos preços teóricos gerados pelos modelos, em comparação aos preços de mercado, métricas de erro foram empregadas. De forma geral, nossos resultados mostraram que ambos os modelos apresentam erros sistemáticos de precificação, onde o modelo CIR subavalia os prêmios das opções e o modelo de Black superprecifica. No entanto, bons resultados foram encontrados ao avaliarmos opções in-the-money e out-of-money com o modelo de Black. / This work aims to apply the interest rate option pricing model proposed by Barbachan and Ornelas (2003), based on the interest rate model and option pricing model developed by Cox, Ingersoll and Ross (1985), to evaluate call options on the 1 day Brazilian Interfinancial Deposits Index - IDI, traded at BM&FBovespa. The Maximum Likelihood method was applied to estimate the model parameters. In this context, the option pricing formula proposed by Black (1976), adapted for the Brazilian derivative Market, was also used, according implementation verified in Gluckstern et al. (2002). This application becomes interesting because this model is widely used by the Brazilian Market to evaluate options on IDI. In order to verify the adherence of theoretical prices generated by the models, in comparison to the Market prices, error metrics were applied. In general, our results pointed out that both models presented systematic pricing errors, in which the CIR model underestimates the option prices and Black’s model overestimates. However, good results were found on the evaluation of options in-the-money and out-of-money with the Black’s Model.

This study will be investigating the relationship between short-term and long-term interest rates with the OMX30 stock return expressed in percentage, as well as the effect that the interest rates have on the stock return. The data used in this study has been collected from the dataprogram Datastream with monthly observations from January 2003 until December 2022 resulting in 240 different variables within all three factors over a period of 20 years. While performing OLS estimation, the result estimated by using R-studio shows a negative correlation between the interest rates and the percentage return of OMX30. Furthermore, the Granger causality test shows that the short-term interest rate does have an impact on the market whilst the long-term interest rate does not have any direct effect on the stock market in Sweden.