Malawi’s trilemma: monetary policy independence, exchange rate stability and financial integration
- Authors: Kamamkhudza, Charity
- Date: 2017
- Subjects: Malawi -- Economic conditions , Economic policy -- Malawi , Monetary policy -- Malawi , Foreign exchange rates -- Malawi
- Language: English
- Type: Thesis , Masters , MCom
- Identifier: http://hdl.handle.net/10962/41634 , vital:25112
- Description: Malawi has, in the last few decades, undergone several reforms relating to monetary, exchange rate and financial integration policies in a bid to achieve sustainable economic growth. Despite these reforms, however, the country has barely attained desirable macroeconomic performance. This study sets out to establish if the need for these policy reforms is due to the fact that the country is constrained from the simultaneous achievement of optimal levels of monetary policy independence, exchange rate stability and financial integration, as postulated by the ‘trilemma’. The trilemma is evaluated using an approach introduced by Aizenman et al. (2008), in which the Ordinary Least Squares (OLS) method is applied to a model in which a constant is regressed on indices constructed for the policy intermediate goals; the results indicate that the trilemma is a binding constraint in Malawi and that the largest trade-off is between exchange rate stability and financial integration. Given these constraints, the study also considers the combination of the trilemma intermediate policy goals that has been dominant in the country in the last three decades, using predicted values from the model and a graphical analysis to explore this objective. The analysis reveals that Malawi has, on average, prioritised exchange rate stability and monetary policy independence at the expense of financial integration. The study also assesses how the trilemma intermediate policy goals affect macroeconomic performance, specifically regarding output growth rate and inflation. The results reveal that exchange rate stability is associated with faster output growth, financial integration is associated with higher inflation, and that monetary policy independence is not a significant factor. The results emphasise the importance of consistent stability of the exchange rate if Malawi is to achieve faster and sustainable economic growth. Given this, policy makers must be cautious, as the current floating exchange rate regime, combined with financial integration, could lead to slow growth and high inflation.
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- Authors: Kamamkhudza, Charity
- Date: 2017
- Subjects: Malawi -- Economic conditions , Economic policy -- Malawi , Monetary policy -- Malawi , Foreign exchange rates -- Malawi
- Language: English
- Type: Thesis , Masters , MCom
- Identifier: http://hdl.handle.net/10962/41634 , vital:25112
- Description: Malawi has, in the last few decades, undergone several reforms relating to monetary, exchange rate and financial integration policies in a bid to achieve sustainable economic growth. Despite these reforms, however, the country has barely attained desirable macroeconomic performance. This study sets out to establish if the need for these policy reforms is due to the fact that the country is constrained from the simultaneous achievement of optimal levels of monetary policy independence, exchange rate stability and financial integration, as postulated by the ‘trilemma’. The trilemma is evaluated using an approach introduced by Aizenman et al. (2008), in which the Ordinary Least Squares (OLS) method is applied to a model in which a constant is regressed on indices constructed for the policy intermediate goals; the results indicate that the trilemma is a binding constraint in Malawi and that the largest trade-off is between exchange rate stability and financial integration. Given these constraints, the study also considers the combination of the trilemma intermediate policy goals that has been dominant in the country in the last three decades, using predicted values from the model and a graphical analysis to explore this objective. The analysis reveals that Malawi has, on average, prioritised exchange rate stability and monetary policy independence at the expense of financial integration. The study also assesses how the trilemma intermediate policy goals affect macroeconomic performance, specifically regarding output growth rate and inflation. The results reveal that exchange rate stability is associated with faster output growth, financial integration is associated with higher inflation, and that monetary policy independence is not a significant factor. The results emphasise the importance of consistent stability of the exchange rate if Malawi is to achieve faster and sustainable economic growth. Given this, policy makers must be cautious, as the current floating exchange rate regime, combined with financial integration, could lead to slow growth and high inflation.
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Stochastic models in finance
- Authors: Mazengera, Hassan
- Date: 2017
- Subjects: Finance -- Mathematical models , C++ (Computer program language) , GARCH model , Lebesgue-Radon-Nikodym theorems , Radon measures , Stochastic models , Stochastic processes , Stochastic processes -- Computer programs , Martingales (Mathematics) , Pricing -- Mathematical models
- Language: English
- Type: text , Thesis , Masters , MSc
- Identifier: http://hdl.handle.net/10962/162724 , vital:40976
- Description: Stochastic models for pricing financial securities are developed. First, we consider the Black Scholes model, which is a classic example of a complete market model and finally focus on Lévy driven models. Jumps may render the market incomplete and are induced in a model by inclusion of a Poisson process. Lévy driven models are more realistic in modelling of asset price dynamics than the Black Scholes model. Martingales are central in pricing, especially of derivatives and we give them the desired attention in the context of pricing. There are an increasing number of important pricing models where analytical solutions are not available hence computational methods come in handy, see Broadie and Glasserman (1997). It is also important to note that computational methods are also applicable to models with analytical solutions. We computationally value selected stochastic financial models using C++. Computational methods are also used to value or price complex financial instruments such as path dependent derivatives. This pricing procedure is applied in the computational valuation of a stochastic (revenue based) loan contract. Derivatives with simple pay of functions and models with analytical solutions are considered for illustrative purposes. The Black-Scholes P.D.E is complex to solve analytically and finite difference methods are widely used. Explicit finite difference scheme is considered in this thesis for computational valuation of derivatives that are modelled by the Black-Scholes P.D.E. Stochastic modelling of asset prices is important for the valuation of derivatives: Gaussian, exponential and gamma variates are simulated for the valuation purposes.
- Full Text:
- Authors: Mazengera, Hassan
- Date: 2017
- Subjects: Finance -- Mathematical models , C++ (Computer program language) , GARCH model , Lebesgue-Radon-Nikodym theorems , Radon measures , Stochastic models , Stochastic processes , Stochastic processes -- Computer programs , Martingales (Mathematics) , Pricing -- Mathematical models
- Language: English
- Type: text , Thesis , Masters , MSc
- Identifier: http://hdl.handle.net/10962/162724 , vital:40976
- Description: Stochastic models for pricing financial securities are developed. First, we consider the Black Scholes model, which is a classic example of a complete market model and finally focus on Lévy driven models. Jumps may render the market incomplete and are induced in a model by inclusion of a Poisson process. Lévy driven models are more realistic in modelling of asset price dynamics than the Black Scholes model. Martingales are central in pricing, especially of derivatives and we give them the desired attention in the context of pricing. There are an increasing number of important pricing models where analytical solutions are not available hence computational methods come in handy, see Broadie and Glasserman (1997). It is also important to note that computational methods are also applicable to models with analytical solutions. We computationally value selected stochastic financial models using C++. Computational methods are also used to value or price complex financial instruments such as path dependent derivatives. This pricing procedure is applied in the computational valuation of a stochastic (revenue based) loan contract. Derivatives with simple pay of functions and models with analytical solutions are considered for illustrative purposes. The Black-Scholes P.D.E is complex to solve analytically and finite difference methods are widely used. Explicit finite difference scheme is considered in this thesis for computational valuation of derivatives that are modelled by the Black-Scholes P.D.E. Stochastic modelling of asset prices is important for the valuation of derivatives: Gaussian, exponential and gamma variates are simulated for the valuation purposes.
- Full Text:
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