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Volatility surface, term structure and meta-learning-based price forecasting for option strategies design

Title: Volatility surface, term structure and meta-learning-based price forecasting for option strategies design Authors: Zhou, Shifei (周仕飛) Abstract: The forecasting of underlying asset price is important for investors to make financial decisions. A successful prediction can save investors from risk of losing money. This thesis focuses on the forecasting of underlying asset price and develops an option-based trading system. A literature review is conducted on volatility and its related topics. These topics include volatility forecasting, implied volatility smile, implied volatility term structure, implied volatility surface, local implied volatility and stochastic volatility. The major forecasting models and methodologies of volatility prediction are introduced and classified. This classification also gives a direct blueprint for the composition of this thesis. Based on the investigation, this thesis proposes three research topics and makes contributions as follows. First, a model-free term structure-based stochastic model with adaptive correlation is proposed for price forecasting. Based on observations, the constant assumption of correlation of stochastic volatility model is found to be unsuitable for analyzing Hong Kong options market. The least squares method is used to evaluate this correlation. Besides, the term structure implied volatility is obtained by integrating option price and strike price from current time to expiry date. This model-free term structure is used as the long-run mean level of stochastic model to make use of information contained in term structure. Empirical test shows our model outperforms CEV model and Regression model in terms of one-day-ahead prediction performance and 78-day distribution of underlying asset price. Second, a novel local volatility model with mean-reversion process is proposed. This mean-reversion term is functioned as long run mean level of local volatility surface. The larger local volatility departs from its mean level, the greater rate local volatility will be reverted with. Then, a B-spline with moving average knot control scheme is applied to interpolate local volatility matrix. The bi-cubic B-spline is used to recover local volatility surface from this local volatility matrix. Finally, Monte Carlo simulation is adopted to predict underlying asset price. Empirical tests show our mean-reversion local volatility model has a good prediction performance than traditional local volatility models. Third, an improved EMD meta-learning rate-based model for gold price forecasting is proposed. Firstly, we adopt the EMD method to divide the time series data into different subsets. Secondly, a back-propagation neural network model (BPNN) is used to function as the prediction model in our system. We update the online learning rate of BPNN instantly as well as the weight matrix. Finally, forecasting results from different BPNNs are summed as a final price forecasting result. The experiment results show that our system has a good forecasting performance. Based on the above three theoretical innovation to current financial models, the forecasting results of three different models are integrated by an average method as a final forecasting price value. This value is used to decide the movement trend of underlying asset price. According to the trend, six different movement patterns are classified. The corresponding option trading strategies are also designed. Then, the optimal option trading strategy is selected by three criteria. There are Expected Return, Value at Risk, and Conditional Value at Risk. To sum up, this thesis proposes three different models to forecast price and designs option trading strategies based on three criteria. The future works contain two aspects. First, the system will be improved for high frequency trading. The improvement includes calculation optimization and model optimization. Second, the system will be applied to other options and futures markets. Notes: CityU Call Number: HG6024.A3 Z4948 2013; x, 156 p. : ill. 30 cm.; Thesis (Ph.D.)--City University of Hong Kong, 2013.; Includes bibliographical references (p. 149-156)

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