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Return shows the dynamic property that allow the behaviour change from one state <br /> <br /> <br /> to another state or called regime-switching phenomenon. Threshold stochastic <br /> <br /> <br /> model is developed to accommodate this phenomenon. Threshold...
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Format: | Final Project |
Language: | Indonesia |
Online Access: | https://digilib.itb.ac.id/gdl/view/23003 |
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Institution: | Institut Teknologi Bandung |
Language: | Indonesia |
Summary: | Return shows the dynamic property that allow the behaviour change from one state <br />
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<br />
to another state or called regime-switching phenomenon. Threshold stochastic <br />
<br />
<br />
model is developed to accommodate this phenomenon. Threshold is used as <br />
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delimiter between regimes. In other words, for different regime, it is allowed to <br />
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have another different time series model. In this final project, used variant of AR <br />
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model and GARCH model with a threshold value, TAR(p) and TGARCH(1,1). <br />
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In constructing both models, parameter estimation is required. The estimation <br />
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methods are least square method for TAR(p) and maximum likelihood method for <br />
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TGARCH(1,1). <br />
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TAR separates the return into several regimes and used for return prediction. <br />
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Different from TAR, regimes on TGARCH are separated based on the volatility. <br />
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Volatility is an important aspect of the study of return, so that, besides having a <br />
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good return prediction accuracy, a model also needs to have an ability to accommodate <br />
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volatility aspect. In this final project, GARCH(1,1) and TGARCH(1,1) <br />
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volatility models are used to predict the volatility. Using three stock indices, <br />
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TGARCH(1,1) model gives more accurate volatility prediction than GARCH(1,1) <br />
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model. It indicates that a threshold in TGARCH(1,1) model can improve the <br />
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accuracy of the volatility prediction result. |
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