ARCH EFFECTS AND VOLATILITY MODEL FOR RISK PREDICTION

An asset loss is defined as negative return from its asset. The loss value that ever changing over time can be modelled by using stochastic model. Volatility model can be used to accommodate the changing loss value. One of the common assumption in volatility modelling is Heteroscedastic. A stochasti...

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Main Author: ANDREAS (NIM: 10114052), JANSEN
Format: Final Project
Language:Indonesia
Online Access:https://digilib.itb.ac.id/gdl/view/28230
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Institution: Institut Teknologi Bandung
Language: Indonesia
id id-itb.:28230
spelling id-itb.:282302018-05-11T14:05:09ZARCH EFFECTS AND VOLATILITY MODEL FOR RISK PREDICTION ANDREAS (NIM: 10114052), JANSEN Indonesia Final Project INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/28230 An asset loss is defined as negative return from its asset. The loss value that ever changing over time can be modelled by using stochastic model. Volatility model can be used to accommodate the changing loss value. One of the common assumption in volatility modelling is Heteroscedastic. A stochastic process exhibiting dependence in the return and heteroscedasticity is said to have ARCH effects. In this final project, Lagrange Multiplier and Ljung-Box test are used to assess the ARCH effects. GARCH(1,1) is one of the popular volatility model that use the past information including the loss and volatility value. The aim of using GARCH(1,1) is to produce a volatility prediction that it will be used in risk measure prediction. Value-at-Risk (VaR) is going to be used as risk measure and it will be evaluated by coverage probability. text
institution Institut Teknologi Bandung
building Institut Teknologi Bandung Library
continent Asia
country Indonesia
Indonesia
content_provider Institut Teknologi Bandung
collection Digital ITB
language Indonesia
description An asset loss is defined as negative return from its asset. The loss value that ever changing over time can be modelled by using stochastic model. Volatility model can be used to accommodate the changing loss value. One of the common assumption in volatility modelling is Heteroscedastic. A stochastic process exhibiting dependence in the return and heteroscedasticity is said to have ARCH effects. In this final project, Lagrange Multiplier and Ljung-Box test are used to assess the ARCH effects. GARCH(1,1) is one of the popular volatility model that use the past information including the loss and volatility value. The aim of using GARCH(1,1) is to produce a volatility prediction that it will be used in risk measure prediction. Value-at-Risk (VaR) is going to be used as risk measure and it will be evaluated by coverage probability.
format Final Project
author ANDREAS (NIM: 10114052), JANSEN
spellingShingle ANDREAS (NIM: 10114052), JANSEN
ARCH EFFECTS AND VOLATILITY MODEL FOR RISK PREDICTION
author_facet ANDREAS (NIM: 10114052), JANSEN
author_sort ANDREAS (NIM: 10114052), JANSEN
title ARCH EFFECTS AND VOLATILITY MODEL FOR RISK PREDICTION
title_short ARCH EFFECTS AND VOLATILITY MODEL FOR RISK PREDICTION
title_full ARCH EFFECTS AND VOLATILITY MODEL FOR RISK PREDICTION
title_fullStr ARCH EFFECTS AND VOLATILITY MODEL FOR RISK PREDICTION
title_full_unstemmed ARCH EFFECTS AND VOLATILITY MODEL FOR RISK PREDICTION
title_sort arch effects and volatility model for risk prediction
url https://digilib.itb.ac.id/gdl/view/28230
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