2020
DOI: 10.31316/j.derivat.v3i1.626
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Identifikasi Model I-Garch (Integrated Generalized Autoregressive Conditionally Heterocedastic) Untuk Peramalan Value At Risk

Abstract: A stock returns data are one of type time series data who has a high volatility and different variance in every point of time. Such data are volatile, seting up a pattern of asymmetrical, having a nonstationary model, and that does not have a constant residual variance (heteroscedasticity). A time series ARCH and GARCH model can explain the heterocedasticity of data, but they are not always able to fully capture the asymmetric property of high frequency. Integrated Generalized Autoregresive Heteroskeda… Show more

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Cited by 2 publications
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“…(3) The GARCH equation above shows that the conditional variance is the volatility (ARCH) and the previous variance (GARCH) as seen from the squared residual ( ) and previous residual variance ( ) (Olowe, 2010). The things that characterize the GARCH model are the GARCH model in forecasting volatility with low accuracy and in many stock data, stock returns have an asymmetric effect that is not detected by the GARCH model (Dwipa, 2016).…”
Section: Volatility Modelmentioning
confidence: 99%
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“…(3) The GARCH equation above shows that the conditional variance is the volatility (ARCH) and the previous variance (GARCH) as seen from the squared residual ( ) and previous residual variance ( ) (Olowe, 2010). The things that characterize the GARCH model are the GARCH model in forecasting volatility with low accuracy and in many stock data, stock returns have an asymmetric effect that is not detected by the GARCH model (Dwipa, 2016).…”
Section: Volatility Modelmentioning
confidence: 99%
“…VaR can be defined as the maximum loss in a particular period with a certain level of trust. VaR estimates usually use the standard method assuming that the return has one variable and is a normal distribution with μ being the average and σ being the standard deviation (Dwipa, 2016). The equation for determining the var value is as follows:…”
Section: Value-at-riskmentioning
confidence: 99%
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“…(3) The GARCH equation above shows that the conditional si variant is volatility (ARCH) and the previous variance (GARCH) is seen from residual squares ( ) and the previous residual variant ( ) (Olowe, 2010). The things that are nature of the GARCH model are the GARCH model in its low-accuracy volatility forecasting and on many stock data, stock returns have an asymmetric influence that is not detected by the GARCH model (Dwipa, 2016).…”
Section: Volatility Modelmentioning
confidence: 99%