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Aksakal
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I'll suggest you an easy way to start with. It's called sometimes historical portfolio VaR. Get the series of portfolio values and the returns: $$V_t=\sum_{i=1}^4n_ip_i$$$$V_t=\sum_{i=1}^4n_{it}p_{it}$$ $$\Delta V_t=\sum_{i=1}^4n_{it}(p_{i,t-1}-p_{i,t-1})$$ $$r_t=\frac{\Delta V_t}{V_{t-1}}$$ Here, $$r_t=\ln\frac{V_t}{V_{t-1}}$$$n_{it},p_{it}$ are number of shares and the price of a stock $i$ on day $t$.

Next, Apply GARCH to the portfolio returns. Compute VaR using the obtained conditional variance for tomorrow.

I'll suggest you an easy way to start with. It's called sometimes historical portfolio VaR. Get the series of portfolio values and the returns: $$V_t=\sum_{i=1}^4n_ip_i$$ $$r_t=\ln\frac{V_t}{V_{t-1}}$$

Next, Apply GARCH to the portfolio returns. Compute VaR using the obtained conditional variance for tomorrow.

I'll suggest you an easy way to start with. It's called sometimes historical portfolio VaR. Get the series of portfolio values and the returns: $$V_t=\sum_{i=1}^4n_{it}p_{it}$$ $$\Delta V_t=\sum_{i=1}^4n_{it}(p_{i,t-1}-p_{i,t-1})$$ $$r_t=\frac{\Delta V_t}{V_{t-1}}$$ Here, $n_{it},p_{it}$ are number of shares and the price of a stock $i$ on day $t$.

Next, Apply GARCH to the portfolio returns. Compute VaR using the obtained conditional variance for tomorrow.

Source Link
Aksakal
  • 62.3k
  • 6
  • 106
  • 206

I'll suggest you an easy way to start with. It's called sometimes historical portfolio VaR. Get the series of portfolio values and the returns: $$V_t=\sum_{i=1}^4n_ip_i$$ $$r_t=\ln\frac{V_t}{V_{t-1}}$$

Next, Apply GARCH to the portfolio returns. Compute VaR using the obtained conditional variance for tomorrow.