<equation-set
latexopt="12pt"
density="96x96"
usepackage="mathtime"
><texequation
fileref="figures/bk1"
>	    \[ y_t = \int_{-\pi}^{\pi} e^{i\omega} \mathrm{d} Z(\omega) \]
	  </texequation
><texequation
fileref="figures/bk2"
>	    \[ c^*_t = \int_{-\pi}^{\pi} F^*(\omega) e^{i\omega} \mathrm{d}
	    Z(\omega) \]
	  </texequation
><texequation
fileref="figures/bk3"
>	    \[ c_t = A(L) y_t \]
	  </texequation
><texequation
fileref="figures/bk4"
>	    \[ A(L) = \sum_{i=-k}^{k} a_i L^i \]
	  </texequation
><texequation
fileref="figures/adf1"
>\[(1-L)y_t=\beta_0+(1-\alpha)y_{t-1}+\epsilon_t\]</texequation
><texequation
fileref="figures/arlags"
>\[u_t = \rho_1u_{t-1} + \rho_3 u_{t-3} +      \rho_4 u_{t-4} + e_t\]</texequation
><texequation
fileref="figures/aic"
>\[\mbox{AIC}=-2L+2k\]</texequation
><texequation
fileref="figures/lambda"
>\[z=re^{i2\pi\lambda}\]</texequation
><texequation
fileref="figures/syssigma1"
>\[\hat{\sigma}_{i,j}=\frac{\hat{u}_i' \hat{u}_j}{T}\]</texequation
><texequation
fileref="figures/syssigma2"
>\[\hat{\sigma}_{i,j}=\frac{\hat{u}_i' \hat{u}_j}{\sqrt{(T-k_i)(T-k_j)}}\]</texequation
><texequation
fileref="figures/garch_h"
>\[h_t = \alpha_0 + \sum_{i=1}^q \alpha_i \varepsilon^2_{t-i} +    \sum_{j=1}^p \beta_i h_{t-j}\]</texequation
><texequation
fileref="figures/hurst"
>\[\mathrm{RS}(x) = an^H\]</texequation
><texequation
fileref="figures/logistic1"
>\[\log\left(\frac{y}{y^*-y}\right)\]</texequation
><texequation
fileref="figures/logistic2"
>\[y=\frac{y^*}{1+e^{-x}}\]</texequation
><texequation
fileref="figures/mahal"
>\[\sqrt{(p-q)^{\prime}C^{-1}(p-q)}\]</texequation
><texequation
fileref="figures/poisson-dist"
>\[\mathrm{Pr}(Y = y) = \frac{e^{-v} v^y}{y!}\]</texequation
><texequation
fileref="figures/poisson-model"
>\[v = \mathrm{exp}(\beta_0 + \beta_1 x_1 + \beta_2 x_2 +       \cdots)\]</texequation
><texequation
fileref="figures/simformula"
>\[y_t=a_{0t} + a_{1t}y_{t-1} + a_{2t}y_{t-2} + \dots\]</texequation
><texequation
fileref="figures/vif"
>\[\frac{1}{1-R_j^2}\]</texequation
><texequation
fileref="figures/bk1a"
>$\underline{\omega}$</texequation
><texequation
fileref="figures/bk1b"
>$\overline{\omega}$</texequation
><texequation
fileref="figures/bk2a"
>$F^*(\omega) = 1$</texequation
><texequation
fileref="figures/bk2b"
>$\underline{\omega} &#60; |\omega| &#60; \overline{\omega}$</texequation
><texequation
fileref="figures/bk4a"
>$F(\omega) = A(e^{i\omega})A(e^{-i\omega})$</texequation
><texequation
fileref="figures/bk4"
>$F^*(\omega)$</texequation
><texequation
fileref="figures/greeneC"
>	    $C = \alpha + \beta Y^{\gamma} + \epsilon$
	  </texequation
><texequation
fileref="figures/autocorr"
>$\rho(u_t, u_{t-s})$</texequation
><texequation
fileref="figures/cumulate"
>$y_t = \sum_{\tau=1}^t x_{\tau}$</texequation
><texequation
fileref="figures/hsk"
>$1/\sqrt{e^{y^*}}$</texequation
><texequation
fileref="figures/ldx"
>$\ln(x_t) - \ln(x_{t-1})$</texequation
><texequation
fileref="figures/ldy"
>$\ln(y_t) - \ln(y_{t-1})$</texequation
><texequation
fileref="figures/influence"
>$uh/(1 - h)$</texequation
><texequation
fileref="figures/dffit"
>$\sqrt{h/(1 - h)}$</texequation
><texequation
fileref="figures/"
>$(p-q)$</texequation
><texequation
fileref="figures/tworootT"
>$2\sqrt{T}$</texequation
><texequation
fileref="figures/nw1"
>$p = 0.75 \times T^{1/3}$</texequation
><texequation
fileref="figures/nw2"
>$p = 4 \times (T/100)^{2/9}$</texequation
></equation-set
>