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$u,v$%
\lthtmlindisplaymathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_indisplay15933}%
$\displaystyle V(u=0,v=0) \stackrel{\mbox{FT}}{\rightleftharpoons} \sum_{ij~\in~\ensuremath{\mathrm{image}}} \ensuremath{\displaystyle\left\{ B_\ensuremath{\mathrm{primary}}.I_\ensuremath{\mathrm{source}} \right\}}_{ij}.
$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9117}%
$V(u=0,v=0)$%
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\stepcounter{subsubsection}
{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_indisplay15941}%
$\displaystyle
  \displaystyle %
    M(\alpha,\delta) = \frac{\displaystyle\sum\nolimits_i \frac{B_i(\alpha,\delta)}{\sigma_i^2}\,F_i(\alpha,\delta)}
      {\displaystyle\sum\nolimits_i \frac{B_i(\alpha,\delta)^2}{\sigma_i^2}},
$%
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$M(\alpha,\delta)$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9121}%
$(\alpha,\delta)$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9123}%
$B_i$%
\lthtmlindisplaymathZ
\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9125}%
$i$%
\lthtmlindisplaymathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9127}%
$F_i$%
\lthtmlindisplaymathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9129}%
$\sigma_i$%
\lthtmlindisplaymathZ
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9131}%
$N(\alpha,\delta)$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9133}%
$\sigma(\alpha,\beta)$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9135}%
$(\alpha,\beta)$%
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\lthtmlcheckvsize\clearpage}

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\lthtmlinlinemathA{tex2html_wrap_indisplay15952}%
$\displaystyle
    N(\alpha,\delta) = \frac{\sum\nolimits_i \frac{B_i(\alpha,\delta)}{\sigma_i^2}\,N_i(\alpha,\delta)}
      {\sum\nolimits_i \frac{B_i(\alpha,\delta)^2}{\sigma_i^2}},
$%
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$\displaystyle
    \sigma(\alpha,\delta) = %
    \frac{\sqrt{\sum\nolimits_i \frac{B_i(\alpha,\delta)}{\sigma_i^2}}}
    {\sum\nolimits_i \frac{B_i(\alpha,\delta)^2}{\sigma_i^2}} = %
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$%
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$M(\alpha,\beta)/\sigma(\alpha,\beta)$%
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{\newpage\clearpage
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$d$%
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{\newpage\clearpage
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$\sim d$%
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{\newpage\clearpage
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$\sim D$%
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$\ge$%
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$\displaystyle I_\ensuremath{\mathrm{meas}}^\ensuremath{\mathrm{sd}} = B_\ensuremath{\mathrm{sd}} \star I_\ensuremath{\mathrm{source}} + N,
$%
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{\newpage\clearpage
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$I_{\ensuremath{\mathrm{meas}}}^{\ensuremath{\mathrm{sd}}}$%
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$\displaystyle I_\ensuremath{\mathrm{meas}}^\ensuremath{\mathrm{id}} = B_\ensuremath{\mathrm{dirty}} \star \ensuremath{\displaystyle\left\{ B_\ensuremath{\mathrm{primary}}.I_\ensuremath{\mathrm{source}} \right\}} + N,
$%
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$I_{\ensuremath{\mathrm{meas}}}^{\ensuremath{\mathrm{id}}}$%
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{\newpage\clearpage
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$B_{\ensuremath{\mathrm{primary}}}.I_{\ensuremath{\mathrm{source}}}$%
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$\displaystyle I_\ensuremath{\mathrm{sky}}^\ensuremath{\mathrm{id}} = B_\ensuremath{\mathrm{clean}} \star I_\ensuremath{\mathrm{source}} + N',
$%
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{\newpage\clearpage
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$B_{\ensuremath{\mathrm{clean}}}$%
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{\newpage\clearpage
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$N'$%
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{\newpage\clearpage
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$\displaystyle I_\ensuremath{\mathrm{sky}}^\ensuremath{\mathrm{id}} = \mbox{Highpass-filter}\ensuremath{\displaystyle\left\{ B_\ensuremath{\mathrm{clean}} \star I_\ensuremath{\mathrm{source}} \right\}} + N'.
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{\newpage\clearpage
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$\displaystyle \mathrm{FFT}(uv) = f(uv) \mathrm{FFT}(I_{\ensuremath{\mathrm{meas}}}^{\ensuremath{\mathrm{sd}}} +
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$f(uv)$%
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$\displaystyle V(u,v) = \ensuremath{\displaystyle\left\{ \mbox{FT}(B_\ensuremath{\mathrm{primary}}) \star \mbox{FT}(I_\ensuremath{\mathrm{source}}) \right\}}(u,v)+N.
$%
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{\newpage\clearpage
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$N (N-1) /2$%
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{\newpage\clearpage
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{\newpage\clearpage
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$j$%
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{\newpage\clearpage
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$\displaystyle V_{\rm obs}(i,j,t) = G(i,t) G^{{\star}}(j,t)  V_{\rm true}(i,j) + Noise
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{\newpage\clearpage
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{\newpage\clearpage
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{\newpage\clearpage
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$(i,j)$%
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$V_{mod}(i,j)$%
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$\displaystyle \frac{V_{\rm obs}(i,j,t)}{V_{\rm mod}(i,j)} = G(i,t) G^{{\star}}(j,t) 
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{\newpage\clearpage
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{\newpage\clearpage
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$V_{\rm mod}$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9251}%
$V_{\rm obs}(k)$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9253}%
$k$%
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{\newpage\clearpage
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$V_{\rm obs(k=0)} = V_{\rm obs} $%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9257}%
$V_{obs}(k)$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9259}%
$V_{\rm mod}(k)$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_indisplay16172}%
$\displaystyle V_{\rm obs}(k+1) = \frac {V_{obs}(k)}{(G_i G^{{\star}}_j)}
$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9263}%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9265}%
$V_{mod}$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9267}%
$G(i) G^{{\star}}(j)$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9269}%
$V_{\rm obs}$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9273}%
$V_{ij} V_{jk} V_{ki}$%
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\lthtmlcheckvsize\clearpage}

{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9275}%
$(V_{ij} V_{kl}) / (V_{ik} 
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{\newpage\clearpage
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$=$%
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{\newpage\clearpage
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$6-60$%
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{\newpage\clearpage
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$45-120$%
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{\newpage\clearpage
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$< 40$%
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\appendix
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$f(x)$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9297}%
$F(X)$%
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{\newpage\clearpage
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$F(X) = \int_{-\infty}^{+\infty} f(x) e^{-2i\pi x X} dx$%
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{\newpage\clearpage
\lthtmlinlinemathA{tex2html_wrap_inline9301}%
$h(x) = a f(x) + b g(x)$%
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{\newpage\clearpage
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$H(X) = a F(X) + b G(X)$%
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{\newpage\clearpage
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$h(x) = f(x-x_0)$%
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{\newpage\clearpage
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$H(X) = e^{-2i\pi x_0 X} F(X)$%
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{\newpage\clearpage
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{\newpage\clearpage
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$H(X) = F(X-X_0)$%
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{\newpage\clearpage
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$H(X) = \frac{1}{|a|}F(\frac{X}{a})$%
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$h(x) = \bar{f}(x)$%
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{\newpage\clearpage
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$H(X) = \bar{F}(-X)$%
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$F(0) = \int_{-\infty}^{+\infty} f(x) dx$%
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{\newpage\clearpage
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{\newpage\clearpage
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$H(X) = F(X) G((X)$%
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{\newpage\clearpage
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\end{document}
