% Drawing generated by LaTeX-CAD 1.9 - requires latexcad.sty
% (c) 1998 John Leis leis@usq.edu.au
\footnotesize
\begin{picture}(464,540)
\thinlines \drawcenteredtext{206.0}{184.0}{no}
\drawstackedtext{268.0}{406.0}{calculate $l_\mathrm{AB}$,
$V_\mathrm{S}$, \\ $\gamma_\mathrm{AB}$, $\dot\gamma_\mathrm{AB}$,
$\epsilon_\mathrm{AB}$, and $\dot\epsilon_\mathrm{AB}$}
\drawframebox{268.0}{406.0}{88.0}{24.0}{}
\drawpath{222.0}{186.0}{218.0}{180.0}
\drawstackedtext{268.0}{338.0}{calculate for plane AB \\
$T_\mathrm{mod}$, $\sigma_1$, $n$, $k_\mathrm{AB}$,
$F_\mathrm{AB}$, \\ $c$, $\kappa$, and $\Delta T_\mathrm{AB}$}
\drawpath{218.0}{180.0}{222.0}{174.0}
\drawframebox{268.0}{338.0}{88.0}{36.0}{}
\drawframebox{268.0}{242.0}{96.0}{12.0}{assume $T_\mathrm{C} =
T_\mathrm{W} + \Delta T_\mathrm{SZ}$}
\drawcenteredtext{268.0}{304.0}{if $T_\mathrm{AB} \approx
T_\mathrm{W} + \Delta T_\mathrm{AB}$}
\drawpath{310.0}{304.0}{306.0}{298.0}
\drawpath{226.0}{304.0}{230.0}{298.0}
\drawcenteredtext{214.0}{308.0}{no}
\drawpath{230.0}{310.0}{226.0}{304.0}
\drawpath{306.0}{310.0}{310.0}{304.0}
\drawvector{268.0}{394.0}{10.0}{0}{-1}
\drawvector{268.0}{320.0}{10.0}{0}{-1}
\drawvector{268.0}{372.0}{16.0}{0}{-1}
\drawvector{184.0}{364.0}{84.0}{1}{0}
\drawvector{184.0}{304.0}{24.0}{0}{1}
\drawpath{184.0}{214.0}{184.0}{228.0}
\drawframebox{184.0}{334.0}{68.0}{12.0}{$T_\mathrm{AB} =
T_\mathrm{W} + \Delta T_\mathrm{AB}$}
\drawpath{196.0}{332.0}{196.0}{332.0}
\drawpath{226.0}{304.0}{184.0}{304.0}
\drawpath{184.0}{340.0}{184.0}{364.0}
\drawframebox{268.0}{270.0}{68.0}{24.0}{}
\drawstackedtext{268.0}{270.0}{calculate $\theta$, $\lambda$, \\
$R$, $F_\mathrm{int}$, $l_\mathrm{int}$, and $\tau_\mathrm{int}$}
\drawframebox{79.0}{248.0}{46.0}{12.0}{$C = C + \Delta C$}
\drawlefttext{272.0}{288.0}{yes} \drawvector{268.0}{258.0}{10.0}{0}{-1}
\drawpath{314.0}{186.0}{318.0}{180.0} \drawstackedtext{268.0}{208.0}{calculate for the
chip \\ $c$ and $\Delta T_\mathrm{C}$} \drawvector{268.0}{236.0}{16.0}{0}{-1}
\drawframebox{268.0}{208.0}{80.0}{24.0}{} \drawvector{268.0}{196.0}{10.0}{0}{-1}
\drawcenteredtext{268.0}{180.0}{if $T_\mathrm{C} \approx T_\mathrm{W} + \Delta
T_\mathrm{SZ} + \Delta T_\mathrm{C}$} \drawpath{318.0}{180.0}{314.0}{174.0}
\drawpath{184.0}{334.0}{186.0}{334.0} \drawframebox{268.0}{140.0}{80.0}{36.0}{}
\drawpath{184.0}{180.0}{218.0}{180.0} \drawpath{222.0}{186.0}{314.0}{186.0}
\drawstackedtext{268.0}{140.0}{calculate $\kappa$, $\Delta T_\mathrm{max}$, \\
$T_\mathrm{int}$, $V_\mathrm{C}$,
$\dot\gamma_\mathrm{int}$, $\dot\epsilon_\mathrm{int}$, \\
$T_\mathrm{mod}$, $\sigma_1$, $n$, and $k_\mathrm{int}$}
\drawvector{268.0}{174.0}{16.0}{0}{-1} \drawlefttext{272.0}{166.0}{yes}
\drawframebox{268.0}{378.0}{72.0}{12.0}{assume $T_\mathrm{AB} = T_\mathrm{W}$}
\drawvector{268.0}{434.0}{16.0}{0}{-1} \drawpath{242.0}{78.0}{246.0}{84.0}
\drawpath{242.0}{106.0}{246.0}{100.0} \drawcenteredtext{268.0}{106.0}{if
$\tau_\mathrm{int} \approx k_\mathrm{int}$} \drawpath{294.0}{106.0}{290.0}{100.0}
\drawpath{246.0}{112.0}{290.0}{112.0} \drawpath{290.0}{112.0}{294.0}{106.0}
\drawpath{246.0}{112.0}{242.0}{106.0} \drawpath{246.0}{100.0}{290.0}{100.0}
\drawvector{268.0}{122.0}{10.0}{0}{-1} \drawcenteredtext{230.0}{110.0}{no}
\drawpath{246.0}{84.0}{290.0}{84.0} \drawlefttext{272.0}{92.0}{yes}
\drawvector{268.0}{100.0}{16.0}{0}{-1} \drawcenteredtext{230.0}{82.0}{no}
\drawvector{128.0}{426.0}{140.0}{1}{0} \drawframebox{268.0}{468.0}{72.0}{12.0}{assume
$C = C_\mathrm{initial}$} \drawpath{128.0}{254.0}{128.0}{426.0}
\drawframebox{129.0}{248.0}{42.0}{12.0}{$\phi = \phi - \Delta \phi$}
\drawvector{128.0}{106.0}{136.0}{0}{1} \drawcenteredtext{268.0}{78.0}{if
$\sigma_\mathrm{N}  \approx \sigma'_\mathrm{N}$} \drawvector{268.0}{298.0}{16.0}{0}{-1}
\drawframebox{268.0}{440.0}{72.0}{12.0}{assume $\phi = \phi_\mathrm{initial}$}
\drawvector{268.0}{462.0}{16.0}{0}{-1} \drawframebox{268.0}{496.0}{72.0}{12.0}{assume
$\delta = \delta_\mathrm{initial}$} \drawvector{268.0}{490.0}{16.0}{0}{-1}
\drawframebox{27.0}{248.0}{46.0}{12.0}{$\delta = \delta + \Delta \delta$}
\drawpath{80.0}{254.0}{80.0}{454.0} \drawvector{80.0}{454.0}{188.0}{1}{0}
\drawvector{80.0}{78.0}{164.0}{0}{1} \drawvector{28.0}{482.0}{240.0}{1}{0}
\drawcenteredtext{268.0}{50.0}{if minimum $F_\mathrm{X}$}
\drawpath{300.0}{50.0}{296.0}{44.0} \drawpath{236.0}{50.0}{240.0}{44.0}
\drawpath{296.0}{56.0}{300.0}{50.0} \drawpath{240.0}{56.0}{236.0}{50.0}
\drawpath{28.0}{50.0}{236.0}{50.0} \drawcenteredtext{224.0}{54.0}{no}
\drawlefttext{272.0}{36.0}{yes} \drawvector{268.0}{44.0}{16.0}{0}{-1}
\drawpath{240.0}{56.0}{296.0}{56.0} \drawpath{240.0}{44.0}{296.0}{44.0}
\drawvector{28.0}{50.0}{192.0}{0}{1} \drawpath{242.0}{78.0}{80.0}{78.0}
\drawpath{290.0}{84.0}{294.0}{78.0} \drawlefttext{272.0}{64.0}{yes}
\drawvector{268.0}{72.0}{16.0}{0}{-1} \drawpath{314.0}{28.0}{220.0}{28.0}
\drawpath{306.0}{4.0}{314.0}{28.0} \drawpath{128.0}{106.0}{242.0}{106.0}
\drawpath{242.0}{78.0}{246.0}{72.0} \drawpath{290.0}{72.0}{246.0}{72.0}
\drawstackedtext{268.0}{524.0}{given $V$, $t_1$, $w$, $T_\mathrm{W}$, \\ and material
properties} \drawpath{310.0}{512.0}{318.0}{536.0} \drawpath{226.0}{536.0}{318.0}{536.0}
\drawpath{218.0}{512.0}{226.0}{536.0} \drawpath{310.0}{512.0}{218.0}{512.0}
\drawvector{268.0}{512.0}{10.0}{0}{-1}
\drawstackedtext{264.0}{16.0}{output $\phi$, cutting forces, \\
temperatures, etc.}
\drawpath{212.0}{4.0}{220.0}{28.0}
\drawpath{306.0}{4.0}{212.0}{4.0}
\drawpath{294.0}{78.0}{290.0}{72.0}
\drawpath{184.0}{186.0}{184.0}{186.0}
\drawpath{28.0}{254.0}{28.0}{482.0}
\drawpath{222.0}{174.0}{314.0}{174.0}
\drawpath{230.0}{310.0}{306.0}{310.0}
\drawpath{306.0}{298.0}{230.0}{298.0}
\drawpath{216.0}{308.0}{216.0}{308.0}
\drawvector{184.0}{180.0}{22.0}{0}{1}
\drawvector{184.0}{228.0}{84.0}{1}{0}
\drawframebox{184.0}{208.0}{64.0}{12.0}{$T_\mathrm{C} =
T_\mathrm{AB} + \Delta T_\mathrm{C}$}
\end{picture}
