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| ------------------------------------------------------------------------ | r64607 | efif | 2011-07-05 17:27:04 +0200 (Tue, 05 Jul 2011) | 1 line | | Merged feature-branch Aos_2-new_functors-tau into next | ------------------------------------------------------------------------
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disty = yfirst2 - y;
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move_center(distx, disty);
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on_first = FALSE;
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}

Arrangement_on_surface_2/doc_tex/Arrangement_on_surface_2/arr_ack.tex

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@@ -29,8 +29,3 @@ \section*{Design and Implementation History}
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Version~3.7 introduced a geometry-traits class
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that handles planar algebraic curves of arbitrary degree.
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It was developed by Eric Berberich and Michael Kerber.
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Version~3.9 introduced a new geometry-traits class that handles
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rational arcs. It was developed by Oren Salzman and Michael Hemmer.
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It replaced an old traits, which handled the same family of
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curves, developed by Ron Wein.

Arrangement_on_surface_2/doc_tex/Arrangement_on_surface_2/arr_intro.tex

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@@ -87,7 +87,7 @@ \section{Introduction\label{arr_sec:intro}}
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\end{ccTexOnly}
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\begin{ccHtmlOnly}
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<p><center>
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<img src="./fig/arr_segs.gif" border=0 alt="Arrangement of segments">
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<img src="./fig/arr_segs.gif" border=0 alt="Arrangement of sgements">
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</center>
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\end{ccHtmlOnly}
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\caption{An arrangement of interior-disjoint line segments with some
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vertices $u_1$ and $u_2$ in its interior.\label{arr_fig:seg_dcel}}
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\end{figure}
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The $x$-monotone curves of an arrangement are embedded in an
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rectangular two-dimensional area called the parameter
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space.\footnote{The term parameter space stems from a major
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extension the arrangement package is going through to support
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arrangements embedded on certain two-dimensional parametric
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surfaces in three-dimensions (or higher).} The parameter space is
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defined as $X \times Y$, where $X$ and $Y$ are open, half-open, or
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closed intervals with endpoints in the compactified real line
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$\mathbb{R} \cup \{-\infty,+\infty\}$. Let $b_l$, $b_r$, $b_b$, and
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$b_t$ denote the endpoints of $X$ and $Y$, respectively. We
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typically refer to these values as the left, right, bottom, and top
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sides of the boundary of the parameter space. If the parameter space
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is, for example, the entire compactified plane, which is currently
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the only option supported by the package, $b_l = b_b = -\infty$ and
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$b_r = b_t = +\infty$.
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The rest of this chapter is organized as follows: In
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Section~\ref{arr_sec:arr_class} we review in detail the interface
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of the \ccc{Arrangement_2} class-template, which is the central

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