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Motiejus Jakštys 2021-04-13 04:49:27 +03:00
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\documentclass[a4paper]{report}
\documentclass[a4paper]{article}
\usepackage[T1]{fontenc}
%\usepackage[bitstream-charter]{mathdesign}
@ -78,7 +78,7 @@ Current open-source line generalization solutions have their roots in
\newpage
\chapter{Introduction}
\section{Introduction}
\label{sec:introduction}
When creating small-scale maps, often the detail of the data source is greater
@ -118,13 +118,13 @@ Given the discussed complexities, a fine line between under-generalization
found. Therein lies the complexity of generalization algorithms: all have
different trade-offs.
\chapter{Literature review}
\section{Literature review}
\label{sec:literature-review}
A number of cartographic line generalization algorithms have been researched.
The "classical" ones are {\DP} and {\VW}.
\section{{\DP} and {\VW}}
\subsection{{\DP} and {\VW}}
\cite{douglas1973algorithms} and \cite{visvalingam1993line} are "classical"
line generalization computer graphics algorithms. They are relatively simple to
@ -152,7 +152,7 @@ generalization.
<TODO: expand on deficiencies>
\section{Modern approaches}
\subsection{Modern approaches}
Due to their simplicity and ubiquity, {\DP} and {\VW} have been established as
go-to algorithms for line generalization. During recent years, alternatives
@ -181,7 +181,7 @@ open-source tools is an important foundation for future cartographic
experimentation and development, thus it it benefits the cartographic society
as a whole.
\chapter{Methodology}
\section{Methodology}
\label{sec:methodology}
The original \cite{wang1998line} leaves something to be desired for a practical
@ -199,7 +199,7 @@ every step of the algorithm.
Algorithms discussed in this paper assume Euclidean geometry.
\section{Vocabulary and terminology}
\subsection{Vocabulary and terminology}
This section defines vocabulary and terms as defined in the rest of the paper.
@ -227,7 +227,7 @@ This section defines vocabulary and terms as defined in the rest of the paper.
\end{description}
\section{Automated tests}
\subsection{Automated tests}
\label{sec:automated-tests}
As part of the algorithm realization, an automated test suite has been
@ -251,7 +251,7 @@ The full test suite can be executed with a single command, and completes in a
few seconds. Having an easily accessible test suite boosts confidence that no
unexpected bugs have snug in while modifying the algorithm.
\chapter{Description of the implementation}
\section{Description of the implementation}
Like alluded in section~\onpage{sec:introduction}, \cite{wang1998line} paper
skims over certain details, which are important to implement the algorithm.
@ -271,7 +271,7 @@ purposes) using the following algorithm:
\item Color the polygons using distinct colors.
\end{itemize}
\section{Definition of a Bend}
\subsection{Definition of a Bend}
\label{sec:definition-of-a-bend}
The original article describes a bend as:
@ -310,7 +310,7 @@ but with bends colored as polygons: each color is a distinctive bend.
\label{fig:fig8-definition-of-a-bend}
\end{figure}
\section{Gentle Inflection at End of a Bend}
\subsection{Gentle Inflection at End of a Bend}
The gist of the section is in the original article:
@ -378,41 +378,40 @@ some bends that should be mutated. This implementation does it in the following
The current implementation is the most straightforward, but not optimal:
reversing of lines and bends could be avoided by walking backwards the lines.
In this case, steps \ref{rev1} and \ref{rev2} could be remove. That would save
both memory and computation time.
In this case, steps \ref{rev1} and \ref{rev2} could be spared, thus saving
memory and computation time.
The "quite small angle", as mentioned in the article, was arbitrarily chosen to
$\smallAngle$.
The "quite small angle" was arbitrarily chosen to $\smallAngle$.
\section{Self-line Crossing When Cutting a Bend}
\subsection{Self-line Crossing When Cutting a Bend}
\section{Attributes of a Single Bend}
\subsection{Attributes of a Single Bend}
\section{Shape of a Bend}
\subsection{Shape of a Bend}
\section{The Context of a Bend: Isolated and Similar Bends}
\subsection{The Context of a Bend: Isolated and Similar Bends}
\section{Elimination Operator}
\subsection{Elimination Operator}
\section{Combination Operator}
\subsection{Combination Operator}
\section{Exaggeration Operator}
\subsection{Exaggeration Operator}
\chapter{Program Implementation}
\section{Program Implementation}
\chapter{Results of Experiments}
\section{Results of Experiments}
\chapter{Conclusions}
\section{Conclusions}
\label{sec:conclusions}
\chapter{Related Work and future suggestions}
\section{Related Work and future suggestions}
\label{sec:related_work}
\printbibliography
\begin{appendices}
\chapter{Code listings}
\section{Code listings}
We strongly believe in the ability to reproduce the results is critical for any
scientific work. To make it possible for this paper, all source files and