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@ -169,3 +169,12 @@
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year={1894},
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publisher={Teubner}
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}
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@book{landau2000handbuch,
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title={Handbuch der Lehre von der Verteilung der Primzahlen},
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author={Landau, Edmund},
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volume={1},
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year={2000},
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publisher={Foo Bar},
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}
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@ -8,7 +8,6 @@
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\usepackage[maxbibnames=99,style=numeric,sorting=none]{biblatex}
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\addbibresource{bib.bib}
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\usepackage[
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pdftex,
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pdfusetitle,
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pdfkeywords={Line Generalization,Cartographic Line Generalization,Wang--M{\"u}ller},
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pdfborderstyle={/S/U/W 0} % /S/U/W 1 to enable reasonable decorations
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@ -49,7 +48,7 @@
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\newcommand{\DP}{Douglas \& Peucker}
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\newcommand{\VW}{Visvalingam--Whyatt}
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\newcommand{\WM}{Wang--M{\"u}ller}
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\newcommand{\MYTITLE}{Cartographic Generalization of Lines using free software (example of rivers)}
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\newcommand{\MYTITLE}{Cartographic Line Generalization (example of rivers)}
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\newcommand{\MYAUTHOR}{Motiejus Jakštys}
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\title{\MYTITLE}
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@ -367,9 +366,9 @@ This section defines vocabulary and terms as defined in the rest of the paper.
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$O(n)$, the time it takes to execute the algorithm is proportional to
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$n$. Conversely, if complexity is $O(n^2)$, then the time it takes to
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execute the algorithm is quadratic. $O$ notation was first suggested by
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Bachmann\cite{bachmann1894analytische} in late XIX'th century, and
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adopted for computer science by Donald Knuth\cite{knuth1976big} in
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1970s.
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Bachmann\cite{bachmann1894analytische} and
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Laundau\cite{landau2000handbuch} in late XIX'th century, and adopted
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for computer science by Donald Knuth\cite{knuth1976big} in 1970s.
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\end{description}
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