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zellularautomaten-ausarbeitung
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Philipp Adolf
zellularautomaten-ausarbeitung
Commits
9f4815e3
Commit
9f4815e3
authored
Jun 25, 2016
by
Philipp Adolf
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Add biblatex with biber
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.gitlab-ci.yml
.gitlab-ci.yml
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ausarbeitung.tex
ausarbeitung.tex
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bibtex.bib
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.gitlab-ci.yml
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stage
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generate
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tianon/latex
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apt-get update && apt-get install -y biber
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latexmk -pdf ausarbeitung.tex
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ausarbeitung.tex
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%\usepackage{libertine}
\usepackage
{
tikz
}
\usepackage
[style=alphabetic]
{
biblatex
}
\addbibresource
{
bibtex.bib
}
\newcommand
{
\teilnehmername
}{
Philipp Adolf
}
\newcommand
{
\teilnehmermatrnr
}{
1669101
}
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% Ende zweite Seite
%=======================================================================
\printbibliography
\end{document}
bibtex.bib
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9f4815e3
@inproceedings{DMTCS-AA0110,
author = {J{\'e}r{\^o}me Durand-Lose},
title = {Representing Reversible Cellular Automata with Reversible Block Cellular Automata},
keywords = {Cellular automata, reversibility, block cellular automata, partitioning cellular automata},
editor = {Robert Cori and Jacques Mazoyer and Michel Morvan and R{\'e}my Mosseri},
booktitle = {Discrete Models: Combinatorics, Computation, and Geometry, DM-CCG 2001},
abstract = {Cellular automata are mappings over infinite lattices such that each cell is updated according to the states around it and a unique local
function. Block permutations are mappings that generalize a given permutation
of blocks (finite arrays of fixed size) to a given partition of the lattice in
blocks. We prove that any d-dimensional reversible cellular automaton
can be exp ressed as the composition of d+1 block permutations. We built a
simulation in linear time of reversible cellular automata by reversible block
cellular automata (also known as partitioning CA and CA with the Margolus
neighborhood) which is valid for both finite and infinite configurations.
This proves a 1990 conjecture by Toffoli and Margolus \textit{Physica D} 45
improved by Kari in 1996 \textit{Mathematical System Theory} 29).},
series = {DMTCS Proceedings},
publisher = {Discrete Mathematics and Theoretical Computer Science},
year = 2001,
volume = {AA},
pages = {145-154},
url = {http://www.dmtcs.org/proceedings/html/dmAA0110.abs.html}
}
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