After a translation of an input string, $x$, to an output string, $y$, a self- reproducing pushdown transducer can make a self-reproducing step during which it moves $y$ to its input tape and translates it again. In this self- reproducing way, it can repeat the translation $n$-times for any $n \ge 1$. This paper demonstrates that every recursively enumerable language can be characterized by the domain of the translation obtained from a self- reproducing pushdown transducer that repeats its translation no more than three times.
After a translation of an input string, $x$, to an output string, $y$, a self- reproducing pushdown transducer can make a self-reproducing step during which it moves $y$ to its input tape and translates it again. In this self- reproducing way, it can repeat the translation $n$-times for any $n \ge 1$. This paper demonstrates that every recursively enumerable language can be characterized by the domain of the translation obtained from a self- reproducing pushdown transducer that repeats its translation no more than three times.
@article{KYB_2005_41_4_a6,
author = {Meduna, Alexander and Lorenc, Lubo\v{s}},
title = {Self-reproducing pushdown transducers},
journal = {Kybernetika},
pages = {531--537},
year = {2005},
volume = {41},
number = {4},
mrnumber = {2180361},
zbl = {1249.68104},
language = {en},
url = {http://geodesic.mathdoc.fr/item/KYB_2005_41_4_a6/}
}
TY - JOUR
AU - Meduna, Alexander
AU - Lorenc, Luboš
TI - Self-reproducing pushdown transducers
JO - Kybernetika
PY - 2005
SP - 531
EP - 537
VL - 41
IS - 4
UR - http://geodesic.mathdoc.fr/item/KYB_2005_41_4_a6/
LA - en
ID - KYB_2005_41_4_a6
ER -