AbstractWe look at two simple variations of space-bounded Turing machines (TM's): An off-line S(n)-space bounded TM where S(n) is below log n, which can use a pebble on the input tape, and a TM with two (or three) pebbles and no workspace. We show that in the former case, a pebble increases the recognition power of the device. The latter model(s) can accept large families of languages. For example, 2-pebble automata can accept languages accepted by deterministic checking stack automata, and 3-pebble automata can accept languages accepted by ‘stack-resetting’ two-way deterministic pushdown automata. Moreover, the pebble automata are halting (i.e., halt on all inputs)
Two variants of pebble tree-walking automata on binary trees are considered that were introduced in ...
We prove that for every integer k ≥ 1, two-way alternating k-pebble automata and one-way determinist...
AbstractIt is known that, for one-tape nondeterministic Turing machines, S(n)-space and S(n)-reversa...
AbstractWe look at two simple variations of space-bounded Turing machines (TM's): An off-line S(n)-s...
AbstractThis paper investigates some aspects of the accepting powers of deterministic, nondeterminis...
We show that, for any \u3f5 > 0, there exists a language accepted in strong \u3f5 log n space by a 2...
International audienceTwo variants of pebble tree-walking automata on trees are considered that were...
We show that pebble machines (i.e., 2-way nondeterministic Turing machines with one pebble that can ...
AbstractWe present a relation between the sets accepted by two-way pushdown automataand certain tape...
Boja\'nczyk recently initiated an intensive study of deterministic pebble transducers, which are two...
In this work we study pebble automata. Those automata constitute an infinite hierarchy of discrete m...
AbstractIn this paper we study a subclass of pebble automata (PA) for data languages for which the e...
Multitape Turing machines which can use their storage tapes only as counters or as pushdown stores a...
In 1965 Hennie proved that one-tape deterministic Turing machines working in linear time are equival...
AbstractA sweeping automaton is a deterministic two-way finite automaton which only changes head dir...
Two variants of pebble tree-walking automata on binary trees are considered that were introduced in ...
We prove that for every integer k ≥ 1, two-way alternating k-pebble automata and one-way determinist...
AbstractIt is known that, for one-tape nondeterministic Turing machines, S(n)-space and S(n)-reversa...
AbstractWe look at two simple variations of space-bounded Turing machines (TM's): An off-line S(n)-s...
AbstractThis paper investigates some aspects of the accepting powers of deterministic, nondeterminis...
We show that, for any \u3f5 > 0, there exists a language accepted in strong \u3f5 log n space by a 2...
International audienceTwo variants of pebble tree-walking automata on trees are considered that were...
We show that pebble machines (i.e., 2-way nondeterministic Turing machines with one pebble that can ...
AbstractWe present a relation between the sets accepted by two-way pushdown automataand certain tape...
Boja\'nczyk recently initiated an intensive study of deterministic pebble transducers, which are two...
In this work we study pebble automata. Those automata constitute an infinite hierarchy of discrete m...
AbstractIn this paper we study a subclass of pebble automata (PA) for data languages for which the e...
Multitape Turing machines which can use their storage tapes only as counters or as pushdown stores a...
In 1965 Hennie proved that one-tape deterministic Turing machines working in linear time are equival...
AbstractA sweeping automaton is a deterministic two-way finite automaton which only changes head dir...
Two variants of pebble tree-walking automata on binary trees are considered that were introduced in ...
We prove that for every integer k ≥ 1, two-way alternating k-pebble automata and one-way determinist...
AbstractIt is known that, for one-tape nondeterministic Turing machines, S(n)-space and S(n)-reversa...