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Two-way automata with more than one storage medium

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TLDR
If the number of checking stacks is fixed, then the computational power of the corresponding restricted classes of automata can also be characterized in terms of time and space complexity classes.
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This article is published in Theoretical Computer Science.The article was published on 1985-01-01 and is currently open access. It has received 4 citations till now. The article focuses on the topics: Nested stack automaton & Quantum finite automata.

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Citations
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Iterated stack automata and complexity classes

TL;DR: 1-way iterated pushdown automata form a proper hierarchy with respect to the number of iterations, and their emptiness problem is complete in deterministic iterated exponential time.
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Generalizations of Checking Stack Automata: Characterizations and Hierarchies

TL;DR: This work examines different generalizations of checking stack automata by allowing multiple input heads and multiple stacks, and characterize their computing power in terms of two-way multi-head finite finite stacks.
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New characterizations of exponential, elementary, and non-elementary time-bounded Turing machines

TL;DR: In this article , a synchronous deterministic pushdown automata model with non-erasing stacks was studied, where the machine starts reading from the stacks at most a linear number of times.
References
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Journal ArticleDOI

Recursive Unsolvability of Post's Problem of "Tag" and other Topics in Theory of Turing Machines

TL;DR: The main results of this paper show that the same notions of computability can be realized within the highly restricted monogenic formal systems called by Post the "Tag" systems, and within a peculiarly restricted variant of Turing machine which has two tapes, but can neither write on nor erase these tapes.
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Characterizations of Pushdown Machines in Terms of Time-Bounded Computers

TL;DR: A class of machines called auxiliary pushdown machines is introduced, characterized in terms of time-bounded Turing machines, and corollaries are derived which answer some open questions in the field.
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Classes of predictably computable functions

TL;DR: A sequence of classes of computable functions for which a prediction of the complexity of the calculation may be made in a comparatively simple fashion, each defined as the class of functions whose computational complexity is "predictable" by a function in the preceding class.
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Counter machines and counter languages

TL;DR: The languages recognizing by time- and space-restricted multiple-counter machines are compared to the languages recognizable by similarly restricted multipletape Turing machines.
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Time and tape complexity of pushdown automaton languages

TL;DR: This paper considers languages defined by pushdown store systems and investigates how much time and memory is needed in order to de- termine whether an arbitrary input sentence belongs or does not belong to some language in this class.
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