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Please use this identifier to cite or link to this item: http://hdl.handle.net/10119/7923

Title: Alternate Stacking Technique Revisited: Inclusion Problem of Superdeterministic Pushdown Automata
Authors: Nguyen, Van Tang
Ogawa, Mizuhito
Issue Date: 2008-06-26
Publisher: 情報処理学会
Magazine name: IPSJ Transactions on Programming
Volume: 1
Number: 1
Start page: 36
End page: 46
Abstract: This paper refines the alternate stacking technique used in Greibach-Friedman's proof of the language inclusion problem L(A) ⊆ L(B), where A is a pushdown automaton (PDA) and B is a superdeterministic pushdown automaton (SPDA). In particular, we propose a product construction of a simulating PDA M, whereas the one given by the original proof encoded everything as a stack symbol. This construction avoids the need for the “liveness” condition in the alternate stacking technique, and the correctness proof becomes simpler.
Rights: 社団法人 情報処理学会, Nguyen Van Tang, Mizuhito Ogawa, IPSJ Transactions on Programming, 1(1), 2008, 36-46. ここに掲載した著作物の利用に関する注意: 本著作物の著作権は(社)情報処理学会に帰属します。本著作物は著作権者である情報処理学会の許可のもとに掲載するものです。ご利用に当たっては「著作権法」ならびに「情報処理学会倫理綱領」に従うことをお願いいたします。 Notice for the use of this material: The copyright of this material is retained by the Information Processing Society of Japan (IPSJ). This material is published on this web site with the agreement of the author (s) and the IPSJ. Please be complied with Copyright Law of Japan and the Code of Ethics of the IPSJ if any users wish to reproduce, make derivative work, distribute or make available to the public any part or whole thereof. All Rights Reserved, Copyright (C) Information Processing Society of Japan.
URI: http://hdl.handle.net/10119/7923
Material Type: publisher
Appears in Collections:b10-1. 雑誌掲載論文 (Journal Articles)

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