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A Sharp Separation on Sublogarithmic Space Complexity Classes

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    0404724 - UIVT-O 20030013 RIV SK eng J - Journal Article
    Žák, Stanislav
    A Sharp Separation on Sublogarithmic Space Complexity Classes.
    Computing and Informatics. Roč. 21 (2003), s. 617-624. ISSN 1335-9150. E-ISSN 1335-9150
    R&D Projects: GA ČR GA201/02/1456
    Institutional research plan: AV0Z1030915
    Keywords : space complexity * separation * diagonalization
    Subject RIV: BA - General Mathematics
    Impact factor: 0.254, year: 2003
    http://www.cai.sk/ojs/index.php/cai/article/view/478

    We present sharp separation results for sublogarithmic space complexity classes of the form: For any, arbitrarily slow growing, recursive nondecreasing and unbounded function s there is a natural k and an unary language L such that L is in SPACE(s(n)+k) but not in SPACE(s(n-1)). We use different types of so called demon (Turing) machines where the tape limit is given automatically without any construction, a very sensitive measure of space complexity of computations and succint diagonalization method.
    Permanent Link: http://hdl.handle.net/11104/0124962

     
     

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