Abstract: We present a new lower bound argument for oblivious parity-branching programs which allows to prove exponential lower bounds on the width if the ...
Separating $\oplus L$ from $L, NL,$ co-$NL$, and $AL = P$ for oblivious Turing machines of linear access. RAIRO - Theoretical Informatics and Applications ...
Missing: +l
Matthias Krause: Separating +L From L, NL, co-NL and AL (=P) for Oblivious Turing Machines of Linear Access Time. MFCS 1990: 385-391.
Separating +L From L, NL, co-NL and AL (=P) for Oblivious Turing Machines of Linear Access Time ... co-NL, and AL=P for oblivious turing machines of linear access.
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Separating +L From L, NL, co-NL and AL (=P) for Oblivious Turing Machines of Linear Access Time · Matthias Krause. Computer Science. MFCS. 1990. We present a ...
Oct 7, 2024 · Separating +L From L, NL, co-NL and AL (=P) for Oblivious Turing Machines of Linear Access Time. MFCS 1990: 385-391. [+][–]. 1980 – 1989. FAQ.
https://dblp.org/rec/conf/mfcs/Krause90 · Matthias Krause: Separating +L From L, NL, co-NL and AL (=P) for Oblivious Turing Machines of Linear Access Time.
Separating +L From L, NL, co-NL and AL (=P) for Oblivious Turing Machines of Linear Access Time · Matthias Krause. - 26 Aug 1990. Show Less. Visits, crosses, ...
Oct 4, 2024 · When we have the log-space reduction, we simulate the algorithm deciding Apad together with "rerunning from beginning" the reduction whenever ...
Missing: +l NL, co- NL AL Oblivious
Since Turing machines, too, work on linear input, we will restrict ourselves to this type. A function on lists can be thought of as having either one argument ...