Titlebook: Automata, Languages and Programming; 36th International C Susanne Albers,Alberto Marchetti-Spaccamela,Wolfga Conference proceedings 2009 Sp

cortex

De-amortized Cuckoo Hashing: Provable Worst-Case Performance and Experimental Resultsoperations. Specifically, for any sequence of polynomially many operations, with overwhelming probability over the randomness of the initialization phase, each operation is performed in constant time. In addition, we present a general approach for proving that the performance guarantees are preserve

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Improved Bounds for Speed Scaling in Devices Obeying the Cube-Root RuleMOS based processors, and many other types of devices, .=?3, that is, they satisfy the cube-root rule. When .=?3, we show that qOA is 6.7-competitive, improving upon the previous best guarantee of 27 achieved by the algorithm Optimal Available (OA). So when the cube-root rule holds, our results redu

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Susanne Albers,Alberto Marchetti-Spaccamela,Wolfga

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Conference proceedings 2009management. ..LNCS 5555 contains?62 contributions of track A selected from 223 submissions as well as 2 invited lectures...This two-volume set lauches the new subline of Lecture Notes in Computer Science, entitled LNCS Advanced Research in Computing and Software Science (ARCoSS)..

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Getting Dialogic Teaching into Classroomsre different, e.g., |.|?=?|.|.???. for .>?1, where . denotes the number of variables. Furthermore, we show that, for several interesting well-known classes of monotone CNFs . such as bounded degree, clause-size, and intersection-size, our parallel algorithm runs polylogarithmic time by using polynomially many processors.

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Decidability of Conjugacy of Tree-Shifts of Finite Type and in-amalgamations. We prove that the conjugacy problem is decidable for tree-shifts of finite type. This result makes the class of tree-shifts closer to the class of one-sided shifts of dimension one than to the class of two-sided ones. Our proof uses the notion of bottom-up tree automata.

MURKY

A Fast and Simple Parallel Algorithm for the Monotone Duality Problemre different, e.g., |.|?=?|.|.???. for .>?1, where . denotes the number of variables. Furthermore, we show that, for several interesting well-known classes of monotone CNFs . such as bounded degree, clause-size, and intersection-size, our parallel algorithm runs polylogarithmic time by using polynomially many processors.

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