Titlebook: Nanopores; Sensing and Fundamen Samir M. Iqbal,Rashid Bashir Book 2011 Springer Science+Business Media, LLC 2011 Biomarker identification.B

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Bradley Ledden,Daniel Fologea,David S. Talaga,Jiali Liure properties of .-regular sequences. We prove that the set of .-regular sequences forms a ring under the operations of term-by-term addition and convolution. Hence the set of associated formal power series in .[[.]] also forms a ring..We show how .-regular sequences are related to ?-rational forma

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Erik C. Yusko,Yazan N. Billeh,Jerry Yang,Michael Mayerase complexity theoretic arguments. We first show that the family of unifiable pairs of binary trees is exponentially negligible with respect to the family of arbitrary pairs of binary trees formed over l binary function symbols, c constants and v variables. We analyze the different reasons for fail

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Meni Wanunu,Allison Squires,Amit Mellerre is a deterministic expression that denotes it. We give a Kleene-like theorem for deterministic regular languages and we characterize them in terms of the structural properties of the minimal deterministic automata recognizing them. The latter result enables us to decide if a given regular express

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Hongbo Peng,Binquan Luan,Gustavo Stolovitzkysary..We further consider a very simple, easy to realize class of networks with busses, namely planar networks with planar busses. We describe a planar system of EREW-busses for square meshes on which associative operations can be performed in optimal time θ(log .) — compared to θ(√N(yùn)) without busses

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Gregory Timp,Utkur Mirsaidov,Winston Timp,Jiwook Shim,Deqiang Wang,Valentin Dimitrov,Jan Scrimgeour,rallel and distributed computation,language theory,computational geometry, automata theory,semantics and logic of programming languages, automatatheory and logic, circuit complexity, omega-automata,non-classical complexity, learning theory and cryptography,and systems.

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Xiyun Guan,Ranulu Samanthi S. de Zoysa,Dilani A. Jayawardhana,Qitao Zhaohe stronger conclusion that, for every real .<1, every .-hard language for NP is exponentially dense. Evidence is presented that this stronger hypothesis is reasonable..Also presented here (and used in proving the main theorem) is a ., ensuring that almost every language in E is statistically unpred

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Jeffrey Comer,Aleksei Aksimentievrallel and distributed computation,language theory,computational geometry, automata theory,semantics and logic of programming languages, automatatheory and logic, circuit complexity, omega-automata,non-classical complexity, learning theory and cryptography,and systems.

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