Clive Barker, 1931–2005

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Barker, Katie

BARKER, KATIE. Interactions between actin and proteins involved in translation. (advisor Kim Kandl). Many studies have implicated a role for actin in translation, and actin and actin binding proteins are known to interact with proteins involved in translation. For example, eukaryotic elongation factor 1A (eEF1A) has been found to bundle actin in vitro (Yang et al., 1990). Furthermore, Sla1p, an...

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Appreciating David Barker (1938-2013).

title ‘... from sceptic to convert’ [3] . By then, the epidemiological research that David Barker had initiated was maturing from ecological observations to cohorts with primary data collection, improved follow-up rates and better control for confounding, along with an expanding series of rich interdisciplinary investigations. Owing to the fertile ground laid by Professor Barker, we and numerou...

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Biochemistry: Radin and Barker

* This investigation was supported in part by the U. S. Atomic Energy Commission. t Although the active concentration of M(OH)2 in the solid phase is generally assumed to be constant, as the entire mass per unit volume does not participate in a reaction, this treatment has admitted the M(OH)2 as a variable in the equation. 1 Adler, E., v. Euler, H., Gunther, G., and Plass, M., Biochem. J., 33, ...

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Barker Sequences and Flat Polynomials

A Barker sequence is a finite sequence of integers, each ±1, whose aperiodic autocorrelations are all as small as possible. It is widely conjectured that only finitely many Barker sequences exist. We describe connections between Barker sequences and several problems in analysis regarding the existence of polynomials with ±1 coefficients that remain flat over the unit circle according to some cr...

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Barker sequences of odd length

A Barker sequence is a binary sequence for which all non-trivial aperiodic autocorrelations are at most 1 in magnitude. An old conjecture due to Turyn asserts that there is no Barker sequence of length greater than 13. In 1961, Turyn and Storer gave an elementary, though somewhat complicated, proof that this conjecture holds for odd lengths. We give a new and simpler proof of this result.

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ژورنال

عنوان ژورنال: New Theatre Quarterly

سال: 2005

ISSN: 0266-464X,1474-0613

DOI: 10.1017/s0266464x05000011