منابع مشابه
Lucas-sierpiński and Lucas-riesel Numbers
In this paper, we show that there are infinitely many Sierpiński numbers in the sequence of Lucas numbers. We also show that there are infinitely many Riesel numbers in the sequence of Lucas numbers. Finally, we show that there are infinitely many Lucas numbers that are not a sum of two prime powers.
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The RSL continues to evolve and two faculty recruitments are in progress for molecular imaging and cognitive neuroimaging. These are major initiatives for the Department and the Lab. Molecular imaging is broadly defined as the visualization of in vivo structures that are identified on the molecular level by genetic expression or some other tagging means. The NIH has recently highlighted this fi...
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This paper is a continuation of my previous work on informational confidence. The main idea of this technique is to normalize confidence values from different sources in such a way that they match their informational content determined by their performance in an application domain. This reduces classifier combination to a simple integration of information. The proposed method has shown good res...
متن کاملLucas Primitive Roots
is called the characteristic polynomial of the sequence U. In the case where P = -g = 1, the sequence U is the Fibonacci sequence and we denote its terms by F0, Fl9 F2, ... . Let p be an odd prime with p\Q and let e > 1 be an integer. The positive integer u = u(p) is called the rank of apparition of p in the sequence U if p\Uu and p\Um for 0 < m < u; furthermore, u = u(p) is called the period o...
متن کاملFibonacci-Lucas densities
Both Fibonacci and Lucas numbers can be described combinatorially in terms of 0− 1 strings without consecutive ones. In the present article we explore the occupation numbers as well as the correlations between various positions in the corresponding configurations. (2000) Mathematics Subject Classification: 11B39, 05A15
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ژورنال
عنوان ژورنال: Biochimica et Biophysica Acta (BBA) - Bioenergetics
سال: 2016
ISSN: 0005-2728
DOI: 10.1016/j.bbabio.2016.04.301