Feb 14, 2003 - J.Mendes, A.Moukam, A.Murdiyarso, D.Njomgang, R.Parton, W. J.Ricse, A.Rodrigues, ... The WaNuLCAS model in Excel and Stella.
social media in their recruiting efforts. The top three sites were LinkedIn, Facebook, and Jobster [1]. The traditional recruitment process is commonly based on ...
strategy and internal governance and on the shaping of portfolio and position. The last section ...... Hightstown, New Jersey: McGraw-Hill Book Company. Cohen ...
So settle on some respect you like: colour or height or cardinality or charm or some combination thereof. You have now partitioned your domain of discourse.
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12. R. Martinez, I. Merelas, M. N. Sanchez Rayo and F. Castano,. J. Phys. B., 28, 4563 ... C. M. Gregory, M. A. Hayes, G. R. Jones and E. Pantos,. Technical ...
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Abstract: The following article presents a Mash-up Personal Learning Environment called. ReMashed that recommends items from the emerging information of a ...
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Bedrijfsprocessen, logistiek, management informatiesystemen. Keywords GOO. Data mining, Algoritmen. Free keywords. Frequent itemsets, association rules, ...
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Alexandra Zavos and Barbara Biglia and Barbara .... Barbara Biglia draws on her work on women activist narratives on gendered relations ...... Compagna Luna.
land, EBS and Permanent TSB, hereafter these in- stitutions will be referred to âthe four FMP banksâ. The loan-level data collected are based on each.
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the first inequality holds for t â (0, Ï/2) [6], while the second one is valid for t â ( ..... Then t = arctan(x), and by using the identity 1+tan(t)2 = sec(t)2 we get sin(t) =.
DOI: 10.15393/j3.art.2014.2441
Issues of Analysis. Vol. 3(21), No. 1, 2014
´ ndor B. A. Bhayo, J. Sa
ON CARLSON’S AND SHAFER’S INEQUALITIES Abstract. In this paper the authors refine the Carlson’s inequalities for inverse cosine function, and the Shafer’s inequalities for inverse tangent function. Key words: Carlson’s inequality, Shafer’s inequality, inverse trigonometric functions. 2010 Mathematical Subject Classification: 26D05, 26D07, 26D99.
§ 1. Introduction During the past fifteen years, numerous authors have studied various inequalities for trigonometric functions [1 – 12]. Thus, some classical and also more recent inequalities, such as inequalities of Jordan, Cusa– Huygens, Shafer–Fink, and Wilker have been refined and generalized. One of the key methods in these studies has been so called monotone l’Hospital Rule from [1] and an extensive survey of the related literature is given in [13]. This Rule is formulated as Lemma 1 and it will be also applied here. Motivated by these studies, in this paper we make a contribution to the topic by sharpening Carlson’s and Shafer’s inequalities, and our inequalities refine the existing results in literature. We start our discussion with the following well-known inequalities, cos(t)1/3
