نتایج جستجو برای: smarandache curves

تعداد نتایج: 93735  

2006
Kyung Ho Kim Eun Hwan Roh Vasantha Kan

We introduce the notion of a Smarandache hyper (∩,∈)-ideal and Ω-reflexive in hyper K-algebra, and some related properties are given. Mathematics Subject Classification: 06F35, 03G25

2014
Leonardo Motta

Leonardo Motta [email protected] Conselheiro Furtado, J 574/50 I Helem, PA 66040-100, Hra=il The Smarandache Paradox is a very interesting paradox of logic because it has a background common sense. However, at the same time, it gets in a contradiction with itself. Although it may appear well cohesive, a careful look on the science definition and some logic can break down this paradox showing...

Journal: :Results in Mathematics 2011

2006
MOHAMMAD KHOSHNEVISAN FLORENTIN SMARANDACHE SUKANTO BHATTACHARYA M. Khoshnevisan F. Kaymram Housila P. Singh Rajesh Singh F. Smarandache

This paper investigates the efficiency of an alternative to ratio estimator under the super population model with uncorrelated errors and a gamma-distributed auxiliary variable. Comparisons with usual ratio and unbiased estimators are also made.

Journal: :J. Applied Logic 2010
Arsham Borumand Saeid Afsaneh Ahadpanah Lida Torkzadeh

Article history: Received 25 July 2009 Accepted 3 June 2010 Available online 12 June 2010

2004
Charles Ashbacher Vasantha Kandasamy

Delfim F. 1t1. Torres [email protected] Departlnent of Mathematics University of Aveiro 3810-193 Aveiro, Portugal We study Smarandache sequences of numbers, and related problems, via a Computer Algebra. Sy::;tem. Solutions are di::;covered, and some conjectures presented. Mathematics Subject Classification 2000. llB83, 11-04, 68VV30.

2014
Felice Russo

In this paper we report a recurrence formula to obtain the n-th prime in terms of (n-l)th prime and as a function of Smarandache or Totient function.

2014
Maohua Le

In this paper we completely determine the first digit and the trailing digit of every term in the Smarandache deconstructive sequence.

‎In this work‎, ‎first the differential equation characterizing position vector‎ ‎of spacelike curve is obtained in Lorentzian plane $mathbb{L}^{2}.$ Then the‎ ‎special curves mentioned above are studied in Lorentzian plane $mathbb{L}%‎‎^{2}.$ Finally some characterizations of these special curves are given in‎ ‎$mathbb{L}^{2}.$‎

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