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Scientia Magna : An International Journal : Volume 3, No. 1, 2007

By Xi'an, Shaanxi

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Book Id: WPLBN0002828572
Format Type: PDF (eBook)
File Size: 3.76 mb
Reproduction Date: 8/7/2013

Title: Scientia Magna : An International Journal : Volume 3, No. 1, 2007  
Author: Xi'an, Shaanxi
Volume: Volume 3, No. 1, 2007
Language: English
Subject: Non Fiction, Science, Algebra
Collections: Mathematics, Mathematical Analysis, Algebra, Science Fiction Collection, Arithmetic, Classical Mechanics, Physics, Psychology, Sociology, Philosophy, Authors Community, Math, Periodicals: Journal and Magazine Collection (Historic and Rare), Social Psychology, Sociolinguistics, Technology, Cultural Studies, Anthropology, Most Popular Books in China, Education, Literature, Social Sciences
Historic
Publication Date:
2013
Publisher: World Public Library
Member Page: Florentin Smarandache

Citation

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Xi'anitor, S. (Ed.). (2013). Scientia Magna : An International Journal : Volume 3, No. 1, 2007. Retrieved from http://kindle.worldlibrary.net/


Description
This issue of the journal is devoted to the proceedings of the third International Conference on Number Theory and Smarandache Problems. The conference was a great success and will give a strong impact on the development of number theory in general and Smarandache problems in particular. In this volume we assemble not only those papers which were presented at the conference but also those papers which were submitted later and are concerned with the Smarandache type problems or other mathematical problems. Other papers are concerned with the number-theoretic Smarandache problems and will enrich the already rich stock of results on them. Readers can learn various techniques used in number theory and will get familiar with the beautiful identities and sharp asymptotic formulas obtained in the volume.

Summary
Scientia Magna is published annually in 200-300 pages per volume and 1,000 copies on topics such as mathematics, physics, philosophy, psychology, sociology, and linguistics.

Excerpt
Abstract : Let k be any ¯xed positive integer, n be any positive integer, Sk(n) denotes the smallest positive integer m such that m! is divisible by kn: In this paper, we use the elementary methods to study the asymptotic properties of Sk(n), and give an interesting asymptotic formula for it. Keywords : F. Smarandache problem, primitive numbers, asymptotic formula.

Table of Contents
J. Wang : Cube-free integers as sums of two squares 1 G. Liu and H. Li : Recurrences for generalized Euler numbers 9 H. Li and Q. Yang : Some properties of the LCM sequence 14 M. Liu : On the generalization of the primitive number function 18 Z. Lv : On the F. Smarandache LCM function and its mean value 22 Q. Wu : A conjecture involving the F. Smarandache LCM function 26 S. Xue : On the Smarandache dual function 29 N. Yuan : A new arithmetical function and its asymptotic formula 33 A. Muktibodh, etc. : Sequences of pyramidal numbers 39 R. Zhang and S. Ma : An e±cient hybrid genetic algorithm for continuous optimization problems 46 L. Mao : An introduction to Smarandache multi-spaces and mathematical combinatorics 54 M. Selariu : Smarandache stepped functions 81 X. Zhang and Y. Zhang : Sequences of numbers with alternate common di®erences 93 Y. Zhang : On the near pseudo Smarandache function 98 A. Muktibodh : Smarandache mukti-squares 102

 

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