http://www.ccsenet.org/journal/index.php/jmr/issue/feedJournal of Mathematics Research2016-09-20T22:48:29-07:00Sophia Wangjmr@ccsenet.orgOpen Journal Systems<p><strong><em>Journal of Mathematics Research </em></strong>(ISSN: 1916-9795; E-ISSN 1916-9809) is an open-access, international, double-blind peer-reviewed journal published by the Canadian Center of Science and Education. This journal, published <strong>bimonthly</strong> (<span>February, April, June, August, October and December</span>) in <strong>both print and online versions</strong>, keeps readers up-to-date with the latest developments in all aspects of mathematics.</p><div class="Section1"><strong>The scopes of the journal </strong>include, but are not limited to, the following topics: statistics, approximation theory, numerical analysis, operations research, dynamical systems, mathematical physics, theory of computation, information theory, cryptography, graph theory, algebra, analysis, probability theory, geometry and topology, number theory, logic and foundations of mathematics. <em> </em></div><div class="Section1"><p>This journal accepts article submissions<strong> <a href="/journal/index.php/jmr/information/authors">online</a> or by <a href="mailto:jmr@ccsenet.org">e-mail</a> </strong>(jmr@ccsenet.org).</p></div><div class="Section1"><br /><br /><strong><strong><em><img src="/journal/public/site/images/jmr/jmr.jpg" alt="jmr" width="201" height="264" align="right" hspace="20" /></em></strong><strong>ABSTRACTING AND INDEXING:</strong></strong></div><div class="Section1"><strong><br /></strong></div><div class="Section1"><ul><li>BASE (Bielefeld Academic Search Engine)<strong><br /></strong></li><li><strong>EBSCOhost</strong></li><li>Google Scholar</li><li>JournalTOCs</li><li>LOCKSS</li><li><strong>MathEDUC</strong></li><li><strong><a href="http://www.ams.org/dmr/JournalList.html">Mathematical Reviews</a>® (<a href="http://www.ams.org/mathscinet">MathSciNet</a>®)</strong></li><li>MathGuide</li><li>NewJour</li><li>OCLC Worldcat</li><li>Open J-Gate</li><li>SHERPA/RoMEO</li><li>Standard Periodical Directory</li><li>Ulrich's</li><li>Universe Digital Library</li><li><strong><a href="https://zbmath.org/journals/?q=se:00006772">Zentralblatt MATH</a></strong></li></ul></div><div class="Section1"><strong><br /></strong></div><div class="Section1"> </div>http://www.ccsenet.org/journal/index.php/jmr/article/view/60972A Note on Relative $(p,q)$ th Proximate Order of Entire Functions2016-09-20T22:48:29-07:00Luis Manuel Sanchez Ruizlmsr@mat.upv.esSanjib Kumar Dattasanjib_kr_datta@yahoo.co.inTanmay BiswasTanmaybiswas_math@rediffmail.comChinmay Ghoshchinmayarp@gmail.comRelative order of functions measures specifically how different in growth two given functions are which helps to settle the exact physical state of a system. In this paper for any two positive integers $p$ and $q,$ we introduce the notion of relative $(p,q)$ th proximate order of an entire function with respect to another entire function and prove its existence.2016-09-13T20:50:57-07:00Copyright (c) 2016 Journal of Mathematics Researchhttp://www.ccsenet.org/journal/index.php/jmr/article/view/63072What Is Known about Secondary Grades Mathematical Modelling --A Review2016-09-20T22:48:29-07:00Micah Stohlmannmicah.stohlmann@unlv.eduLina DeVaulmicah.stohlmann@unlv.eduCharlie Allenmicah.stohlmann@unlv.eduAmy Adkinsmicah.stohlmann@unlv.eduTaro Itomicah.stohlmann@unlv.eduDawn Lockettmicah.stohlmann@unlv.eduNick Wongmicah.stohlmann@unlv.edu<p><span lang="EN-US">Mathematical modelling is garnering more attention and focus at the secondary level in many different countries because of the knowledge and skills that students can develop from this approach. This paper serves to summarize what is it known about secondary mathematical modelling to guide future research. A targeted and general literature search was conducted and studies were summarized based on four categories: assessment data collected, unit of analysis studied, population, and effectiveness. It was found that there were five main units of analysis into which the studies could be categorized: modelling process/sub-activities, modelling competencies/ability, blockages/difficulties during the modelling process, students’ beliefs, and construction of knowledge. The main findings from each of these units of analysis is discussed along with future research that is needed. </span></p>2016-09-19T00:00:00-07:00Copyright (c) 2016 Micah Stohlmann, Lina DeVaul, Charlie Allen, Amy Adkins, Taro Ito, Dawn Lockett, Nick Wonghttp://www.ccsenet.org/journal/index.php/jmr/article/view/63070Super Lehmer-3 Mean Labeling2016-09-20T22:48:29-07:00S. Somasundaramtspavithra11@gmail.comS. S. Sandhyatspavithra11@gmail.comT. S. Pavithratspavithra11@gmail.comLet f:V(G)->{1,2,.....p+q} be an injective function .The induced edge labeling f*(e=uv) is defined by ,f*(e)=[(f(u)^3+f(v)^3)/(f(u)^2+f(v)^2 )] (or) [(f(u)^3+f(v)^3)/(f(u)^2+f(v)^2 )], then f is called Super Lehmer-3 mean labeling, if {f (V(G))} U {f(e)/e ∈ E(G)}={1,2,3,.....p+q}, A graph which admits Super Lehmer-3 Mean labeling is called Super Lehmer-3 Mean graph.<br />In this paper we prove that Path, Comb, Ladder, Crown are Super Lehmer-3 mean graphs.2016-09-19T00:00:00-07:00Copyright (c) 2016 S. Somasundaram, S. S. Sandhya, T. S. Pavithrahttp://www.ccsenet.org/journal/index.php/jmr/article/view/62464Zero-Sum Coefficient Derivations in Three Variables of Triangular Algebras2016-09-20T22:48:29-07:00Youngsoo Kimkimy@mytu.tuskegee.eduByunghoon Leekimy@mytu.tuskegee.eduUnder mild assumptions Benkovi\v{c} showed that an $f$-derivation of a triangular algebra is a derivation when the sum of the coefficients of the multilinear polynomial $f$ is nonzero. We investigate the structure of $f$-derivations of triangular algebras when $f$ is of degree 3 and the coefficient sum is zero. The zero-sum coeffient derivations include Lie derivations (degree 2) and Lie triple derivations (degree 3), which have been previously shown to be not necessarily derivations but in standard form, i.e., the sum of a derivation and a central map. In this paper, we present sufficient conditions on the coefficients of $f$ to ensure that any $f$-derivations are derivations or are in standard form.<br /><br />2016-09-20T22:47:32-07:00Copyright (c) 2016 Youngsoo Kim