Turkish Journal of Analysis and Number Theory
http://www.sciepub.com/journal/TJANT
Turkish Journal of Analysis and Number Theory is a peer reviewed, open access journal that devotes exclusively to the publication of high quality research and review papers in the fields of number theory and analysis. An importance is placed on a vital and important developments in number theory, analytic number theory, p-adic analysis, q-analysis with its applications, fractional calculus, functional analysis, asymptotic analysis, differential geometry, theory of mathematical inequalities, topology, geometric analysis, numerical verification method, mathematical physics, semigroup theory, relativistic quantum mechanics, summability theory, sequences and series in functional analysis, line theory, general algebra, applied mathematics, complex analysis, stochastic control and stochastic stability, matrix transformations, normed structures, fuzzy set theory, enumerative and analytic combinatorics. Turkish Journal of Analysis and Number Theory is published in partnership with Hasan Kalyoncu University. Science and Education Publishingen2013 Science and Education Publishing Co. Ltd All rights reserved.Turkish Journal of Analysis and Number Theory
4
1
January 2016
2013 Science and Education Publishing Co. Ltd All rights reserved.
Studies on Fractional Differential Operators of Two Parameters in a Complex Domain
http://pubs.sciepub.com/tjant/4/1/1
Rabha W. Ibrahim, Hamid A. Jalab
2016-1-3Science and Education Publishing2016-1-3141710.12691/tjant-4-1-1
On the Bounds of the First Reformulated Zagreb Index
http://pubs.sciepub.com/tjant/4/1/2
Appl. Math. Comp. 273 (2016) 16-20]. In addition, we prove that our bounds are superior in comparison with the other existing bounds.]]>
T. Mansour, M. A. Rostami, E. Suresh, G. B. A. Xavier
2016-1-15Science and Education Publishing2016-1-151481510.12691/tjant-4-1-2
Schur-Convexity for a Class of Symmetric Functions
http://pubs.sciepub.com/tjant/4/1/3
Shu-Hong wang, Shu-Ping Bai
2016-3-23Science and Education Publishing2016-3-2314161910.12691/tjant-4-1-3
Some Identities of Tribonacci Polynomials
http://pubs.sciepub.com/tjant/4/1/4
n(x) defined by the recurrence relation t_{n+3}(x)=x^{2}t_{n+2}(x)+xt_{n+1}(x)+t_{n}(x) for n≥0with t_{o}(x) =o, t_{1}(x)=1, t_{2}(x)=x^{2}. In this paper, we introduce some identities Tribonacci polynomials by standard techniques.]]>
Yogesh Kumar Gupta, V. H. Badshah, Mamta Singh, Kiran Sisodiya
2016-4-19Science and Education Publishing2016-4-1914202210.12691/tjant-4-1-4