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20082024
most citedSome New Symmetric Identities for the q-Zeta Type Functions

13 citations · 46 across the 18 of their papers we have counts for

collaborators

19 papers

q-bio.NC2024

The Price of Cognition and Replicator Equations in Parallel Neural Networks

Armen Bagdasaryan, Antonios Kalampakas, Mansoor Saburov

In this paper, we are aiming to propose a novel mathematical model that studies the dynamics of synaptic damage in terms of concentrations of toxic neuropeptides/neurotransmitters…

math.NT2013★ 3 cited

The Legendre polynomials associated with Bernoulli, Euler, Hermite and Bernstein polynomials

Serkan Araci, Mehmet Acikgoz, Armen Bagdasaryan +1

In the present paper, we deal mainly with arithmetic properties of Legendre polynomials by using their orthogonality property. We show that Legendre polynomials are proportional wi…

math.NT2013★ 13 cited

Some New Symmetric Identities for the q-Zeta Type Functions

Serkan Araci, Armen Bagdasaryan, Cenap Ozel +1

The main object of this paper is to obtain several symmetric properties of the q-Zeta type functions. As applications of these properties, we give some new interesting identities f…

math.NT2013

Identities involving the -Genocchi polynomials and -Zeta-type function

Armen Bagdasaryan, Erdogan Sen, Yuan He +2

The fundamental objective of this paper is to obtain some interesting properties for -Genocchi numbers and polynomials by using the fermionic -adic -integra…

math.NT2013

On the modified q-Genocchi numbers and polynomials and their applications

Serkan Araci, Armen Bagdasaryan, Erkan Agyuz +1

The main objective of this paper is to introduce the modified q-Genocchi polynomials and to define their generating function. In the paper, we show new relations, which are explici…

math.NT2013

Some new identities on the Apostol-Bernoulli polynomials of higher order derived from Bernoulli basis

Armen Bagdasaryan, Serkan Araci, Mehmet Acikgoz +1

In the present paper, we obtain new interesting relations and identities of the Apostol-Bernoulli polynomials of higher order, which are derived using a Bernoulli polynomial basis.…