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About
Turkish Journal of Analysis and Number Theory
ISSN (Print):
2333-1100
ISSN (Online):
2333-1232
Website:
https://www.sciepub.com/journal/tjant
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Vol. 12, 2024
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Current Issue
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Content: Volume 5, Issue 4
Open Access
Article
On the
k
-Lucas Numbers and Lucas Polynomials
by
Ali Boussayoud
,
Mohamed Kerada
and
Nesrine Harrouche
Turkish Journal of Analysis and Number Theory
.
2017
, 5(4), 121-125. DOI: 10.12691/tjant-5-4-1
Pub. Date: June 07, 2017
Views: 11454
Downloads: 10460
Like:
3
Citations: 6
k-Lucas numbers
Lucas polynomials
generating functions
Abstract
Full Text PDF
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Open Access
Article
Relations on the Apostol Type (
p,
q
)-Frobenius-Euler Polynomials and Generalizations of the Srivastava-Pintér Addition Theorems
by
Burak Kurt
Turkish Journal of Analysis and Number Theory
.
2017
, 5(4), 126-131. DOI: 10.12691/tjant-5-4-2
Pub. Date: June 14, 2017
Views: 10819
Downloads: 9881
Like:
7
Generating function
Frobenius-Euler polynomials and numbers
(
p
q
)-calculus
(
p
q
)-Frobenius-Euler polynomials
Apostol-Bernoulli number and polynomials
generalized q-Bernoulli polynomials
generalized q-Euler polynomials.
Abstract
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Open Access
Article
Generalization of Fixed Point Results via Iterative Process of
F
-Contraction
by
Aftab Hussain
and
Arshad Muhammad
Turkish Journal of Analysis and Number Theory
.
2017
, 5(4), 132-138. DOI: 10.12691/tjant-5-4-3
Pub. Date: June 14, 2017
Views: 10608
Downloads: 8887
Like:
1
metric space
fixed point
F contraction
iterative process
Abstract
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Open Access
Article
Some Formulas for the Generalized Kolakoski Sequence
Kol
(
a, b
)
by
Abdallah Hammam
Turkish Journal of Analysis and Number Theory
.
2017
, 5(4), 139-142. DOI: 10.12691/tjant-5-4-4
Pub. Date: June 14, 2017
Views: 13070
Downloads: 10932
Like:
3
Kolakoski sequence
recursion
recursive formula
Abstract
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Open Access
Article
An Elementary Proof of
and a Recurrence Formula for ζ(2
k
)
by
F. M. S. Lima
Turkish Journal of Analysis and Number Theory
.
2017
, 5(4), 143-145. DOI: 10.12691/tjant-5-4-5
Pub. Date: June 27, 2017
Views: 10713
Downloads: 9036
Like:
6
Riemann zeta function
Euler’s formula
Euler polynomials
Abstract
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