ZAFER ÜNAL

Dr. ZAFER ÜNAL

orcid

Research Focus & Metrics

Academic Career Length

11Years (2016-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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8 July 2020 in TURKISH JOURNAL OF MATHEMATICS
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Journal Article
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TŞTuncay Deniz Şentürk
Tuncay Deniz Şentürk
GBGöksal Bi̇lGi̇cİ
Göksal Bi̇lGi̇cİ
ADAhmet Daşdemi̇r
Ahmet Daşdemi̇r
ZÜZAFER ÜNAL
ZAFER ÜNAL

25 May 2022 in Computational Methods and Function Theory
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Journal Article
Closed access
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TŞTuncay Deniz Şentürk
Tuncay Deniz Şentürk
ZÜZAFER ÜNAL
ZAFER ÜNAL

10 September 2016 in Advances in Applied Clifford Algebras
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Journal Article
Closed access
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ZÜZAFER ÜNAL
ZAFER ÜNAL
ÜTÜmit Tokeşer
Ümit Tokeşer
GBGöksal Bilgici
Göksal Bilgici

8 December 2020 in Hacettepe Journal of Mathematics and Statistics
Verified
Journal Article
Open access
PDF file
ADAhmet Daşdemi̇r
Ahmet Daşdemi̇r
TŞTuncay Deniz Şentürk
Tuncay Deniz Şentürk
ZÜZAFER ÜNAL
ZAFER ÜNAL
The hyperbolic Fibonacci and hyperbolic Lucas functions have been introduced before and have been improved to functions of the symmetrical form. In this paper, we generalize the mentioned definitions, which will be called Horadam hyperbolic sine function $ \left( HSF \right) $ and Horadam hyperbolic cosine function $ \left( HCF \right) $. Further, we present many identities and hyperbolic properties of our new definitions.

8 May 2020 in TURKISH JOURNAL OF MATHEMATICS
Verified
Journal Article
Closed access
TKTurhan Köprübaşi
Turhan Köprübaşi
ZÜZAFER ÜNAL
ZAFER ÜNAL
YBYaşar Bolat
Yaşar Bolat

1 April 2023 in Black Sea Journal of Engineering and Science
Verified
Journal Article
Closed access
ZÜZAFER ÜNAL
ZAFER ÜNAL
Fibonacci and Lucas numbers have been the most popular integer sequences since they were defined. These integer sequences have many uses, from nature to computer science, from art to financial analysis. Many researchers have worked on this subject. Sedenions form a 16-dimensional algebra on the field of real numbers. Various systems can be constructed by using the terms of special integer sequences instead of terms in sedenions. In this study, we define dual Fibonacci (DFS) and dual Lucas sedenions (DLS) with the help of Fibonacci and Lucas termed sedenions. Then we calculate some special identities for DFS and DLS such as Vajda's, Catalan's, d'Ocagne's, Cassini's.