Akın, Lütfi

Profile Picture
Profile URL
https://hdl.handle.net/20.500.12514/7708
Name Variants
AKIN, Lutfi
AKIN, Lütfi
Akin, Lutfi
Job Title
Doç. Dr.
Email Address
lutfiakin@artuklu.edu.tr
Main Affiliation
Department of Management / İşletme Bölümü
Status
Current Staff
Website
ORCID ID
0000-0002-5653-9393
Scopus Author ID
57207251532
Turkish CoHE Profile ID
229379
Google Scholar ID
QkRNhZMAAAAJ
WoS Researcher ID
W-9660-2018
Files
cv_A-0754_ingilizce.pdf (437.21 KB)
cv_A-0754_turkce.pdf (441.1 KB)

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Documents

11

Citations

47

h-index

4

Go to Scopus profile
Documents

12

Citations

48

Go to WoS profile
Scholarly Output

31

Articles

23

Views / Downloads

184/1367

Supervised MSc Theses

1

Supervised PhD Theses

0

WoS Citation Count

48

Scopus Citation Count

46

WoS h-index

5

Scopus h-index

4

Patents

0

Projects

2

WoS Citations per Publication

1.55

Scopus Citations per Publication

1.48

Open Access Source

26

Supervised Theses

1

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JournalCount
Applied Mathematics and Nonlinear Sciences2
Middle East Journal of Science2
Fractal and Fractional2
Conference Proceedings of Science and Technology;Conference Proceeding of 2th International Conference on Mathematical Advences and Applications (ICOMAA-2019).2
Celal Bayar Üniversitesi Fen Bilimleri Dergisi1
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Scholarly Output Search Results

Now showing 1 - 10 of 31
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    Article
    Citation - WoS: 1
    A Characterization of Boundedness of Fractional Maximal Operator with Variable Kernel on Herz-Morrey Spaces
    (Global Science Press, 2020) Akin, Lutfi
    A significant number of studies have been carried out on the generalized Lebesgue spaces L-p(x), Sobolev spaces W-1,W- p(x) and Herz spaces. In this paper, we demonstrated a characterization of boundedness of the fractional maximal operator with variable kernel on Herz-Morrey spaces.
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    Article
    A Research Approximation to Generalized Riemann Derivatives by Integral Operator Families
    (Mathematics and Computer Science, 2018) AKIN, Lutfi
    Approximation theory has very important applications of polynomial approximation in various areas of functional analysis, Harmonic analysis, Fourier analysis, application mathematic, operator theory in the field generalized derivatives and numerical solutions of differential and integral equations, etc. Integral operators is very important in Harmonic and Fourier analysis. The study of approximation theory is a well-established area of research which deals with the problem of approximating a function f by means of a sequence n L of positive linear operators. Generalized derivatives (Riemann, Peano and Taylor derivative) are more general than ordinary derivative. Approximation theory is very important for mathematical world. Nowadays, many mathematicians are working in this field.
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    Article
    ON TWO WEIGHT CRITERIONS FOR THE HARDY LITTLEWOOD MAXIMAL OPERATOR IN BFS
    (Asian Journal of Science and Technology, 2018) AKIN, Lutfi
    Our aim of this paper is to prove two-weight criterions for the Hardy-Littlewood maximal operator from weighted Lebesgue spaces into Banach function spaces (BFS). We used boundedness of geometric mean operator and sufficient condition on the weights for boundedness of certain sublinear operator from weighted Lebesgue spaces into weighted Musielak-Orlicz spaces
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    Thesis
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    Article
    Citation - WoS: 8
    Citation - Scopus: 8
    A New Approach for the Fractional Integral Operator in Time Scales With Variable Exponent Lebesgue Spaces
    (MDPI, 2021) Akin, Lutfi
    Integral equations and inequalities have an important place in time scales and harmonic analysis. The norm of integral operators is one of the important study topics in harmonic analysis. Using the norms in different variable exponent spaces, the boundedness or compactness of the integral operators are examined. However, the norm of integral operators on time scales has been a matter of curiosity to us. In this study, we prove the equivalence of the norm of the restricted centered fractional maximal diamond-alpha integral operator M-a,delta(c) to the norm of the centered fractional maximal diamond-alpha integral operator M-a(c) on time scales with variable exponent Lebesgue spaces. This study will lead to the study of problems such as the boundedness and compactness of integral operators on time scales.
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    Article
    Citation - WoS: 3
    Citation - Scopus: 3
    Some Properties for Higher Order Commutators of Hardy-Type Integral Operator on Herz-Morrey Spaces With Variable Exponent
    (Yildiz Technical Univ, 2019) Akin, Lutfi; Akın, Lütfi; Zeren, Yusuf; 04.02. Department of Management / İşletme Bölümü; 04. Faculty of Economics and Administrative Sciences / İktisadi ve İdari Bilimler Fakültesi; 01. Mardin Artuklu University / Mardin Artuklu Üniversitesi
    In this work, the boundedness for higher order commutators of Hardy-Type integrals is obtained on HerzMorrey spaces with variable exponent M(K)over dot(p,q(.))(beta(.)lambda) (R-n) applying some properties of variable exponent.
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    Article
    On Innovative Conditions for Weighted Hardy-Type Inequalities on Time Scales
    (Wiley, 2025) Akin, Lutfi; Dinc, Yavuz
    This article presents necessary and sufficient conditions for novel characterizations of weighted Hardy-type inequalities applying the chain rule, Minkowski's inequality, and H & ouml;lder's inequality with nabla calculus on time scales. Properties of time scales and Okpoti inequality are exploited to derive our results. These results differ from classical weighted Hardy-type inequalities because they are examined on time scales that combine discrete and continuous cases.
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    Article
    Citation - WoS: 1
    Citation - Scopus: 1
    A Characterization of Some Class Nonlinear Eigenvalue Problem in VELS
    (Hindawi Ltd, 2019) Akin, Lutfi
    A normal mode analysis of a vibrating mechanical or electrical system gives rise to an eigenvalue problem. Faber made a fairly complete study of the existence and asymptotic behavior of eigenvalues and eigenfunctions, Green's function, and expansion properties. We will investigate a new characterization of some class nonlinear eigenvalue problem.
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    Book
    Matematik Diyarında Bir Mola
    (ALTIN NOKTA BASIM YAYIN DAĞITIM BİLİŞİM, 2017) AKIN, Lutfi
    Çocuklarına matematiği sevdirmek çoğu aile için son derece zorlu bir süreçtir. Bu aslında oldukça doğaldır ki matematik, çok fazla beyin gücü gerektiren bir yetenektir. Bu durum çocuklar tarafından zor bir iş olarak algılanabilir. Ama her şeyde olduğu gibi matematik öğreniminde de ilk ilke “sevmek”tir. Chicago ve Western Üniversiteleri tarafından 2012’de yapılan bir araştırma matematikle çok fazla uğraşan kişilerin fiziksel acı-ya benzer bir acı yaşadıklarını gösteriyor. Aileler de çocukken formüller-le, sembollerle ve denklemlerle yaşadıkları zorlukları iyi bildikleri için genellikle çocuklarına matematiğin zor olduğunu söylemeye meyilli oluyorlar. Aslında en büyük hata bu noktada yapılmış oluyor. Sonuç olarak matematiğin zor olduğu düşüncesi, çocukların aklına yerleşir ve onlar da matematiği akademik hayatlarında karşılaşmak zorunda kala-cakları korkunç bir canavar olarak görürler
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    Article
    ON SOME RESULTS OF WEIGHTED HÖLDER TYPE INEQUALITY ON TIME SCALES
    (2020) Akın, Lütfi
    The concept of time scales has attracted the attention of mathematicians for a quarter-century. The time scales have a very important place in mathematical analysis. Many mathematicians have worked on this subject and they have achieved good results. Inequalities and dynamic equations are at the top of these studies. Inequalities and dynamic equations contributed to the solution of many problems in various branches of science. In this article, some results of weighted Hölder type inequality are presented via ... integral.