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Sinan Aslan

Observed names: Aslan, Sinan, Sinan ASLAN, aslan, sinan
ORCID: 0000-0001-5970-1926
Observed ORCID: 0000-0001-5970-1926
OpenAlex ID: A5035382011
New Estimations for Quasi-Convex Functions and \((h,m)\)-Convex Functions with the Help of Caputo-Fabrizio Fractional Integral Operators
2023 · Sinan Aslan, Ahmet Ocak Akdemir · Electronic Journal of Applied Mathematics · 22
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Exponentially Convex Functions on the Coordinates and Novel Estimations via Riemann-Liouville Fractional Operator
2023 · Ahmet Ocak Akdemir, Sinan Aslan, et al. · Journal of Function Spaces · 11
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Some New Integral Inequalities via General Forms of Proportional Fractional Integral Operators
2021 · Saad Ihsan Butt, Ahmet Ocak Akdemir, et al. · Contributions to Mathematics · 3
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Some novel fractional Milne-type inequalities for twice differentiable s-convex functions in the second sense
2025 · Sinan Aslan, Ümit Demir, et al. · Filomat · 1
Some Novel Integral Inequalities on the Co-ordinates for Geometrically Exponentially Convex Functions
2024 · Sinan Aslan · Türk doğa ve fen dergisi :/Türk doğa ve fen dergisi · 1
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Some new integral inequalities via generalized proportional fractional integral operators for the classes of m-logarithmically convex functions
2023 · İmdat İşcan, Erhan Set, et al. · Elsevier eBooks · 1
Refined Fractional Milne-Type Inequalities via Strongly s−Convexity with Enhanced Error Bounds
2026 · Sinan Aslan · Turkish Journal of Science
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New Fractional Integral Inequalities for Convex and α-Star s-Convex Functions
2026 · Sinan Aslan, Ahmet Ocak Akdemir · Türk doğa ve fen dergisi :/Türk doğa ve fen dergisi
On fractional Milne-type inequalities for strongly $m$-convex and strongly $(\alpha,m)$- convex mappings
2026 · Aslan, Sinan, Lakhdari, Abdelghani · DergiPark (Istanbul University)
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Fractional inequalities of Milne type for twice differentiable m-convex and (α,m)-convex functions
2025 · Sinan Aslan, Ahmet Ocak Akdemir · Electronic Journal of Mathematics
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Some Novel Fractional Integral Inequalities for m-Convex and (α,m)-Convex Functions
2025 · Aslan, Sinan, Akdemir, Ahmet Ocak · DergiPark (Istanbul University)
Integral Inequalities Involving Functions whose Partial Derivatives are Exponentially Convex on the Co-ordinates
2025 · Sinan ASLAN · Turkish Journal of Science
New integral inequalities on the co-ordinates for geometrically exponentially s-convex functions in the second sense
2025 · Sinan Aslan, Ahmet Akdemir, et al. · Filomat
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Some New Integral Inequalities Via Caputo-fabrizio Fractional Integral Operator
2023 · Sinan ASLAN · Natural and Applied Sciences Journal
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Some Novel Fractional Integral Inequalities for Exponentially Convex Functions
2023 · Aslan, Sinan, Akdemir, Ahmet Ocak, et al. · DergiPark (Istanbul University)
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Exponential s−Convex Functions in the First Sense on the Co-ordinates and Some Novel Integral Inequalities
2023 · Sinan ASLAN, Ahmet Ocak AKDEMIR · Turkish Journal of Science
Exponentially $m-$ and $(\alpha,m)-$Convex Functions on the Coordinates and Related Inequalities
2022 · Aslan, Sinan, Akdemir, Ahmet Ocak, et al. · DergiPark (Istanbul University)
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Exponentially m− and (α,m)−Convex Functions on the Coordinates and Related Inequalities
2022 · Sinan Aslan, Ahmet Ocak Akdemir, et al. · Turkish Journal of Science
Hadamard Type Integral Inequalities for Differentiable (, ) −Convex Functions
2021 · Merve Nur Çakaloğlu, Sinan Aslan, et al.
Hadamard Type Integral Inequalities for Differentiable (h, m) −Convex Functions
2021 · Çakaloğlu, Merve Nur, Aslan, Sinan, et al. · Ağrı İbrahim Çeçen University Institutional Repository
Some New Fractional Inequalities for Quasi-Convex Functions
2020 · ÖZDEMİR, MUHAMET EMİN, EKİNCİ, ALPER, et al. · Bursa Uludag University - AVESIS
Inequalities involving q-integrals for convex function classes
2017 · Aslan, Sinan, Fen Bilimleri Enstitüsü · Ağrı İbrahim Çeçen University Institutional Repository
On Hadamard-type integral inequalities for co-ordinated convex functions
2016 · Sinan Aslan, Ahmet Ocak Akdemir, et al. · AIP conference proceedings
Works count: 28
Citation count: 39
H-index: 3
I10-index: 2
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