Makale detayı · 2023
Some Perturbed Newton type Inequalities for Riemann-Liouville fractional integrals
- Yıl
- 2023
- Tür
- article
Veri kaynağı ayrımı
- YÖKSİS YÖKSİS makale kaydı
- YÖKSİS dergi adı Rocky Mountain Journal of Mathematics
- Katalog eşleşmesi (ISSN) Rocky Mountain Journal of Mathematics
- OpenAlex OpenAlex zenginleştirmesi (özet, atıf, konular)
Özet
OpenAlex · İngilizce
We derive an identity for twice-differentiable functions whose second derivatives are convex. By using this equality, we establish some perturbed Newton type inequalities for twice-differentiable convex functions, which we investigate by using Riemann–Liouville fractional integrals. Furthermore, we present our results by using special cases of the obtained theorems.
Konular
Atıflar
OpenAlex cited_by_count. WoS veya Scopus atıf sayısı değildir; o kaynaklar için ayrı kolon yoktur.
22 atıf
OpenAlex cited_by_count (önbellek / veritabanı)
Yerel katalogda bu makaleye atıf yapan 17 yayın (OpenAlex referans eşleşmesi; tam dünya listesi değildir).
- Some novel inequalities of Weddle’s formula type for Riemann–Liouville fractional integrals with their applications to numerical integration 2025
- A study on error bounds for Newton-type inequalities in conformable fractional integrals 2024
- A comprehensive study on Milne-type inequalities with tempered fractional integrals 2024
- FRACTIONAL MACLAURIN-TYPE INEQUALITIES FOR TWICE-DIFFERENTIABLE FUNCTIONS 2025
- Fractional Newton‐type integral inequalities by means of various function classes 2024
- Some Riemann–Liouville fractional integral inequalities of corrected Euler–Maclaurin-type 2024
- Fractional Euler-Maclaurin-type inequalities for various function classes 2024
- Maclaurin-type inequalities for Riemann-Liouville fractional integrals 2022
- On Error Bounds for Milne’s Formula in Conformable Fractional Operators 2024
- On error bounds for Milnes formula in conformable fractional operators 2024