New integral inequalities of Hermite–Hadamard’s and Simpson’s type for twice differentiable mappings
- Standort
-
Deutsche Nationalbibliothek Frankfurt am Main
- ISSN
-
2251-7456
- Umfang
-
Online-Ressource
- Sprache
-
Englisch
- Anmerkungen
-
online resource.
- Erschienen in
-
New integral inequalities of Hermite–Hadamard’s and Simpson’s type for twice differentiable mappings ; volume:13 ; number:3 ; day:4 ; month:9 ; year:2019 ; pages:279-285 ; date:9.2019
Mathematical sciences ; 13, Heft 3 (4.9.2019), 279-285, 9.2019
- Urheber
-
Elahi, Zaffer
Muddassar, Muhammad
- Beteiligte Personen und Organisationen
-
SpringerLink (Online service)
- DOI
-
10.1007/s40096-019-00297-6
- URN
-
urn:nbn:de:101:1-2020013121562462936324
- Rechteinformation
-
Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Letzte Aktualisierung
-
14.08.2025, 11:04 MESZ
Datenpartner
Dieses Objekt wird bereitgestellt von:
Deutsche Nationalbibliothek. Bei Fragen zum Objekt wenden Sie sich bitte an den Datenpartner.
Deutsche Nationalbibliothek. Bei Fragen zum Objekt wenden Sie sich bitte an den Datenpartner.
Beteiligte
- Elahi, Zaffer
- Muddassar, Muhammad
- SpringerLink (Online service)
Ähnliche Objekte (12)
New version of fractional Simpson type inequalities for twice differentiable functions
Conformable fractional versions of Hermite–Hadamard-type inequalities for twice-differentiable functions
New Hermite Hadamard type inequalities for twice differentiable convex mappings via Green function and applications
Simpson’s quadrature formula for third differentiable and s-convex functions
Riemann-Liouville fractional Hermite-Hadamard inequalities. Part II: for twice differentiable geometric-arithmetically s-convex functions
Some parameterized Simpson’s type inequalities for differentiable convex functions involving generalized fractional integrals
Hermite-Hadamard type inequalities for n-times differentiable and preinvex functions
Simpson’s paradox beyond confounding
Some Hermite-Hadamard type inequalities for n-time differentiable ( α , m ) -convex functions
Hermite–Hadamard type inequalities for n-times differentiable and geometrically quasi-convex functions
Simpson, Frank
Die Simpsons.
New version of fractional Simpson type inequalities for twice differentiable functions
Conformable fractional versions of Hermite–Hadamard-type inequalities for twice-differentiable functions
New Hermite Hadamard type inequalities for twice differentiable convex mappings via Green function and applications
Simpson’s quadrature formula for third differentiable and s-convex functions
Riemann-Liouville fractional Hermite-Hadamard inequalities. Part II: for twice differentiable geometric-arithmetically s-convex functions
Some parameterized Simpson’s type inequalities for differentiable convex functions involving generalized fractional integrals
Hermite-Hadamard type inequalities for n-times differentiable and preinvex functions
Simpson’s paradox beyond confounding
Some Hermite-Hadamard type inequalities for n-time differentiable ( α , m ) -convex functions
Hermite–Hadamard type inequalities for n-times differentiable and geometrically quasi-convex functions
Simpson, Frank
Die Simpsons.
New version of fractional Simpson type inequalities for twice differentiable functions
Conformable fractional versions of Hermite–Hadamard-type inequalities for twice-differentiable functions
New Hermite Hadamard type inequalities for twice differentiable convex mappings via Green function and applications
Simpson’s quadrature formula for third differentiable and s-convex functions
Riemann-Liouville fractional Hermite-Hadamard inequalities. Part II: for twice differentiable geometric-arithmetically s-convex functions
Some parameterized Simpson’s type inequalities for differentiable convex functions involving generalized fractional integrals
Hermite-Hadamard type inequalities for n-times differentiable and preinvex functions
Simpson’s paradox beyond confounding
Some Hermite-Hadamard type inequalities for n-time differentiable ( α , m ) -convex functions
Hermite–Hadamard type inequalities for n-times differentiable and geometrically quasi-convex functions
Simpson, Frank