Some Novel Integral Inequalities on the Co-ordinates for Geometrically Exponentially Convex Functions

Sinan Aslan

Makale detayları

Some Novel Integral Inequalities on the Co-ordinates for Geometrically Exponentially Convex Functions

Yazarlar:

Sinan Aslan

Yayıncı:

Bingol University

Ana Başlıklar:

Matematiksel Fizikte Cebirsel Yapılar

Dergi:

Türk Doğa ve Fen Dergisi Issue 1, pp.96-102

Belge Tipi:

Makale

Yayın Tarihi:

1/2024

Belge Dili:

İngilizce

Document ID (Org No.):

2001328978

pISSN:

2149-6366

Anahtar kelimeler:

Özet:

 The main purpose of this study is to define geometrically exponentially convex functions, which are a more general version, by expanding geometrically convex functions and to create the relevant lemmas. Some properties of geometrically exponentially convex functions are proven using definitions and lemmas. While obtaining the main findings, in addition to basic analysis information, Young and Hölder inequalities, well known in the literature, were also used for the powers of some functions. In the new theorems obtained, some special results were obtained for α0.

 The main purpose of this study is to define geometrically exponentially convex functions, which are a more general version, by expanding geometrically convex functions and to create the relevant lemmas. Some properties of geometrically exponentially convex functions are proven using definitions and lemmas. While obtaining the main findings, in addition to basic analysis information, Young and Hölder inequalities, well known in the literature, were also used for the powers of some functions. In the new theorems obtained, some special results were obtained for α0.

 The main purpose of this study is to define geometrically exponentially convex functions, which are a more general version, by expanding geometrically convex functions and to create the relevant lemmas. Some properties of geometrically exponentially convex functions are proven using definitions and lemmas. While obtaining the main findings, in addition to basic analysis information, Young and Hölder inequalities, well known in the literature, were also used for the powers of some functions. In the new theorems obtained, some special results were obtained for α0.

 The main purpose of this study is to define geometrically exponentially convex functions, which are a more general version, by expanding geometrically convex functions and to create the relevant lemmas. Some properties of geometrically exponentially convex functions are proven using definitions and lemmas. While obtaining the main findings, in addition to basic analysis information, Young and Hölder inequalities, well known in the literature, were also used for the powers of some functions. In the new theorems obtained, some special results were obtained for α0.

Makale detayları

Some Novel Integral Inequalities on the Co-ordinates for Geometrically Exponentially Convex Functions

Yazarlar:

Sinan Aslan

Yayıncı:

Bingol University

Ana Başlıklar:

Matematiksel Fizikte Cebirsel Yapılar

Dergi:

Türk Doğa ve Fen Dergisi Issue 1, pp.96-102

Belge Tipi:

Makale

Yayın Tarihi:

1/2024

Belge Dili:

İngilizce

Document ID (Org No.):

2001328978

pISSN:

2149-6366

Hermite-Hadamard

Geometrically exponentially convex functions

Inequalities in the Coordinates

Sayı

Makale detayları

Some Novel Integral Inequalities on the Co-ordinates for Geometrically Exponentially Convex Functions

Yazarlar: Sinan Aslan

Yayıncı: Bingol University

Ana Başlıklar: Matematiksel Fizikte Cebirsel Yapılar

Dergi: Türk Doğa ve Fen Dergisi Issue 1, pp.96-102

Belge Tipi: Makale

Yayın Tarihi: 1/2024

Belge Dili: İngilizce

Document ID (Org No.): 2001328978

pISSN: 2149-6366

Hermite-Hadamard

Geometrically exponentially convex functions

Inequalities in the Coordinates

Sayı

Yazarlar:

Sinan Aslan

Yayıncı:

Bingol University

Ana Başlıklar:

Matematiksel Fizikte Cebirsel Yapılar

Dergi:

Türk Doğa ve Fen Dergisi Issue 1, pp.96-102

Belge Tipi:

Makale

Yayın Tarihi:

1/2024

Belge Dili:

İngilizce

Document ID (Org No.):

2001328978

pISSN:

2149-6366