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Featured researches published by Akhlad Iqbal.


Journal of Optimization Theory and Applications | 2012

On Geodesic E-Convex Sets, Geodesic E-Convex Functions and E-Epigraphs

Akhlad Iqbal; Shahid Ali; Izhar Ahmad

In this paper, we introduce a new class of sets and a new class of functions called geodesic E-convex sets and geodesic E-convex functions on a Riemannian manifold. The concept of E-quasiconvex functions on Rn is extended to geodesic E-quasiconvex functions on Riemannian manifold and some of its properties are investigated. Afterwards, we generalize the notion of epigraph called E-epigraph and discuss a characterization of geodesic E-convex functions in terms of its E-epigraph. Some properties of geodesic E-convex sets are also studied.


Advances in Operations Research | 2009

On Properties of Geodesic -Preinvex Functions

Izhar Ahmad; Akhlad Iqbal; Shahid Ali

The present paper deals with the properties of geodesic 𝜂-preinvex functions and their relationships with 𝜂-invex functions and strictly geodesic 𝜂-preinvex functions. The geodesic 𝜂-pre-pseudo-invex and geodesic 𝜂-pre-quasi-invex functions on the geodesic invex set are introduced and some of their properties are discussed.


Numerical Functional Analysis and Optimization | 2010

Strong Geodesic α-Preinvexity and Invariant α-Monotonicity on Riemannian Manifolds

Akhlad Iqbal; Ikhlas Ahmad; Shahid Ali

In this article, we introduce and study a new class of generalized convex functions on Riemannian manifold, called strongly α-invex and strongly geodesic α-preinvex functions. Several kinds of invariant α-monotonicities on Riemannian manifold are introduced. We establish the relationships among the strong α-invexity, strong geodesic α-preinvexity and invariant α-monotonicities under suitable conditions. Various types of α-invexities for functions on Riemannian manifolds are introduced and relations among them are established.


Optimization | 2012

Geodesic G-invex sets and semistrictly geodesic η-preinvex functions

R.P. Agarwal; Izhar Ahmad; Akhlad Iqbal; Shahid Ali

In this article, we introduce semistrictly geodesic η-preinvex functions on Riemannian manifolds, geodesic G-invex sets and study their properties. Our results extend and improve the results of Yang and Li [X. Yang and D. Li, Semistrictly preinvex functions, J. Math. Anal. Appl. 258 (2001), pp. 287–308]. Example is constructed in support of our defnition.


Archive | 2016

Some Integral Inequalities for Log-Preinvex Functions

Akhlad Iqbal; V. Samhita

In this paper, a new type of Hermite–Hadamard inequalities is established for log-preinvex functions. Some natural applications to special means of real numbers are also discussed.


Signal Processing | 2016

A new RGB image encryption algorithm based on DNA encoding and elliptic curve Diffie-Hellman cryptography

Manish Kumar; Akhlad Iqbal; Pranjal Kumar


Taiwanese Journal of Mathematics | 2012

GENERALIZED INVEX SETS AND PREINVEX FUNCTIONS ON RIEMANNIAN MANIFOLDS

Ravi P. Agarwal; Izhar Ahmad; Akhlad Iqbal; Shahid Ali


Nonlinear Analysis-theory Methods & Applications | 2011

Some properties of geodesic semi-E-convex functions

Akhlad Iqbal; Izhar Ahmad; Shahid Ali


Fuel and Energy Abstracts | 2011

Some properties of geodesic semi- E -convex functions

Akhlad Iqbal; Izhar Ahmad; Shahid Ali


Archive | 2017

A note on

Absos Ali Shaikh; Chandan Kumar Mondal; Akhlad Iqbal

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Shahid Ali

Aligarh Muslim University

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Izhar Ahmad

King Fahd University of Petroleum and Minerals

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Ikhlas Ahmad

Sher-I-Kashmir Institute of Medical Sciences

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Manish Kumar

Banaras Hindu University

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Pranjal Kumar

Birla Institute of Technology and Science

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V. Samhita

Birla Institute of Technology and Science

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R.P. Agarwal

King Fahd University of Petroleum and Minerals

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