A5103197233- Mathematical Inequalities and Applications
- Functional Equations Stability Results
- Mathematical functions and polynomials
- Multi-Criteria Decision Making
- Analytic and geometric function theory
- Approximation Theory and Sequence Spaces
- Radar Systems and Signal Processing
- Statistical Mechanics and Entropy
- Mathematics Education and Teaching Techniques
- Numerical methods in inverse problems
- Advanced SAR Imaging Techniques
- Control and Dynamics of Mobile Robots
- Simulation Techniques and Applications
- Statistics Education and Methodologies
- Advanced Wireless Communication Techniques
- AI in cancer detection
- Geophysics and Sensor Technology
- Fixed Point Theorems Analysis
- Error Correcting Code Techniques
- Material Science and Thermodynamics
- Elasticity and Wave Propagation
- Education and Critical Thinking Development
- Robotic Path Planning Algorithms
- Medical Image Segmentation Techniques
- Control Systems and Identification
Laboratoire de Recherche Scientifique
2021-2025
Université Ibn-Tofail
2022-2024
Polytechnic School of Algiers
2023
Yahoo (United Kingdom)
2022
ORCID
2022
University of Central Florida
2016
This study is a contribution to efforts promote practices for dealing with the difficulties encountered by learners in probabilistic modeling situations. We attempt elucidate as precisely possible types of that secondary school students face process probability tools. By referring large and extensive literature on specific modeling, we have been able establish typology may emerge during implementation students. determined sub-categories stages. Based this typology, constructed test...
In this article, we define a special function called the Bigamma function. It provides generalization of Euler's gamma Several algebraic properties new are studied. particular, results linking to standard Beta have been provided. We also established inequalities, which allow approximate
Recently, an enormous amount of effort has been devoted to extending the gamma and beta functions because their nice properties interesting applications. The contribution this paper falls within framework. We devote our attention here investigate some approximations for a class Gauss hypergeometric by use discrete Jensen’s type inequalities.
Passive coherent location (PCL) systems can employ a variety of terrestrial broadcast signals for target detection and ranging. Through analysis the ambiguity function, one determine signal's suitability this application. The main parameters concern are amplitude, range resolution, Doppler resolution sidelobe ratios. This paper presents an several recorded in terms their PCL. We also discuss effects compromise when choosing between performance or signal processing gain, surveillance volume.
In this paper we define a new parameterized Beta function which provides generalization of standard and logarithmic mean.Several algebraic properties are explored.To highlight the utility function, present an application inspired from probability area.
We investigate some results about mean-inequalities involving a large number of bivariate means. As application, we derive lot inequalities between four or more means among the standard known in literature.
In recent decades, intensive research has been devoted to the study of various operator entropies. this work, we investigate properties parameterized relative entropy Sp(A | B) acting on positive definite matrices with respect weighted Hellinger and Alpha Procrustes distances. particular, estimation distance between certain standard means.
In this article, we focus on establishing a new variant of Hermite-Hadamard type inequalities for operator convex maps using an appropriate probability measure. To underline the usefulness these inequalities, investigate some refinements well-known as well definition weighted means.
In this paper, we are interested in investigating a weighted variant of Hermite-Hadamard type inequalities involving convex functionals. The approach undertaken makes it possible to refine and reverse certain already known the literature. It also allows us provide new functional means establish some related properties with respect standard means.
Recently, the so-called Hermite-Hadamard inequality for (operator) convex functions with one variable has known extensive several developments by virtue of its nice properties and various applications. The fundamental target this paper is to investigate a weighted variant in multiple variables that extends univariate case. As an application, we introduce some multivariate means extending certain bivariate literature.
The purpose of this paper is to introduce a weighted Hermite-Hadamard inequality which generalizes the standard one. Some refinements and reverses are pointed out. As application, some new means derived their related inequalities investigated as well.
This paper investigates a new weighted version of the standard Hermite-Hadamard inequalities for operator convex functions and highlights certain related properties. As an application, means have been pointed out some refinements to several mean discussed.
This paper is focusing on determining some properties for relative operator entropies acting positive definite matrices with respect to various matrix versions of Hellinger distance. In particular, we estimate the distance between entropy and a geometric mean two matrices.
Aware of the various issues involved in assessing learning, but also difficulties encountered classroom practice this pedagogical act, we set out article to explore and analyze assessment practices secondary school mathematics teachers conceptions they underlie. The study was conducted from a systemic perspective. We therefore targeted three aspects our study: conceptual, institutional, docimological. Analysis attitudes declared by random sample enabled us confirm that pedagogical,...
The Beta-logarithmic function, providing simultaneously a generalization of the logarithmic mean and beta has been recently introduced by authors. In this paper we deal with approximating function when investing some advanced integral inequalities. Many old/new inequalities involving standard are immediately deduced.
Recently, many researchers devoted their attention to study the extensions of gamma and beta functions. In present work, we focus on investigating some approximations for a class Gauss hypergeometric functions by exploiting Gr\"{u}ss discrete inequality.
In this article, we define a special function called the Bigamma function. It provides generalization of Euler's gamma Several algebraic properties new are studied. particular, results linking to standard Beta have been provided. We also established inequalities, which allow approximate
In this paper, we are interested to establish inequalities of Hermite-Hadamard type involving operator h-convex functions. We provide some generalizations operators with real arguments recently pointed out. Several applications weighted means presented as well.
Recently intensive efforts are deployed to establish inequalities involving some bivariate means. In this paper we aim investigate further mean inequalities. The approach employed here is based on a combination of the integral representations involved means with advanced known in literature. particular, applying Gr?ss inequality and Ostrowski derive lot estimations for differences between standard weighted
Abstract In this paper, we define a distance d on the set ℳ of bivariate means. We show that (ℳ, d) is bounded complete metric space which not compact. Other algebraic and topological properties are investigated as well.
The current paper is centered on investigating some properties for the Tsallis relative operator entropy acting positive definite matrices with respect to versions of Hellinger distance.Particularly, distances between and means two symmetric are estimated.