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Edward Prempeh

Mathematics

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Research Summary

(inferred from publications by AI)

Their work focuses on the development and application of mathematical inequalities across diverse areas in physical sciences, including traffic flow, optics, gravity, engineering, and quantum mechanics. They utilize sophisticated inequality techniques to address challenges in these fields, demonstrating how foundational mathematical tools can provide novel insights and solutions.

Research Themes

All Papers

On a (p,k)-analogue of the Gamma function and some associated Inequalities(2016)
The p-Analogues of Some Inequalities for the Digamma Function(2014)
Some Sharp Inequalities for the Ratio of Gamma Functions(2014)
Generalization of some inequalities for the ratio of gamma functions(2014)
Some Inequalities for Generalized Hyperbolic Functions(2020)
Generalizations of Some Sharp Inequalities for the Ratio of Gamma Functions(2014)
Generalizations of Some Inequalities for the $p$-Gamma, $q$-Gamma and $k$-Gamma Functions(2015)
CERTAIN INEQUALITIES INVOLVING THE Q-DEFORMED GAMMA FUNCTION(2015)
THE (q; k)-EXTENSION OF SOME GAMMA FUNCTION INEQUALITIES(2016)
On (p, q) and (q, k)-extensions of a double-inequality bounding a ratio of Gamma functions(2016)
A Refinement of Jensen's Inequality via Superquadratic Functions(2015)
Some inequalities for the $q$-Extension of the Gamma Function(2015)
SOME INEQUALITIES FOR THE (q, k)-DIGAMMA FUNCTION(2014)
INEQUALITIES INVOLVING DERIVATIVES OF THE $(p; k)$-GAMMA FUNCTION(2017)
SOME INEQUALITIES FOR THE (p, q)-DIGAMMA FUNCTION(2014)
Analogues of an Inequality for the m-th derivative of the Digamma Function(2014)
Certain Inequalities Involving the $q$-Deformed Gamma Function(2015)
GENERALIZATIONS OF SOME INEQUALITIES FOR THE p-GAMMA, q-GAMMA AND k-GAMMA FUNCTIONS Vol. 3(1) Jan 2015, No. 15, pp. 158-163 KWARA NANTOMAH, EDWARD PREMPEH(2015)
A Refinement of Jensen’s and Minkowski’s Inequalities via Superquadratic Functions(2024)
On the Regularization-Homotopy Analysis Method for Linear and Nonlinear Fredholm Integral Equations of the First Kind(2017)
Strong convergence of approximants to fixed points of Lipschitzian pseudocontractive maps(2002)
Investigation of Superluminal Motion of Free Spin-half Particles in Spacetime(2015)
INEQUALITIES FOR THE (q, k)-DEFORMED GAMMA FUNCTION EMANATING FROM CERTAIN PROBLEMS OF TRAFFIC FLOW(2016)
Different Levels of Perturbations of the Operators of Hammerstien’s Type Operator Equations(2015)
Superluminal Motion of Free Spin-half Particles in a Fiber Bundle Formalism(2016)
Viscosity Approximation Methods in Reflexive Banach Spaces(2017)
Viscosity Approximation Methods in Reflexive Banach Spaces with a Sequence of Contractions(2017)
Refining the Submean Inequality for Subharmonic Functions(2015)

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About This Profile

This profile is generated from publicly available publication metadata and is intended for research discovery purposes. Themes, summaries, and trajectories are inferred computationally and may not capture the full scope of the lecturer's work. For authoritative information, please refer to the official KNUST profile.