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Emmanuel Akweittey

Mathematics

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Research Summary

(inferred from publications by AI)

The researcher's work integrates advanced mathematical modeling across diverse domains to address complex real-world phenomena. Their research spans technology adoption and user behavior, COVID-19 epidemiological studies, traffic control and management, functional equations stability results, school choice policies, quantum information and cryptography, fixed point theorems analysis, matrix theory and algorithms, polynomial and algebraic computation, and more. A key focus is on using advanced mathematical models to analyze systems across these fields, demonstrating their potential for addressing challenges in technology, public health, urban planning, theoretical mathematics, and computational sciences.

Research Themes

All Papers

Using UTAUT model to assess the factors influencing the use of ICT in Ghanaian pre-tertiary mathematics education(2024)
Next-generation matrices and basic reproductive numbers for all phases of the Coronavirus disease(2020)
Next-Generation Matrices and Basic Reproductive Numbers for All Phases of the Coronavirus Disease(2020)
Vehicular traffic models for speed-density-flow relationship(2020)
A Critical Analysis of Multi-Regime Fundamental Equations(2019)
Vehicular Traffic Models for Speed-Density-Flow Relationship(2020)
Azela-Ascoli Theorem and Its Applications(2019)
Assessing the Challenges of Learning and Teaching of Mathematics in Second Cycle Institutions in Ghana(2014)
Source of Photon Pairs Using Spontaneous Parametric Down -Conversion Process(2014)
On the Merits of Two Different Topologies on the Dual of a Hilbert Space(2016)
On Annihilated Points and Approximate Fixed Points of General Higher-Order Nonexpansive Mappings(2023)
Solubility Existence of Inverse Eigenvalue Problem for a Class of Singular Hermitian Matrices(2019)
On the Solution of an Inverse Eigenvalue Problem by Newton’s Method on a Fibre Bundle with Structure Group SO(n)(2019)
INVERSE EIGENVALUE PROBLEM FOR SYMMETRIC MATRICES IN THE CONTEXT OF THE LIE GROUP(2024)
Galois Fields and some of its Applications(2020)

Collaboration Network

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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.