Position: Ass. Prof
Department: Mathematical Sciences
Email: emmanuel.azuaba@binghamuni.edu.ng
Emmanuel Azuaba is an Associate Professor of Applied Mathematics at Bingham University Karu and the Head of Department (HOD) for Mathematical sciences.
He holds a PhD in Applied Mathematics and also a Master of Business Administration (MBA) with expertise in strategic planning and investment management. He is a member of the following professional bodies: Nigerian Mathematical society (NMS), Nigerian Society for Mathematical Biology (NSMB) ,and Teachers Registration Council of Nigeria (TRCN).
His primary area of research expertise is mathematical modelling of infectious diseases transmission dynamics. He is interested in a variety of population processes that involved electoral outcomes, including the analysis of Substances Abuse (SA) and optimization of Domestic Violence (DV) via differential equations applications, infection-age structured, within-host modelling of viruses and bacterial infections, as well as the analysis of population-level epidemic processes.
Recently, he has been developing new theoretical mathematical models for Substances Abuse (SA) and cerebral malaria impacts on neurological assessment to adolescents’ behaviour.
His research in infectious diseases epidemiology and modelling has been fundamental to Bingham University's planning and response to pandemics, including the COVID-19 pandemic. He was the Principal Investigator (PI) for "Modeling the Risk Assessment of Covid-19 Pandemic in Bingham University of Nigeria". A research response team at Bingham University Campus funded by Bingham University Karu during Covid-19 in 2020. In this project, the main aim was to develop and analyze a mathematical model that evaluates surveillance on how best to observe precautions regarding the spread of virus in the Bingham University community while the objectives were to identify the most probable routes of virus spread on campus, and to identify the most effective control strategies that can be applied, by using non-pharmaceutical approach/experimented data and statistical techniques for parameter estimation.
2022 to 2024 he was the Principal (PI) Investigator for "A Mathematical Model of an Electoral Process and Predicting of Outcome". The project was also funded by Bingham University research grant to investigate electoral process. The aim was to develop and analyze a mathematical model for predicting election outcomes among three major political groups (the ruling party, major opposition party, and minority opposition parties). The model is highly specific to the Nigeria political system and the model incorporates unique real-life variables such as the actions of party campaigners, the Independent National Electoral Commission (INEC), electoral observers, judiciary, security personnel, and even political thugs. The model evaluates how factors like voter registration rates, political party member's defections, and policy inconsistencies impact the final vote. He was also a Co-investigator (Co-I) for many Bingham University Campus research grants like "Application of Optimal Control Strategies to Drug-gang Modeling" The project aims to mitigate menace of drug abuse-gang related activities among undergraduate students on campus.
Nevertheless, outside his dedicated scholarly academics and voracious Philomath, he is highly equipped with strategic planning and investment management skills. Perhaps, as an industrial polymath, he practically focuses on operations management in determining the most efficient mix of assets to maximize expected return for a given level of risk.
More information about his academic qualifications can be found on Bingham University Staff website and the list of his scholarly publications can be found through ResearchGate and the Google scholar link đź”— below: https://scholar.google.com/citations?user=aBCihegAAAAJ&hl=en
| SN | Name | Institution | Year Obtained |
|---|---|---|---|
| 1 | PhD | FUTMX | 2019 |
| 2 | MBA | BHU | 2026 |
| 3 | MSc | UAM | 2014 |
| 4 | BSc. (Hons). Ed. | UAM | 2009 |
| SN | Name | Type | Status |
|---|---|---|---|
| 1 | Modeling The Risk Assessment Of Covid-19 Pandemic In Bingham University Of Nigeria. | Journal Article | |
| 2 | Impact Of Hygiene On Malaria Transmission Dynamics: A Mathematical Model | Journal Article | |
| 3 | Mathematical Analysis Of The Endemic Equilibrium Of Malaria-Hygiene Model. | Journal Article | |
| 4 | Stability Analysis Of Endemic Equilibrium Points Of Malaria And Dengue Fever Co-Infection Model. | Journal Article | |
| 5 | Stability Analysis Of The Disease Free Equilibrium Of Malaria, Dengue And Typhoid Triple Infection Model. | Journal Article | |
| 6 | Co-Infection Model Formulation To Evaluate The Transmission Dynamics Of Malaria And Dengue Fever Virus. | Journal Article | |
| 7 | A Function Of Drug Therapy And Treatment In The Mathematical Model Of Malaria Disease Dynamics. | Journal Article | |
| 8 | Mathematical Approach For Modeling Malaria Disease In The Presence Of Drug Therapy And Treatment. | Journal Article | |
| 9 | Stability Analysis Of Disease Free Equilibrium (Dfe) State Of A Mathematical Model Of Malaria Disease In The Presence Of Drug Therapy And Treatment. | Journal Article | |
| 10 | Global Stability Of Endemic Equilibrium State Of A Mathematical Model For The Dynamics Of Monkey-Pox Transmission Disease | Journal Article | |
| 11 | Analytical Solution Of The Mathematical Model Of Ebola Disease Dynamics Incorporating Infection-Age Structure In The Quarantined Compartment With Treatment. | Journal Article | |
| 12 | A Mathematical Model Of The Transmission Dynamics And Control Of Trypanosomiasis. | Journal Article | |
| 13 | Linearization Of The Equation Of Motion Of A Free Particle In A Space Of Constant Curvature Through Differential Forms. | Journal Article | |
| 14 | Existence Of Equilibrium Points Of The Mathematical Model Of Ebola Disease Dynamics Incorporating Infection-Age Structure In The Quarantined Compartment With Treatment. | Journal Article | |
| 15 | Health Status Analysis Of The Erythrocyte Sedimentation Rate (Esr) Of Patients Using Logistic Regression Method. | Journal Article | |
| 16 | Application Of Matrices To The Theory Of Game. | Journal Article | |
| 17 | Modeling The Effect Of Carriers On Transmission Dynamics Of Hepatitis B Virus Infection. | Journal Article | |
| 18 | Existence Of Equilibrium Points For The Mathematical Model Of Malaria Disease In The Presence Of Drug Therapy And Treatment | Conference Paper | |
| 19 | Modeling Carriers Effect On The Transmission Dynamics Of Hepatitis B Infection And Optimal Control. | Conference Paper | |
| 20 | Solution Of Boundary Value Problems For Partial Differential Equations By Applying Laplace Transforms. | Conference Paper | |
| 21 | Age-Structured Love Mathematical Model Of A Successful Married Couple With The Support Of Parents In-Laws. | Conference Paper | |
| 22 | Existence And Uniqueness Of Solution Of The Mathematical Model Of Ebola Disease Dynamics Incorporating Infection-Age Structure In The Quarantined With Treatment. | Conference Paper | |
| 23 | An Infection-Age-Structured Mathematical Model Of Ebola Dynamics Incorporating The Splitting Quarantined Compartments. | Conference Paper | |
| 24 | Linearization Of The Equation Of Motion Of A Free Particle In A Space Of Constant Curvature Through Differential Forms. | Conference Paper | |
| 25 | Solution Of Substance Abuse And Domestic Violence Mathematical Model Using Homotopy Perturbation Method | Journal Article | |
| 26 | Calculus And Its Applications | Book | |
| 27 | Global Stability And Sensitivity Analysis Of Malaria, Dengue And Typhoid Triple Infection. | Journal Article | |
| 28 | A Mathematical Model Of An Electoral Process And Predicting Of Outcome | Journal Article | |
| 29 | Modeling The Impact Of Asymptotic Carriers And Optimal Control On The Transmission Dynamics Of Hepatitis B | Conference Paper | |
| 30 | Formulation And Analysis Of A Compartmental Mathematical Model In Politics | Conference Paper | |
| 31 | Existence And Uniqueness Of Solution For An Infection-Age Structured Mathematical Model Of Ebola Virus Disease Dynamics. | Journal Article | |
| 32 | Application Of Optimal Control Strategies To Drug-Crime Modeling. | Journal Article | |
| 33 | Stability Analysis Of The Disease-Free Quilibrium Of Tuberculosis Transmission Dynamic Incorporating Drug Resistance And Vaccination. | Journal Article | |
| 34 | An Infectioc-Age Structured Modelling For Mokey-Pox Disease Dynamics Incorporating Control Measures. | Journal Article | |
| 35 | Modelling And Optimal Control Of Carriers' Effect On The Transmission Dynamics Of Hepatitis B Infection. | Journal Article |