Estimating the Parameters of a Disease Model from Clinical Data

Journal Title: Journal of Advances in Mathematics and Computer Science - Year 2017, Vol 24, Issue 3

Abstract

Estimation of parameters (rate constants) in infectious disease models can be done either through literature or from clinical data. This article presents parameter estimation of a disease model from clinical data using the numerical integration followed by minimization of the error function. The error function is the overall sum of squared distances between the model-fitted points and the corresponding clinical data points at certain time points. Numerical integration was done using written Mat lab code using ode15s solver because of stiff nature of the disease models. Minimization of the error function was also done through a written Mat lab code using Mat lab routine “fmincon”.

Authors and Affiliations

George Theodore Azu-Tungmah, Francis T. Oduro, Gabriel A. Okyere

Keywords

Related Articles

Characterization of Time to Failure in Prognostics: Brief Tutorial Guide to Prognostics Professionals

As a random variable, the survival time or Time to Failure (TTF) of a certain component or system can be fully characterized by its probability density function (pdf) fT (t) or its Cumulative Distribution Function (CDF)...

A New Structure and Contribution in D-metric Spaces

In this paper, we define a new topological structure of D-closed, D-continuous and D-fixed point property and discussed of its properties, some result for this subject are also established.

Fixed Points for Some Multivalued Mappings in Gp- Metric Spaces

The aim of this work is to establish some new xed point theorems for multivalued mappings in Gp metric space.

Family of Graceful Diameter Six Trees Generated by Component Moving Techniques

Aims/ Objectives: To identify some new classes of graceful diameter six trees using component moving transformation techniques. Study Design: Literature Survey to our ndings. Place and Duration of Study: Department of M...

On the Notes of Quasi-Boundary Value Method for Solving Cauchy-Dirichlet Problem of the Helmholtz Equation

The Cauchy-Dirichlet problem of the Helmholtz equation yields unstable solution, which when solved with the Quasi-Boundary Value Method (Q-BVM) for a regularization parameter = 0. At this point of regularization parame...

Download PDF file
  • EP ID EP322126
  • DOI 10.9734/JAMCS/2017/34641
  • Views 90
  • Downloads 0

How To Cite

George Theodore Azu-Tungmah, Francis T. Oduro, Gabriel A. Okyere (2017). Estimating the Parameters of a Disease Model from Clinical Data. Journal of Advances in Mathematics and Computer Science, 24(3), 1-11. https://europub.co.uk/articles/-A-322126