Numerical Methods for Fractional Differentiation / Springer Series in Computational Mathematics Bd.54 (PDF)

KOLADE M. OWOLABI is Senior Lecturer at the Department of Mathematical Sciences, Federal University of Technology, Akure, Nigeria. Holding a PhD in Applied (Numerical) Mathematics, he is the author or coauthor of several research papers, and a regular reviewer for several scientific journals. His areas of research interest include numerical methods and scientific computing for the applied problems that arise from interactions between the natural and life sciences and engineering. His research is a well-balanced combination of analytical investigations and numerical experiments using the finite difference technique, spectral method, and exponential time-differencing schemes to address both integer- and non-integer-order ordinary and partial differential equations. The main objective of his work is to use mathematical theories and methodologies to gain insights into the qualitative behavior of non-linear dynamical systems arising from the mathematical modelingof natural phenomena in the applied sciences and engineering, with an emphasis on the transmission and control dynamics of human diseases of public health interest, as well as addressing mathematical models arising in population biology for ecological patterns and processes.
ABDON ATANGANA is Full Professor at the Faculty of Natural and Agricultural Science, Institute for Groundwater Studies, University of the Free State (UFS), Bloemfontein, South Africa. He obtained his honors and master's degrees in Applied Mathematics from the Department of Applied Mathematics at the UFS with distinction. He serves as a reviewer for more than 200 accredited international journals, and has been awarded the world champion of peer review in 2016 and in 2017. He also serves on the editorial boards of more than 20 journals of international repute. Professor Atangana's research interests are in the methods and applications of partial and ordinary differential equations, fractional differential equations, perturbation methods,