Dr. Hillary Muzara

Qualifications:

BSc (Mathematics & Computer Science) (Great Zimbabwe University, 2008) BA (Special Honours, Mathematics) (Great Zimbabwe University, 2010) MSc (Mathematics) (University of Zimbabwe, 2015) PhD (Applied Mathematics) (University of Venda, 2019)

Academic Appointments:

Senior Lecturer

Research Interests:

Numerical analysis
Fluid dynamics
Mathematical modelling

Faculty: Science

Department: Mathematics and Computational Sciences

Research Category: Mathematics & Statistics

Biography:

Email: muzarahillary@gmail.com

Phone: +263242303211

Publications:

1. Muzara, H., and Shateyi, S. (2021) MHD laminar boundary layer flow of a Jeffrey fluid past a vertical plate influenced by viscous dissipation and a heat source/sink.Mathematics 2021, 9, 1896. https://doi.org/10.3390/math9161896.
2. Shateyi, S., and Muzara, H. (2020). On the Numerical Analysis of Unsteady MHD Boundary Layer Flow of Williams on Fluid Over a Stretching Sheet and Heat and Mass Transfers. Computation,8(2),55.doi:10.3390/computation8020055.
3. Shateyi, S and Muzara, H. (2020). Unsteady MHD Blasius and Sakiadis flows with variable thermal conductivity in the presence of thermal radiation. Frontiers in Heat and Mass Transfer 14. DOI:10.5098/hmt.14.18.
4. Shateyi, S. and Muzara, H. (2020). On Numerical Analysis of Carreau-Yasuda Nanofluid Flow over a Non-Linearly Stretching Sheet under Viscous Dissipation and Chemical Reaction Effects. Mathematics,8(7),1148. doi:10.3390/math8071148.
5. Muzara, H., Shateyi,S., and Marewo, G.T. (2019).A numerical analysis of laminar boundary layer flow of a Jeffrey fluid past a vertical porous plate in the presence of thermal radiation and chemical reaction. JP Journal of Heat and Mass Transfer 17(2), pp.309-340.
6. Muzara, H., Shateyi, S., & Marewo, G. T. (2018). On the bivariate spectral quasi-linearization method for solving the two-dimensional Bratu problem. Open Physics, 16(1), 554-562.
7. Muzara, H., Shateyi,S. and Marewo, G.T. (2018). The spectral quasi-linerization method for solving one dimensional Bratu problem. Advances and Applications in Fluid Mechanics. v21, pp.449-463.