Charles Hellaby Explained

Charles William Hellaby
Nationality:South African
Fields:Applied mathematics
Cosmology
Workplaces:University of Cape Town
Education:University of St Andrews
Alma Mater:Queen's University
Thesis1 Title:and
Thesis2 Title:)-->
Thesis1 Url:and
Thesis2 Url:)-->
Thesis1 Year:and
Thesis2 Year:)-->
Doctoral Advisors:)-->
Academic Advisors:Kayll Lake
Known For:Studies in inhomogeneous cosmology and general relativity
Spouse:Shirifat(Sharifa) Adonis
Partners:)-->
Children:Blake Zayn Hellaby
Zoe Munirih Hellaby

Charles William Hellaby is a South African mathematician who is an associate professor of applied mathematics at the University of Cape Town, South Africa, working in the field of cosmology. He is a member of the International Astronomical Union and a member of the Baháʼí Faith.

Life

Hellaby was born to Rev. William Allen Meldrum Hellaby and Emily Madeline Hellaby. His twin brother, Mark Edwin Hellaby, pursued a career in literature while his younger brother, Julian Meldrum Hellaby, took to music as a career. He obtained a BSc (Physics & Astronomy) at the University of St Andrews, Scotland in 1977. He completed his MSc (Relativity) at Queen's University, Kingston, Ontario in 1981 and his PhD (Relativity) at Queen's University in 1985.

From 1985 to 1988 he was a Post Doctoral Researcher at the University of Cape Town under George Ellis. In 1989 he was appointed a lecturer at the University of Cape Town.

Hellaby is a member of the International Astronomical Union (Division J Galaxies and Cosmology), having previously been a member of Division VIII Galaxies & the Universe and subsequently Commission 47 Cosmology.

Research

His research interests include:

He has also worked on

Hellaby co-authored Structures in the Universe by Exact Methods: Formation, Evolution, Interactions in which applications of inhomogenous solutions to Albert Einstein's field equations of cosmology are reviewed. The structure of galaxy clusters, galaxies with central black holes and supernovae dimming can be studied with the aid of inhomogenous models.