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Dr Mohammud Foondun


Mathematics and Statistics

Personal statement

I am a Lecturer at Department of mathematics and Statistics at the university of Strathclyde. For my undergraduate studies, I went to the University of Mauritius where I studied Mathematics. My doctoral and post doctoral studies were done in the USA with Prof Richard Bass in Connecticut and with Prof Davar Khoshnevisan in Utah respectively. But all started at "Les Joyeux Pelerins".


Has expertise in:

    Probability theory,

    Stochastic differential equations,

    Stochastic Partial Differential equations

    Non-local operators


An approximation result for a class of stochastic heat equations with colored noise
Foondun Mohammud, Joseph Mathew, Li Shiu-Tang
Annals of Applied Probability Vol 28, pp. 2855-2895, (2018)
Spatial asymptotics and strong comparison principle for some fractional stochastic heat equations
Foondun Mohammud, Nualart Eulalia
Submitted, pp. 1-32, (2018)
Some non-existence results for a class of stochastic partial differential equations
Foondun Mohammud, Liu Wei, Nane Erkan
Journal of Differential Equations, (2017)
Some properties of non-linear fractional stochastic heat equations on bounded domains
Foondun Mohammud, Guerngar Ngartelbaye, Nane Erkan
Chaos, Solitons and Fractals, (2017)
Large deviations for a class of semilinear stochastic partial differential equations
Foondun Mohammud, Setayeshgar Leila
Statistics and Probability Letters Vol 121, pp. 143-151, (2017)
Asymptotic properties of some space-time fractional stochastic equations
Foondun Mohammud, Nane Erkan
Mathematische Zeitschrift, (2017)

more publications


Given my educational background, I can teach a variety of courses both at the Undergraduate and Graduate level. These include topics various Mathematical Analysis, Probability theory, Harmonic Analysis, Abstract Algebra.

I am currently teaching Mathematics for our Masters Quantitative Finance program.

Research interests

In short, I mainly work in Probability theory. More specifically, I have been studying stochastic partial differential equations(SPDE) focusing on their qualitative properties. This require the use of techniques from PDE theory, probability and Harmonic analysis.

Probability theory deals with the study of randomness and is therefore very important from the practical point of view. Randomness can be seen as an inherent feature of our physical world; the movement of a dust particle in a liquid is an example. To study systems where randomness plays an important role, one needs to develop a rigourous theory hence the need for Probability theory.

Probability theory and more specifically the study of stochastic differential equations have a lot of applications in a lot of applied fields. Finance, Physics, Biology and virtually all branches of engineering have found some use for these equations. In fact, problems from these fields have been a driving force behind the theoretical research.

Professional activities

Mathew Joseph
Scottish PDE colloquium
Invited speaker
Eulalia Nualart
East China Normal University
Shanghai Normal University Seminar

more professional activities


Mathematics and Statistics
Livingstone Tower

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