Tim King

Tim King is a researcher specializing in stochastic processes and their applications on geometric structures. His work intersects probability theory, numerical analysis, and financial mathematics, with a focus on stochastic differential equations (SDEs) and their behavior on manifolds. He has contributed to the development of numerical schemes for SDEs on curved spaces and explored recurrence properties of Markov chains in negatively curved environments.

Key research interests include geometric numerical integration, manifold approximations, and the interplay between stochastic processes and geometric structures. His findings have implications for modeling complex systems in finance, physics, and applied mathematics.

King has co-authored three peer-reviewed articles in prestigious journals such as the Proceedings of the Royal Society A and ADVANCES IN APPLIED PROBABILITY. His research aligns with UN Sustainable Development Goals, particularly in areas requiring advanced mathematical modeling.