Lecturer, Faculty of Science
Dr. Yeo Wee Ping is a lecturer in Mathematics at Faculty of Science, Universiti Brunei Darussalam. He received the B.Sc. degree (with honors) in Mathematics from Universiti Brunei Darussalam in 2003, the M.Sc. degree in Mathematics from King's College London, University of London, U.K., in 2006, and the Ph.D. degree in Mathematics from the University of Strathclyde, Scotland, U.K., in 2013. His main areas of research interest are spline functions on triangulation, construction of refinable stable local spline basis functions and macro-element riesz bases. His dissertation work involved the construction of refinable stable local bivariate spline bases on Powell-Sabin-12 triangulations. Dr Yeo also pursues interests in the construction of macro element spline functions on triangulations with curved boundaries. He is currently working on the approximation power of piecewise polynomials on piecewise conic domains. Dr Yeo is a committee member of the East Asia Society of Industrial and Applied Mathematics (EASIAM).
Spline Functions on triangulations
Refinable stable local spline basis functions
Macro-element Riesz bases
Google Scholar Citations
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Macro-Element Hierarchical Riesz Bases, O Davydov, WP Yeo Mathematical Methods for Curves and Surfaces 8177, pp 112-134
Refinable C2 piecewise quintic polynomials on Powellâ€“Sabin-12 triangulations, O Davydov, WP Yeo Journal of Computational and Applied Mathematics 240, 62-73
Grant type: URG, Grant Number: UBD/PNC2/2/RG/1(301), Project Title: Refinable Stable Local Spline Bases on Triangulations in Two or More Variables and Applications, Investigators (PI/Co-PI): Yeo Wee Ping (PI), Funding Details: $10000.00, Start Date: 01/08/2014, End Date: 31/07/2016
Research papers published in Scopus listed international journals.
Research collaboration with a professor at University of Giessen, Germany.
My research work will provide me with unique expertise and research skills in a dynamic, fast growing area of numerical analysis with great potential. I will be best prepared to both further developing theoretical knowledge of high impact, and looking at applications.