| 个人简介 | |
|---|---|
 Prof. Wing-Sum Cheung University of Hong Kong, China |
|
| 标题： Gronwall-Bellman-type Inequalities and Applications to Boundary Value Problems | |
| 摘要：
It is well aware that integral inequalities provide a very handy and effective tool to the
study of differential and integral equations. Among various types of integral inequalities,
the Gronwall-Bellman type is particularly useful, as they provide explicit bounds for the
unknown function. We will give some new Gronwall-Bellman type inequalities which on
the one hand generalize the existing results in the literature and on the other hand
provide qualitative as well as quantitative properties of the solutions to certain boundary
value problems.
| |
| 简介： Wing-Sum Cheung is a full Professor of the Department of Mathematics of the University of Hong Kong. He holds a B.Sc. (with 1st class honors) from the Chinese University of Hong Kong, a M.A. and a Ph.D. from Harvard University, USA. He had been the Head of Department of Mathematics and Associate Dean (Development and External Relations) of the Faculty of Science of the University of Hong Kong, Vice-President of the Hong Kong Mathematical Society, Council Member of the Southeast Asian Mathematical Society, Council Member of the Hong Kong Institute of Science, Leader of the Hong Kong International Olympiad Team, and an Honorary Consultant of the Ministry of Education, Youth and Sports of the Government of Cambodia. He has published over 170 journal articles and book chapters, in which over 110 are published in ISI journals. He is on the editorial board of a number of international mathematical journals including Asian European Journal of Mathematics, Australian Journal of Mathematical Analysis and Applications, Bulletin of the Southeast Asian Mathematical Society, Far East Journal of Mathematical Sciences, Journal of Inequalities and Applications, etc. His current research interests include Differential Geometry, Exterior Differential Systems, Calculus of Variations, Analytic Inequalities, and Differential Equations. | |
