|Colloquium, 國立陽明交通大學應用數學系 林得勝教授|
Thursday, March 4, 16:10—17:00 數學系3174
Title: Thin Liquid Films with Fronts
Abstract:We explore the flow of a completely wetting fluid, with a particular focus on the instabilities of the contact line at the fluid front. The stability properties are analyzed by combining physical experiments, asymptotic modeling, self-similar types of analysis, and numerical simulations. Appropriate long-wave-based models supported by inputs from experiments, simulations, and linear stability analysis provides a basic insight allowing us to understand the development of contact line instability and emerging length scales.
|Colloquium, 文藻外語大學通識教育中心 黃建豪教授|
Thursday, March 11, 16:10—17:00 數學系3174
Title: A Survey on Young Inequality under Euclidean Jordan Algebra
|Colloquium, 國立陽明交通大學照明與能源光電研究所 尤信介教授|
Thursday, March 18, 15:10—16:00 數學系3174
|Colloquium, 中央研究院統計所 余冠儒博士|
Thursday, March 25, 15:10—16:00 數學系3173
Title: On the Study of Phylogenetic Networks
Abstract:Phylogenetic networks have replaced phylogenetic trees in many applications in biology whitin past few decades. Biologists are particularly interested in some classes of phylogenetic networks. In this talk, I will present our (with M. Fuchs and L. Zhang) recent work of counting the major classes of phylogenetic networks which are believed to be of great help to the study of phylogenetics. Moreover, I will also outline some open problems which we plan to handle in the near future.
|Colloquium, 國立師範大學數學系 樂美亨教授|
Thursday, March 25, 16:10—17:00 數學系3173
Title: Recent Developments of Computational Manifold Parameterizations
Abstract:The computation of manifold parameterizations is one of the core issues in the field of computational geometry, which aims to efficiently compute a diffeomorphism between a manifold and a canonical domain. The mapping induces a unified coordinate system on the manifold, which can be applied to simplify 3D image processing tasks, such as manifold fusion, registration, remeshing, and texture mapping. In this talk, I will introduce recent developments of computational algorithms for parameterizations of 2- and 3-manifolds.