In this talk, I will sketch our proof that Kontsevich's characteristic classes only depend on a formal smooth structure (i.e. a vector bundle structure on the topological tangent bundle).

In this talk, we will first review the resolution of the celebrated Chang-Yang’s conjecture on a sharp Moser-Trudinger type inequality on the two-dimensional sphere.

Dr. Xiaoping Chen is Philip M. Condit Endowed Chair Professor in the Michael G. Foster School of Business, University of Washington.

Prof. Feng's research program aims at understanding cross-talks and regulation of signaling pathways in different cell types in health and disease.

Prof. Ohyun Kwon, with research interests in Chiral Phosphorus Organocatalysis, Deconstructive Radical Chemistry and Natural Products Synthesis, has received Boehringer Ingelheim Green Chemistry Award.

More than a hundred years ago Orr and Sommerfeld conceived an approach to account for the transition from laminar to turbulent flow in terms of hydrodynamic stability theory.

In this course, the fundamentals of international climate change law will be developed.

We focus on the recent result by Wondo-Z regarding the types of infinite time singularities which is for the case of minimal manifolds), extending earlier works by Yashan Zhang and confirming a conjecture by Tosatti.

Dr. Fangzhu Zhao earned her BS in Biomedical Sciences from Zhejiang University (2017) and PhD in Immunology and Microbiology from The Scripps Research Institute (2022).

Developing brains use a limited number of molecules to specify connection specificity of a much larger number of neurons and synapses. How is this feat achieved?

This talk will aim at presenting the expected impacts on waterborne transport of increasing population, economic growth, energy demand and supply, climate change, decarbonisation, digitalization and automation and the research in the Department of Naval Architecture, Ocean and Marine Engineering at the University of Strathclyde to address these impacts.

In this talk, we focus on the mimetic finite-difference (MFD) method, where discrete operators “mimic” their continuous counterparts, and physical properties and conservation laws are satisfied exactly on the discrete level.

In this talk, we will introduce some algebraic topology methods on studying the poset(=partial ordered set) of some cosets of a finite group.

We study dynamical systems generated by skew products.

We are concerned with the stability of a coalitional game, i.e., a transferable-utility cooperative game.

I will discuss my recent work joint with Zhilin Luo and Zhaolin Li on the reformulation of the Godement-Jacquet theory in the framework of Tate thesis and applications.

We consider the varifolds associated to a phase transition problem whose first variation of Allen-Cahn energy is Lp integrable with respect to the energy measure.

In this paper, we propose to explore how to utilise the useful high-dimensional dynamic lagged information for forecasting of time series data with discrete-valued response.

Prof. ZHU Xinwen will discuss some work towards a p-adic analogue of a theorem of Borel for moduli of abelian varieties.

Prof. Jonathan L. Sessler has published over 900 scholarly articles. He has coauthored two books, edited two others and been an inventor of record on 90 issued US Patents.