2023 Wilmington NC USA
Special Session 32: Recent developments in mathematical theories of complex fluids
Organizer(s): Xianpeng Hu , Yong Yu , Chenyun Luo

Parallel Session 9 :: Saturday, June 3, 08:00 – 09:30                     LH131
 8:00-8:30  Changyou Wang (Purdue University, USA)
 Variational Problems on Nematic Liquid Crystal Droplets
 8:30-9:00  Yuanzhen Shao (University of Alabama, USA)
 On a thermodynamically consistent model for magnetoviscoelastic fluids in 3D
 9:00-9:30  Hengrong Du (Vanderbilt University, USA)
 Partial regularity for the stochastic Ericksen--Leslie equations

Parallel Session 10 :: Saturday, June 3, 14:00 – 16:00                     LH131
 14:00-14:30  Chun Liu (Illinois Institute of Technology, USA)
 Energetic Variational Approaches in Active Materials and Reactive Fluids
 14:30-15:00  Tao Huang (Wayne State University, USA)
 Poiseuille Flow of Full Ericksen-Leslie System Modeling Nematic Liquid Crystal Flows
 15:00-15:30  xianpeng hu (city university of hong kong, Peoples Rep of China)
 Incompressible limit of three dimensional compressible viscoelastic systems with vanishing shear viscosity
 15:30-16:00  Yong Yu (The Chinese University of Hong Kong, Hong Kong)
 PNP and Keller Segel equation and their related topics

Parallel Session 11 :: Saturday, June 3, 16:30 – 19:00                     LH131
 16:30-17:00  Zhongtian Hu (Duke University, USA)
 Suppression of chemotactic blow up by active scalar
 17:00-17:30  Giusy Mazzone (Queen`s University, Canada)
 On the interaction between a harmonic oscillator and a viscous fluid
 17:30-18:00  Xiao Liu (University of Illinois Urbana-Champaign, USA)
 Capillary Gravity Water Waves Linearized at Monotone Shear Flows: Eigenvalues and Inviscid Damping
 18:00-18:30  Chenyun Luo (Chinese University of Hong Kong, Hong Kong)
 A Generalized Beale-Kato-Majda Breakdown Criterion for the 3D free-boundary problem in Euler Equations with Surface Tension
 18:30-19:00  Leonardo Abbrescia (Vanderbilt University, USA)
 The maximal classical development for shock forming solutions of the 3D compressible Euler equations