RESEARCH
PROJECTS
William W.
Schultz
Contact Line Motion for
Nearly Inviscid Flows (K. Lay, X. Bian, M.
Perlin) Surface tension and surfactants have a significant effect on all waves,
but especially short waves. We
examine nonlinear inviscid interactions and incorporate dissipation in an
artificial manner to mimic experiments in capillary wave tanks. Previously funded by NASA.
Modeling of Arc
Welding
(G. Xu, F. Wang. E. Kannatey-Asibu) We
numerically examine and experimentally verify the effect of droplets from a
consumable electrode on the arc welding process. Previously
funded by General Motors.
Bio- and Chemo-hazard
Detection and Remediation (A. Cotel, S. Ceccio) Determine methods to
disperse hazards by energy addition and thermal dispersions. Seeking Funding.
Modeling of two phase flow in a clutch plate (C. Aphale,
Hydrodynamics modeling
of the laundry process (D. Ackcabay, D. Dowling). With minimal water usage, find
cloth-cloth, and cloth-water interaction to determine cleaning of various
laundry apparatus. Funded by Whirlpool Corp.
Modeling of Saliva
(M.
Terpenning, J. Murray) Examination of saliva rheology is important to understand
swallowing behavior as well as using saliva as the diagnostic tool in mems devices. We’re particularly
interested in understanding aspiration pneumonia and the role of gravity in
these processes. Funded by NASA and U
Improving Undergraduate
Fluid Mechanics Education (J. Foss,
Mechanics of Fish
Swimming (P. Webb,
Q.-N. Zhou) Two-dimensional
inviscid computations with vortical wake model fish swimming. Results are compared to flow visualization of swimming fish and analyzed for
directional stability. Previously funded by National
Science Foundation (Regulatory Biology).
Modeling the Fluid
Mechanics of Paper Forming
(E-J. Chen, N. Perkins; P.
Beuther, Kimberly-Clark) The formation of a fiber mat
on a porous web uses an inviscid model with a modified Darcy's law boundary
condition. The dynamics of the
axially moving mat is examined to determine when
instabilities can degrade product. Previously funded by
Kimberly-Clark, Beloit Corp. and TAPPI.
Nonisothermal Analytical and
Experimental Study of Viscoelastic Fiber Drawing (E. Arruda, X. Lu) This
project combines the efforts of investigators with expertise in materials, heat
transfer and rheology to model nonisothermal
viscoelastic fiber forming capable of predicting final glass fiber
properties. The viscoelastic
constitutive equation includes temperature and internal energy (or analogously
for nearly elongational flow, orientation) effects based on the molecular
structural evolution and adjusted by rheological measurements. Previously funded by NSF (Materials Eng.)
Desalination Studies (
Air-Layer Drag Reduction on Ship Hulls
(C. Aphale,