His main research concerns Mechanics, Reynolds number, Classical mechanics, Two-phase flow and Particle. His study in Mechanics is interdisciplinary in nature, drawing from both Isotropy, Statistical physics and Inertia. His work on Weber number is typically connected to Coalescence as part of general Reynolds number study, connecting several disciplines of science.
His Classical mechanics research incorporates themes from Rheology, Anisotropy, Simple shear and Brownian motion. His studies deal with areas such as Shear flow, Stokes flow and Magnetosphere particle motion as well as Two-phase flow. His Particle research is multidisciplinary, relying on both Instability, Suspension, Vorticity, Electrostatics and Particle velocity.
Donald L. Koch mainly focuses on Mechanics, Reynolds number, Classical mechanics, Particle and Thermodynamics. The study incorporates disciplines such as Settling and Inertia in addition to Mechanics. His research integrates issues of Stokes flow, Flow velocity and Bubble in his study of Reynolds number.
His Classical mechanics study combines topics in areas such as Drag, Drag coefficient, Volume fraction and Brownian motion. His biological study deals with issues like Rotational symmetry, which deal with fields such as Symmetry. Donald L. Koch studied Turbulence and Isotropy that intersect with Statistical physics.
The scientist’s investigation covers issues in Mechanics, Settling, Turbulence, Reynolds number and Inertia. In Mechanics, Donald L. Koch works on issues like Field, which are connected to Wavenumber. His Settling research is multidisciplinary, incorporating perspectives in Continuum and Inertial frame of reference.
His Turbulence research incorporates elements of Isotropy and Knudsen number. His Reynolds number study incorporates themes from Mathematical analysis, Simple shear, Stokesian dynamics, Rotation and Neutral buoyancy. His Inertia research includes elements of Archimedes number, Particle, Symmetry breaking and Asymmetry.
His primary scientific interests are in Mechanics, Settling, Flow velocity, Inertia and Turbulence. His Mechanics research is multidisciplinary, incorporating elements of Classification of discontinuities, Relaxation and Rotation. The concepts of his Flow velocity study are interwoven with issues in Perturbation, Simple shear, Reynolds number and Stokes flow, Slender-body theory.
He has included themes like Flow, Mass transfer, Shear flow and Natural convection in his Simple shear study. His Inertia research focuses on subjects like Particle, which are linked to Diffusion flux. His studies in Turbulence integrate themes in fields like Isotropy, Froude number and Length scale.
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Dispersion in fixed beds
Donald L. Koch;John F. Brady.
Journal of Fluid Mechanics (1985)
Moderate-Reynolds-number flows in ordered and random arrays of spheres
Reghan J. Hill;Donald L. Koch;Anthony J. C. Ladd.
Journal of Fluid Mechanics (2001)
The first effects of fluid inertia on flows in ordered and random arrays of spheres
Reghan J. Hill;Donald L. Koch;Anthony J. C. Ladd.
Journal of Fluid Mechanics (2001)
INERTIAL EFFECTS IN SUSPENSION AND POROUS-MEDIA FLOWS
Donald L Koch;Reghan J Hill.
Annual Review of Fluid Mechanics (2001)
Collective Hydrodynamics of Swimming Microorganisms: Living Fluids
Donald L. Koch;Ganesh Subramanian.
Annual Review of Fluid Mechanics (2011)
Moderate Reynolds number flows through periodic and random arrays of aligned cylinders
Donald L. Koch;Anthony J. C. Ladd.
Journal of Fluid Mechanics (1997)
Particle pressure and marginal stability limits for a homogeneous monodisperse gas-fluidized bed: kinetic theory and numerical simulations
Donald L. Koch;Ashok S. Sangani.
Journal of Fluid Mechanics (1999)
Kinetic theory for a monodisperse gas–solid suspension
Donald L. Koch.
Physics of Fluids (1990)
Clustering of aerosol particles in isotropic turbulence
Jaehun Chun;Donald L. Koch;Sarma L. Rani;Aruj Ahluwalia.
Journal of Fluid Mechanics (2005)
Observations of fibre orientation in simple shear flow of semi-dilute suspensions
Carl A. Stover;Donald L. Koch;Claude Cohen.
Journal of Fluid Mechanics (1992)
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