Journal of Colloid And Interface Science, ISSN 0021-9797, 2008, Volume 317, Issue 2, pp. 631 - 636

Many biofluids such as blood and DNA solutions are viscoelastic and exhibit extraordinary flow behaviors, not existing in Newtonian fluids. Adopting...

Electroosmotic flow | Viscoelasticity | Helmholtz–Smoluchowski velocity | Helmholtz-Smoluchowski velocity | CHEMISTRY, PHYSICAL | electroosmotic flow | viscoelasticity | Viscosity | DNA - chemistry | Solutions | Electroosmosis | Elasticity | Blood - metabolism | Microfluidics

Electroosmotic flow | Viscoelasticity | Helmholtz–Smoluchowski velocity | Helmholtz-Smoluchowski velocity | CHEMISTRY, PHYSICAL | electroosmotic flow | viscoelasticity | Viscosity | DNA - chemistry | Solutions | Electroosmosis | Elasticity | Blood - metabolism | Microfluidics

Journal Article

ELECTROPHORESIS, ISSN 0173-0835, 03/2010, Volume 31, Issue 5, pp. 973 - 979

Electroosmotic flow of Power‐law fluids over a surface with arbitrary zeta potentials is analyzed. The governing equations including the nonlinear...

Electrophoresis | Smoluchowski velocity | Non‐Newtonian Power‐law fluids | Electroosmosis | Microfluidics | Non-Newtonian Power-law fluids | ELECTROKINETIC FLOW | CHEMISTRY, ANALYTICAL | BIOCHEMICAL RESEARCH METHODS | SIMULATION | TRANSPORT | TEMPERATURE | T-JUNCTION | RECTANGULAR MICROCHANNELS | CAPILLARY | GEOMETRY | Microfluidic Analytical Techniques | Electroosmosis - methods | Algorithms | Models, Chemical | Nonlinear Dynamics | Fluids | Computational fluid dynamics | Newtonian fluids | Mathematical analysis | Zeta potential | Fluid flow | Nonlinearity

Electrophoresis | Smoluchowski velocity | Non‐Newtonian Power‐law fluids | Electroosmosis | Microfluidics | Non-Newtonian Power-law fluids | ELECTROKINETIC FLOW | CHEMISTRY, ANALYTICAL | BIOCHEMICAL RESEARCH METHODS | SIMULATION | TRANSPORT | TEMPERATURE | T-JUNCTION | RECTANGULAR MICROCHANNELS | CAPILLARY | GEOMETRY | Microfluidic Analytical Techniques | Electroosmosis - methods | Algorithms | Models, Chemical | Nonlinear Dynamics | Fluids | Computational fluid dynamics | Newtonian fluids | Mathematical analysis | Zeta potential | Fluid flow | Nonlinearity

Journal Article

Journal of Non-Newtonian Fluid Mechanics, ISSN 0377-0257, 04/2019, Volume 266, pp. 46 - 58

•Analytical solution of electro-osmotic oscillatory flow of multi-mode upper convective Maxwell (UCM) fluids.•Equal wall zeta potentials and case with zero...

Viscoelastic fluids | Multi-mode upper-convected Maxwell (UCM) model | Small amplitude oscillatory shear flow (SAOS) | Small amplitude oscillatory shear by electro-osmosis (SAOSEO) | Electro-osmotic flow (EOF) | Microchannels | SHEAR-FLOW | SMOLUCHOWSKI VELOCITY | MODEL | MECHANICS | POWER-LAW FLUIDS | DRIVEN FLOWS | LAYER | Viscosity | Viscoelasticity | Potential fields | Amplitudes | Deformation | Computational fluid dynamics | Rheology | Fluid flow | Exact solutions | Loss modulus | Velocity distribution | Fourier series | Oscillating flow | Thin films | Newtonian fluids | Non Newtonian fluids | Zeta potential | Electroosmosis | Deborah number | Mach number | Rheological properties

Viscoelastic fluids | Multi-mode upper-convected Maxwell (UCM) model | Small amplitude oscillatory shear flow (SAOS) | Small amplitude oscillatory shear by electro-osmosis (SAOSEO) | Electro-osmotic flow (EOF) | Microchannels | SHEAR-FLOW | SMOLUCHOWSKI VELOCITY | MODEL | MECHANICS | POWER-LAW FLUIDS | DRIVEN FLOWS | LAYER | Viscosity | Viscoelasticity | Potential fields | Amplitudes | Deformation | Computational fluid dynamics | Rheology | Fluid flow | Exact solutions | Loss modulus | Velocity distribution | Fourier series | Oscillating flow | Thin films | Newtonian fluids | Non Newtonian fluids | Zeta potential | Electroosmosis | Deborah number | Mach number | Rheological properties

Journal Article

Advances in Colloid and Interface Science, ISSN 0001-8686, 12/2013, Volume 201-202, pp. 94 - 108

This work presents a comprehensive review of electrokinetics pertaining to non-Newtonian fluids. The topic covers a broad range of non-Newtonian effects in...

Viscoelectric effect | Non-Newtonian electrokinetics | Electrorheological fluids | Electroosmosis | Electrophoresis | Microfluidics | Non-linear electrokinetic phenomena | PRESSURE-DRIVEN FLOW | HEAT-TRANSFER | CHEMISTRY, PHYSICAL | ELECTRORHEOLOGICAL FLUID | SMOLUCHOWSKI VELOCITY | ELECTROOSMOTIC FLOW | POLYMER DEPLETION | CARREAU FLUID | POWER-LAW FLUIDS | VISCOELASTIC FLUIDS | PULSATING FLOW | Viscosity | Colloids - chemistry | Shear Strength | Rheology | Ions | Osmosis | Particle Size | Electricity | Solutions | Computer Simulation | Electrochemistry | Kinetics | Microfluidics - methods | Fluid dynamics | Reduction | Electrokinetic effects | Non Newtonian fluids | Electrokinetics | Fluid flow | Electric fields

Viscoelectric effect | Non-Newtonian electrokinetics | Electrorheological fluids | Electroosmosis | Electrophoresis | Microfluidics | Non-linear electrokinetic phenomena | PRESSURE-DRIVEN FLOW | HEAT-TRANSFER | CHEMISTRY, PHYSICAL | ELECTRORHEOLOGICAL FLUID | SMOLUCHOWSKI VELOCITY | ELECTROOSMOTIC FLOW | POLYMER DEPLETION | CARREAU FLUID | POWER-LAW FLUIDS | VISCOELASTIC FLUIDS | PULSATING FLOW | Viscosity | Colloids - chemistry | Shear Strength | Rheology | Ions | Osmosis | Particle Size | Electricity | Solutions | Computer Simulation | Electrochemistry | Kinetics | Microfluidics - methods | Fluid dynamics | Reduction | Electrokinetic effects | Non Newtonian fluids | Electrokinetics | Fluid flow | Electric fields

Journal Article

Applied Physics Letters, ISSN 0003-6951, 07/2012, Volume 101, Issue 4, p. 43905

We report a mechanism of massive augmentations in energy harvesting capabilities of nanofluidic devices, through the combined deployment of viscoelastic fluids...

BATTERY | TRANSPORT | PHYSICS, APPLIED | POWER-LAW FLUIDS | SMOLUCHOWSKI VELOCITY | FLOW-RATE | ZETA-POTENTIALS

BATTERY | TRANSPORT | PHYSICS, APPLIED | POWER-LAW FLUIDS | SMOLUCHOWSKI VELOCITY | FLOW-RATE | ZETA-POTENTIALS

Journal Article

Journal of the Brazilian Society of Mechanical Sciences and Engineering, ISSN 1678-5878, 9/2018, Volume 40, Issue 9, pp. 1 - 9

A mathematical model to analyze the effects of electric double layer and applied external electric field on peristaltic transport of non-Newtonian aqueous...

Engineering | Helmholtz–Smoluchowski velocity | Power law model | Debye length | Electrokinetic transport | Mechanical Engineering | Peristalsis | ELECTROKINETIC FLOW | PRESSURE-DRIVEN FLOW | THERMAL TRANSPORT | HEAT-TRANSFER | HIGH ZETA-POTENTIALS | MODEL | ENGINEERING, MECHANICAL | Helmholtz-Smoluchowski velocity | CAPILLARY-ELECTROPHORESIS | MAGNETIC-FIELD | PARALLEL PLATES | ELLIPTIC MICROCHANNEL

Engineering | Helmholtz–Smoluchowski velocity | Power law model | Debye length | Electrokinetic transport | Mechanical Engineering | Peristalsis | ELECTROKINETIC FLOW | PRESSURE-DRIVEN FLOW | THERMAL TRANSPORT | HEAT-TRANSFER | HIGH ZETA-POTENTIALS | MODEL | ENGINEERING, MECHANICAL | Helmholtz-Smoluchowski velocity | CAPILLARY-ELECTROPHORESIS | MAGNETIC-FIELD | PARALLEL PLATES | ELLIPTIC MICROCHANNEL

Journal Article

Proceedings of the Royal Society A: Mathematical, Physical and Engineering Science, ISSN 1364-5021, 01/2007, Volume 463, Issue 2077, pp. 223 - 240

≪1—the linear-response regime—the microstructural deformation is proportional to

Particle diffusion | Particle interactions | Colloids | Particle motion | Coordinate systems | Hydrodynamics | Kinetics | Boundary layers | Thermodynamic equilibrium | Chemical suspensions | Depletion interactions | Entropic forces | Colloidal dispersion | Microstructure | Péclet number | Smoluchowski equation | Peclet number | microstructure | entropic forces | MULTIDISCIPLINARY SCIENCES | colloidal dispersion | depletion interactions

Particle diffusion | Particle interactions | Colloids | Particle motion | Coordinate systems | Hydrodynamics | Kinetics | Boundary layers | Thermodynamic equilibrium | Chemical suspensions | Depletion interactions | Entropic forces | Colloidal dispersion | Microstructure | Péclet number | Smoluchowski equation | Peclet number | microstructure | entropic forces | MULTIDISCIPLINARY SCIENCES | colloidal dispersion | depletion interactions

Journal Article

Journal of Non-Newtonian Fluid Mechanics, ISSN 0377-0257, 2011, Volume 166, Issue 17, pp. 1076 - 1079

► We present an exact solution for electroosmosis of power-law fluids. ► The fluid rheology substantially affects the velocity profiles. ► We propose a...

Generalized Smoluchowski velocity | Micro-rheometry | Microfluidics | Non-Newtonian power-law fluids | Electroosmotic flows | ELECTROKINETIC FLOW | VELOCITY | ANALYTIC CONTINUATION | SLIT MICROCHANNEL | MECHANICS | POWER-LAW FLUIDS | VISCOELASTIC FLUIDS | T-JUNCTION | DRIVEN FLOWS | CAPILLARY | ZETA-POTENTIALS | School construction | Fluids | Computational fluid dynamics | Non Newtonian fluids | Mathematical analysis | Exact solutions | Fluid flow | Mathematical models | Microchannels

Generalized Smoluchowski velocity | Micro-rheometry | Microfluidics | Non-Newtonian power-law fluids | Electroosmotic flows | ELECTROKINETIC FLOW | VELOCITY | ANALYTIC CONTINUATION | SLIT MICROCHANNEL | MECHANICS | POWER-LAW FLUIDS | VISCOELASTIC FLUIDS | T-JUNCTION | DRIVEN FLOWS | CAPILLARY | ZETA-POTENTIALS | School construction | Fluids | Computational fluid dynamics | Non Newtonian fluids | Mathematical analysis | Exact solutions | Fluid flow | Mathematical models | Microchannels

Journal Article

European Journal of Mechanics / B Fluids, ISSN 0997-7546, 11/2015, Volume 54, pp. 82 - 86

In this study, we examine the transient electro-osmotic flow of a generalized Maxwell fluid with a fractional derivative in a narrow capillary tube. Using the...

Transient flow | Electro-osmosis flow | Hankel transform | Laplace transform | Velocity overshoot | DRIVEN MICROCHANNEL FLOWS | PHYSICS, FLUIDS & PLASMAS | MEMBRANES | SMOLUCHOWSKI VELOCITY | MECHANICS | TEMPERATURE | VISCOELASTIC FLUIDS | CAPILLARY

Transient flow | Electro-osmosis flow | Hankel transform | Laplace transform | Velocity overshoot | DRIVEN MICROCHANNEL FLOWS | PHYSICS, FLUIDS & PLASMAS | MEMBRANES | SMOLUCHOWSKI VELOCITY | MECHANICS | TEMPERATURE | VISCOELASTIC FLUIDS | CAPILLARY

Journal Article

Heat Transfer—Asian Research, ISSN 1099-2871, 01/2019, Volume 48, Issue 1, pp. 379 - 397

In the present article, the theoretical investigation is presented for the mixed electrokinetic and pressure‐driven transport of couple stress nanoliquids in a...

electrical double layer | electro‐osmotic flow | couple stress nanofluids | Helmholtz‐Smoluchowski velocity | Debye‐Hückel parameter | Joule heating | electro-osmotic flow | Debye-Hückel parameter | Helmholtz-Smoluchowski velocity | Magnetic fields | Analysis | Microfluidics | Grashof number | Nanofluids | Electrokinetics | Shear stresses | Stress functions | Velocity | Mass transfer | Microchannels | Porous media | Ohmic dissipation | Simulation | Zeta potential | Shear stress | Hemodynamics | Linearization | Resistance heating

electrical double layer | electro‐osmotic flow | couple stress nanofluids | Helmholtz‐Smoluchowski velocity | Debye‐Hückel parameter | Joule heating | electro-osmotic flow | Debye-Hückel parameter | Helmholtz-Smoluchowski velocity | Magnetic fields | Analysis | Microfluidics | Grashof number | Nanofluids | Electrokinetics | Shear stresses | Stress functions | Velocity | Mass transfer | Microchannels | Porous media | Ohmic dissipation | Simulation | Zeta potential | Shear stress | Hemodynamics | Linearization | Resistance heating

Journal Article

Mathematical Models and Methods in Applied Sciences, ISSN 0218-2025, 2009, Volume 19, Issue 11, pp. 2039 - 2064

The configurational distribution function, solution of an evolution (diffusion) equation of the Fokker-Planck-Smoluchowski type, is (at least part of) the...

Slow and fast viscoelastic flows | FENE dumbbell chains | Krein-Rutman theorems | Existence and uniqueness of solutions | Fokker-Planck-Smoluchowski equation | existence and uniqueness of solutions | MATHEMATICS, APPLIED | SHEAR-INDUCED ANISOTROPY | FLUID | DYNAMICS | slow and fast viscoelastic flows | FLOW

Slow and fast viscoelastic flows | FENE dumbbell chains | Krein-Rutman theorems | Existence and uniqueness of solutions | Fokker-Planck-Smoluchowski equation | existence and uniqueness of solutions | MATHEMATICS, APPLIED | SHEAR-INDUCED ANISOTROPY | FLUID | DYNAMICS | slow and fast viscoelastic flows | FLOW

Journal Article

Colloids and Surfaces A: Physicochemical and Engineering Aspects, ISSN 0927-7757, 11/2012, Volume 414, pp. 440 - 456

The flow rate of shear-thinning fluids is substantially higher than that of shear-thickenings, irrespective of the channel aspect ratio. This indicates that...

Electroosmotic flow | Power-law fluids | Flow behavior index | Microfluidics | VISCOELASTIC FLUIDS | SURFACE | CHEMISTRY, PHYSICAL | SMOLUCHOWSKI VELOCITY | CHANNELS | HIGH ZETA-POTENTIALS | SLIT MICROCHANNEL | CAPILLARY | Mechanical engineering

Electroosmotic flow | Power-law fluids | Flow behavior index | Microfluidics | VISCOELASTIC FLUIDS | SURFACE | CHEMISTRY, PHYSICAL | SMOLUCHOWSKI VELOCITY | CHANNELS | HIGH ZETA-POTENTIALS | SLIT MICROCHANNEL | CAPILLARY | Mechanical engineering

Journal Article

13.
Full Text
Alternating current electroosmotic flow of the Jeffreys fluids through a slit microchannel

Physics of Fluids, ISSN 1070-6631, 10/2011, Volume 23, Issue 10, pp. 102001 - 102001-8

Using the method of separation of variables, semi-analytical solutions are presented for the time periodic EOF flow of linear viscoelastic fluids between...

ELECTROKINETIC FLOW | CAPILLARIES | TRANSPORT | MECHANICS | POWER-LAW FLUIDS | ANNULUS | PHYSICS, FLUIDS & PLASMAS | VISCOELASTIC FLUIDS | RECTANGULAR MICROCHANNELS | SMOLUCHOWSKI VELOCITY | HIGH ZETA-POTENTIALS | MODEL

ELECTROKINETIC FLOW | CAPILLARIES | TRANSPORT | MECHANICS | POWER-LAW FLUIDS | ANNULUS | PHYSICS, FLUIDS & PLASMAS | VISCOELASTIC FLUIDS | RECTANGULAR MICROCHANNELS | SMOLUCHOWSKI VELOCITY | HIGH ZETA-POTENTIALS | MODEL

Journal Article

Langmuir, ISSN 0743-7463, 10/2011, Volume 27, Issue 19, pp. 12243 - 12252

In this work, we explore the possibilities of utilizing the combined consequences of interfacial electrokinetics and rheology toward augmenting the energy...

Devices and Applications: Sensors, Fluidics, Patterning, Catalysis, Photonic Crystals | MATERIALS SCIENCE, MULTIDISCIPLINARY | CHEMISTRY, PHYSICAL | SMOLUCHOWSKI VELOCITY | ELECTROOSMOTIC FLOW | CHEMISTRY, MULTIDISCIPLINARY | NANOFLUIDIC CHANNELS | ELECTRICAL DOUBLE-LAYER | POWER-LAW FLUIDS | ELECTROLYTE-SOLUTION | VISCOELASTIC FLUIDS | ION SIZE | POISSON-BOLTZMANN EQUATION | ZETA-POTENTIALS

Devices and Applications: Sensors, Fluidics, Patterning, Catalysis, Photonic Crystals | MATERIALS SCIENCE, MULTIDISCIPLINARY | CHEMISTRY, PHYSICAL | SMOLUCHOWSKI VELOCITY | ELECTROOSMOTIC FLOW | CHEMISTRY, MULTIDISCIPLINARY | NANOFLUIDIC CHANNELS | ELECTRICAL DOUBLE-LAYER | POWER-LAW FLUIDS | ELECTROLYTE-SOLUTION | VISCOELASTIC FLUIDS | ION SIZE | POISSON-BOLTZMANN EQUATION | ZETA-POTENTIALS

Journal Article

Journal of Non-Newtonian Fluid Mechanics, ISSN 0377-0257, 11/2013, Volume 201, pp. 135 - 139

•Exact solution for transient electro-osmotic flow of viscoelastic fluids in a narrow capillary tube is obtained.•Some known results can be included as special...

Transient flow | Electro-osmosis | Viscoelastic fluids | Integral transform | Analytical solutions | TRANSPORT | MECHANICS | DRIVEN MICROCHANNEL FLOWS | TEMPERATURE | MEMBRANES | SMOLUCHOWSKI VELOCITY | CAPILLARY | Fluids | Computational fluid dynamics | Mathematical analysis | Exact solutions | Fluid flow | Relaxation time | Navier-Stokes equations

Transient flow | Electro-osmosis | Viscoelastic fluids | Integral transform | Analytical solutions | TRANSPORT | MECHANICS | DRIVEN MICROCHANNEL FLOWS | TEMPERATURE | MEMBRANES | SMOLUCHOWSKI VELOCITY | CAPILLARY | Fluids | Computational fluid dynamics | Mathematical analysis | Exact solutions | Fluid flow | Relaxation time | Navier-Stokes equations

Journal Article

Chemical Physics, ISSN 0301-0104, 07/2019, Volume 523, pp. 42 - 51

[Display omitted] •Langevin dynamics and Maxwell interaction model.•A fluctuating-force autocorrelation function yielding the correct energy...

Maxwell interaction model | Fokker-Planck equations | Generalized Langevin equation | Fluctuating-force autocorrelation function | Memory kernel | Langevin equation | FOKKER-PLANCK EQUATION | VELOCITY RELAXATION | ELECTRIC-FIELD | PHYSICS, ATOMIC, MOLECULAR & CHEMICAL | HEAVY-IONS | COLLISION LINEAIRES | CHEMISTRY, PHYSICAL | BROWNIAN PARTICLE | LIGHT GASES | SMOLUCHOWSKI EQUATIONS | RAYLEIGH GAS | PROPRIETES DES OPERATEURS

Maxwell interaction model | Fokker-Planck equations | Generalized Langevin equation | Fluctuating-force autocorrelation function | Memory kernel | Langevin equation | FOKKER-PLANCK EQUATION | VELOCITY RELAXATION | ELECTRIC-FIELD | PHYSICS, ATOMIC, MOLECULAR & CHEMICAL | HEAVY-IONS | COLLISION LINEAIRES | CHEMISTRY, PHYSICAL | BROWNIAN PARTICLE | LIGHT GASES | SMOLUCHOWSKI EQUATIONS | RAYLEIGH GAS | PROPRIETES DES OPERATEURS

Journal Article

Micromachines, ISSN 2072-666X, 2017, Volume 8, Issue 5, p. 165

In this paper, a systematic study of a fully developed electroosmotic flow of power-law fluids in a rectangular microchannel bounded by walls with different...

Microchannel | Zeta potential | Electroosmosis | Power-law ﬂuid | microchannel | TRANSPORT | INSTRUMENTS & INSTRUMENTATION | ZETA POTENTIALS | SMOLUCHOWSKI VELOCITY | NANOSCIENCE & NANOTECHNOLOGY | zeta potential | electroosmosis | power-law fluid | SLIT MICROCHANNEL | BLOOD | Electric potential | Electrochemical analysis | Computational fluid dynamics | Fluid flow | Parallel plates | Boundary conditions | Flow characteristics | Aspect ratio | Velocity | Microchannels | Finite element method | Asymmetry | Mathematical analysis | Cases | Walls

Microchannel | Zeta potential | Electroosmosis | Power-law ﬂuid | microchannel | TRANSPORT | INSTRUMENTS & INSTRUMENTATION | ZETA POTENTIALS | SMOLUCHOWSKI VELOCITY | NANOSCIENCE & NANOTECHNOLOGY | zeta potential | electroosmosis | power-law fluid | SLIT MICROCHANNEL | BLOOD | Electric potential | Electrochemical analysis | Computational fluid dynamics | Fluid flow | Parallel plates | Boundary conditions | Flow characteristics | Aspect ratio | Velocity | Microchannels | Finite element method | Asymmetry | Mathematical analysis | Cases | Walls

Journal Article

Physical Review E - Statistical, Nonlinear, and Soft Matter Physics, ISSN 1539-3755, 01/2012, Volume 85, Issue 1, p. 016320

We present a theoretical scheme to calculate the electrophoretic motion of charged colloidal particles immersed in complex (non-Newtonian) fluids possessing...

TRANSPORT | CARREAU FLUID | POWER-LAW FLUIDS | PARTICLES | PHYSICS, FLUIDS & PLASMAS | SPHERE | DISPERSION | VISCOELASTIC FLUIDS | SMOLUCHOWSKI VELOCITY | ELECTROOSMOTIC FLOW | PHYSICS, MATHEMATICAL | ARBITRARY POSITION

TRANSPORT | CARREAU FLUID | POWER-LAW FLUIDS | PARTICLES | PHYSICS, FLUIDS & PLASMAS | SPHERE | DISPERSION | VISCOELASTIC FLUIDS | SMOLUCHOWSKI VELOCITY | ELECTROOSMOTIC FLOW | PHYSICS, MATHEMATICAL | ARBITRARY POSITION

Journal Article

Journal of Non-Newtonian Fluid Mechanics, ISSN 0377-0257, 06/2014, Volume 208-209, pp. 118 - 125

•Non-parallel electroosmotic flow of power-law fluid in a microchannel.•Lubrication theory for slowly varying channel height and wall potential.•Combined...

Electroosmotic flow | Power-law fluid | Helmholtz–Smoluchowski slip | Depletion layer | Helmholtz-Smoluchowski slip | ELECTROKINETIC FLOW | VELOCITY | NON-NEWTONIAN FLUIDS | ZETA POTENTIALS | DEPLETION | SLIT MICROCHANNEL | TRANSPORT | MECHANICS | RECTANGULAR MICROCHANNELS | SURFACE | POLYMER-SOLUTIONS | Fluids | Computational fluid dynamics | Non Newtonian fluids | Mathematical analysis | Linearity | Fluid flow | Channels | Walls

Electroosmotic flow | Power-law fluid | Helmholtz–Smoluchowski slip | Depletion layer | Helmholtz-Smoluchowski slip | ELECTROKINETIC FLOW | VELOCITY | NON-NEWTONIAN FLUIDS | ZETA POTENTIALS | DEPLETION | SLIT MICROCHANNEL | TRANSPORT | MECHANICS | RECTANGULAR MICROCHANNELS | SURFACE | POLYMER-SOLUTIONS | Fluids | Computational fluid dynamics | Non Newtonian fluids | Mathematical analysis | Linearity | Fluid flow | Channels | Walls

Journal Article