Microfluidic Applications of InducedCharge Electroosmosis Jeremy Levitan Mechanical

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Micro-fluidic Applications of Induced-Charge Electro-osmosis Jeremy Levitan Mechanical Engineering, MIT Martin Bazant Applied Mathematics,

Micro-fluidic Applications of Induced-Charge Electro-osmosis Jeremy Levitan Mechanical Engineering, MIT Martin Bazant Applied Mathematics, MIT Todd Squires Applied Mathematics, Cal. Tech Todd Thorsen Mechanical Engineering, MIT Martin Schmidt Electrical Engineering, MIT

Pumping in Micro-Fluidics • Mechanical pumping – – Robust Poor scaling: U ~ h

Pumping in Micro-Fluidics • Mechanical pumping – – Robust Poor scaling: U ~ h 2 P/ Bulky external pressure source Shear dispersion • Capillary electro-osmosis – – – Material sensitive Plug flow: U = 100 um/sec in E = 100 V/cm Linear: <U> = 0 in AC DC requires Faradaic reactions => hydrolysis Need large V for large E along channel

Mixing in Micro-Fluidics • Diffusion down a channel: • with EO Jacobson, Mc. Knight,

Mixing in Micro-Fluidics • Diffusion down a channel: • with EO Jacobson, Mc. Knight, Ramsey (1999) • Serpentine channels Mengeaud et al (2002) • Geometric splitting Schonfeld, Hessel, and Hofmann (2004), Wang et al (2002) (Schilling 2001) • Passive recirculation Chung et al (2004) • Pressure-driven flow with chaotic streamlines: Johnson et al (2002), Stroock et al (2002) • AC Electro-osmosis Studer, Pepin, Chen, Ajdari (2002) • Electrohydrodynamic Mixing Oddy, Santiago and Mikkelsen (2001), Lin et al, Santiago (2001) • Micro peristaltic pumps (moving walls) (Stroock 2002)

Induced-Charge Electro-Osmosis Nonlinear slip at a polarizable surface Example: An uncharged metal cylinder in

Induced-Charge Electro-Osmosis Nonlinear slip at a polarizable surface Example: An uncharged metal cylinder in a suddenly applied DC field Metal sphere: V. Levich (1962); N. Gamayunov, V. Murtsovkin, A. Dukhin, Colloid J. USSR (1984). E-field, t = 0 E-field, t » charging time Steady ICEO flow induced ~ E a MZB & TMS, Phys, Rev. Lett. 92, 0066101 (2004); TMS & MZB, J. Fluid. Mech. 509, 217 (2004).

A Simple Model System • 100 um dia. platinum wire transverse to PDMS polymer

A Simple Model System • 100 um dia. platinum wire transverse to PDMS polymer microchannel (200 um tall, 1 mm wide); • 0. 1 - 1 m. M KCl with 0. 01% by volume 0. 5 um fluorescent latex particles; • Sinusoidal voltage (10 100 V) excitation, 0 DC offset; Applied 0. 5 cm away from center wire via gold and/or platinum wires; V Cross-section of experiment

Simple Mathematical Model 1. Electrochemical problem for the induced zeta potential Bazant, Thornton, Ajdari,

Simple Mathematical Model 1. Electrochemical problem for the induced zeta potential Bazant, Thornton, Ajdari, Phys. Rev. E (2004) Steady-state potential, electric field after double layer charging 2. Stokes flow driven by ICEO slip Steady-state Stokes flow Simulation is of actual experimental geometry

Voltmeter Function Generator Viewing Resistor Platinum Wire Viewing Plane KCl in PDMS Microchannel Inverted

Voltmeter Function Generator Viewing Resistor Platinum Wire Viewing Plane KCl in PDMS Microchannel Inverted Optics Microscope 200 um X 1 mm X 1 mm Channel Bottom View

ICEO Around A 100 µm Pt Wire

ICEO Around A 100 µm Pt Wire

Particle Image Velocimetry 500 nm seed particles Slide used with permission of S. Devasenathipathy

Particle Image Velocimetry 500 nm seed particles Slide used with permission of S. Devasenathipathy

PIV Mean Velocity Data • PIV measurement with 0. 01% volume dielectric (fluorescent) tracer

PIV Mean Velocity Data • PIV measurement with 0. 01% volume dielectric (fluorescent) tracer particles • Correct scaling, but inferred surface slip smaller from simple theory by 10 Metal colloids: Gamayunov, Mantrov, Murtsovkin (1992)

Frequency Dependence • At “fast” frequencies, double layer not fully charged; • Consistent with

Frequency Dependence • At “fast” frequencies, double layer not fully charged; • Consistent with “RC” charging • U ~ U 0/(1 + ( / c)2) c = 2 d a/D = 1/ c = 3 ms Experiments in 1 m. M KCl at 75 V

Extensions to Model All reduce predicted velocities • Surface Capacitance/Contamination: multi-step cleaning for metal

Extensions to Model All reduce predicted velocities • Surface Capacitance/Contamination: multi-step cleaning for metal surfaces; • Surface Conductance: • Visco-electric effect

Current Work • Fixed potential posts; • Post-array mixers; • Asymmetric objects; • Integration

Current Work • Fixed potential posts; • Post-array mixers; • Asymmetric objects; • Integration with microfluidic devices - • microchannels and valves; • DNA hybridization arrays;

Induced-Charge Electro-osmosis • Demonstrated non-linear electro-osmosis at polarizable (metal) surfaces • Sensitive to frequency,

Induced-Charge Electro-osmosis • Demonstrated non-linear electro-osmosis at polarizable (metal) surfaces • Sensitive to frequency, voltage, etc. • At low concentration (<1 m. M), no concentration dependence, but U decreases at higher c • Advantages in microfluidics: – Time-dependent local control of streamlines – Requires small AC voltages, transverse to channels – Compatible with silicon fabrication technology • Disadvantages: – Sensitive to surface contamination, solution chemistry – Relatively weak for long-range pumping Additional movies/data: Papers: http: //media. mit. edu/~jlevitan/iceo. html http: //math. mit. edu/~bazant