Microfluidic hydraulic permeability measurements

JP Jason R Pitarresi
XL Xin Liu
AA Alex Avendano
KT Katie A Thies
GS Gina M Sizemore
AH Anisha M Hammer
BI Blake E Hildreth, III
DW David J Wang
SS Sarah A Steck
SD Sydney Donohue
MC Maria C Cuitiño
RK Raleigh D Kladney
TM Thomas A Mace
JC Jonathan J Chang
CE Christina S Ennis
HL Huiqing Li
RR Roger H Reeves
SB Seth Blackshaw
JZ Jianying Zhang
LY Lianbo Yu
SF Soledad A Fernandez
WF Wendy L Frankel
MB Mark Bloomston
TR Thomas J Rosol
GL Gregory B Lesinski
SK Stephen F Konieczny
DG Denis C Guttridge
AR Anil K Rustgi
GL Gustavo Leone
JS Jonathan W Song
JW Jinghai Wu
MO Michael C Ostrowski
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To measure hydraulic permeability, a rhodamine-bovine serum albumin (rhodamine-BSA) (Molecular Probes) was flowed through the microfluidic device. Flow was established by applying a fluidic height difference (2–2.4 cm) between the ports using cell culture medium, measured for each sample. After establishing flow, 4–8μL of rhodamine-BSA was injected into the tip and was transported by the flow through the microdevice. Timelapse microscopy experiments were recorded with an epifluorescence Nikon TS-100F microscope equipped with a Q-Imaging QIClick camera. Images were acquired every 15 s for 20–30 min. These images were then used to quantify the average velocity of the dye through the collagen/fibroblast matrix by tracking the position of the bulk of the dye as it flowed through the microdevice using FIJI. Hydraulic permeability was then calculated by using Darcy's Law for flow through porous medium as follows:

where μ is the viscosity of the cell culture medium (approximated using water), v is the average fluid velocity, ΔL is the length of the channel, and ΔP is the pressure difference across the channel due to the fluidic height difference and is given by the following equation:

where ρ is the density of the cell culture medium (approximated using water), g is the acceleration due to gravity (9.81 m/s2), and h is the fluidic height difference between ports.

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