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Paper-based microfluidic devices: A complex low-cost material in high-tech applications

Published online by Cambridge University Press:  10 May 2017

A. Böhm
Affiliation:
Thermo Fisher Scientific, Germany; alexander.boehm2@thermofisher.com
M. Biesalski
Affiliation:
Technische Universität Darmstadt, Germany; biesalski@tu-darmstadt.de

Abstract

Paper is a material made from renewable resources, and it has been used intensively for almost 2000 years. It is a highly porous, bendable, and foldable flat structure of randomly arranged and connected fiber-like basic building blocks. The capability to transport fluids without pumps and sophisticated dosing systems is attractive. Paper microfluidics especially has gained increasing interest, particularly in the last decade. Although a number of interesting demonstration devices for easy-to-use diagnostic systems have been reported, only a limited number of these have found applications. This is mainly due to the geometric and chemical complexity of the material. While chemical functionalization (e.g., for defining hydrophobic barriers for spatially resolved fluid transport) is well advanced, understanding and controlling capillary-driven transport of a fluid within the complex porous matrix of paper. This article highlights recent advances and outlines design strategies for successful microfluidic paper-based applications.

Information

Type
Research Article
Copyright
Copyright © Materials Research Society 2017 
Figure 0

Figure 1. Three-dimensional (3D) micropaper-based analytical device (μPAD) capable of distributing fluids into arrays of detection zones. (a) Splitting of a sample solution into separate, multiple fluid streams by 3D stacking of patterned paper and adhesive tape. (b) Top and bottom photographs of a μPAD that distributes ∼100 μL of each fluid into 1024 detection zones. Adapted with permission from Reference 20. © 2008 National Academy of Sciences.

Figure 1

Figure 2. (a) Transport of fluids (from bottom to top) during wet-out for uniform-width (D, E) and sudden-expansion (A, B, C) strip geometries. For a sudden-expansion strip, the fluid front moves more slowly in the greater-width segment as compared to if it had continued in a constant-width strip (bottom image). The plot shows distance versus square root of time ($\sqrt t$) for strips A–D. (b) Transport of fluids during wet-out for strips with a sudden contraction of the strip width. The plot shows the distance moved by the fluid front as a function of $\sqrt t$ in the first segment and distance versus ($\sqrt {{t_1}}$ + $\sqrt {t - {t_1}}$) in the second segment for each strip (t1, the time for the fluid front to reach the end of the first segment). Fluid front moves the fastest for the configuration in which the two lengths are closest to being equal, strip B (middle image). The data indicate that fluid-front displacement in the smaller-width segment follows a Washburn equation32 in terms of the relative time since the fluid front passed the segment transition, with a slope that is similar to the Washburn slope in the wider segment. Adapted with permission from Reference 16. © 2011 Springer.

Figure 2

Figure 3. Control of fluid transport within microfluidic papers using cellulose-based shunts featuring different geometries (length). (a) Delay of fluid transport by diverting the fluid into a paper-based shunt brought into contact with the microfluidic channel. The time delay can be controlled by modulating the geometry of the shunt (i.e., length and width). (b) Schematic of the benchtop system used for measuring delays and (c) time-lapse images of the fluid flow through nitrocellulose strips in the absence of control (C) and in contact with 7.6-mm, 15.2-mm, 22.9-mm, and 30.5-mm shunts of cellulose (cellulose fiber sample pad). Dotted red lines indicate the location of the cellulose shunts and the blue lines indicate the fluid fronts. Longer shunts produce longer delays. Adapted with permission from Reference 34. © 2013 American Chemical Society.

Figure 3

Figure 4. Control of fluid transport within microfluidic millimeter-wide channels using barriers consisting of sugar. (a) Delay of a fluid stream at a specific position downstream of the channel based on soluble sugar barriers. The delay of fluid transport depends on the initial extent of the barrier as well as the rate of the barrier dissolution. Note: tA and tB refer to the time of fluid flow in channel path A and B, respectively. (b) A dissolvable sugar (trehalose) barrier was created in the right fork of the device and produces a delay in the transport of fluid in the right fork. Images were taken at (left to right) ∼ 4, 19, 49, and 159 s, respectively, after introduction of fluid into the inlet. Adapted with permission from References 15 and 38. © 2010, 2013 Royal Society of Chemistry.

Figure 4

Figure 5. Comparison of (a) an initial prototype of a 3D micropaper-based analytical device (μPAD) with (b) a 3D μPAD that contains meters.20 Each paper-based device consists of fused layers of patterned paper and micropatterned, double-sided adhesive tape. The images in (a–b) show an expanded view of the device to highlight the features in each layer. (c) Photograph of an initial prototype of a 3D μPAD that distributes 10 μL of water into four hydrophilic regions (red) of paper. The time required for water to pass from entrance to exit was 53 ± 6 s (number of measurements = 7). The dotted lines around the device mark the edges of the device. (d) Time-lapsed photographs of 3D μPADs with meters. The dyes used in the photographs are (counterclockwise from upper right) yellow 5, green dye, red 40, and blue 1. The wax concentrations are (counterclockwise from upper right) 0, 15.7, 31.4, and 47.1 μg μm–3. All measurements were taken at 25°C and 40% humidity. (c–d) Reprinted with permission from Reference 40. © 2010 American Chemical Society.

Figure 5

Figure 6. Control of fluid transport using lab-engineered paper substrates. (a) Lab sheets with different porosities were fabricated from cotton linter pulp, using conventional papermaking laboratory instruments. In addition, the prepared paper sheets were subjected to chemical modification via a photolithographic approach using photoreactive polymers to design small, millimeter-sized channels in the paper substrates. The fluid transport within the channels was analyzed via video streaming, and (b) individual data points of the one-dimensional position of the fluid front after a given time (t) were analyzed. Note, channel width here is about 4 mm, while the length of the complete channel is about 5 cm. (c) Comparison of the position, x, of the fluid front driven by capillary action along the channel as a function of t0.5 for various cotton linter-based paper substrates with different fiber densities (i.e., pore sizes [r] given in the figure). By simply changing the pore size of the paper sheets, fluid flow can be tailored over a wide range. Adapted with permission from Reference 11. © 2014 Springer.