2016
DOI: 10.1021/acs.langmuir.6b02420
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Semipermeable Elastic Microcapsules for Gas Capture and Sensing

Abstract: Monodispersed microcapsules for gas capture and sensing were developed consisting of elastic semipermeable polymer shells of tuneable size and thickness and pH-sensitive, gas selective liquid cores. The microcapsules were produced using glass capillary microfluidics and continuous on-the-fly photopolymerisation. The inner fluid was 5-30 wt% K 2 CO 3 solution with m-cresol purple, the middle fluid was a UV-curable liquid silicon rubber containing 0-2 wt% Dow Corning ® 749 fluid, and the outer fluid was aqueous … Show more

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Cited by 34 publications
(34 citation statements)
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“…The capsules had an average density, ρ s = 1164 kg/m 3 , and diameter, d = 480 μm. The capsules were fabricated with a ratio of shell volume to total capsule volume, RV=13, resulting in a shell thickness of L ≅ 30 μm ()Ld116. The mechanical properties of the shell material (Tego Rad™ 2650) were not measured but are assumed to be the same as values reported for Semicosil™, another polymer used for encapsulation ( E = 150 kPa, ν = 0.5). The shell's permeability to water is GH2normalO=9×10120.25emmol0.25emmsPa1.…”
Section: Methodsmentioning
confidence: 99%
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“…The capsules had an average density, ρ s = 1164 kg/m 3 , and diameter, d = 480 μm. The capsules were fabricated with a ratio of shell volume to total capsule volume, RV=13, resulting in a shell thickness of L ≅ 30 μm ()Ld116. The mechanical properties of the shell material (Tego Rad™ 2650) were not measured but are assumed to be the same as values reported for Semicosil™, another polymer used for encapsulation ( E = 150 kPa, ν = 0.5). The shell's permeability to water is GH2normalO=9×10120.25emmol0.25emmsPa1.…”
Section: Methodsmentioning
confidence: 99%
“…The third term inside the parenthesis, p shell , is the internal pressure caused by stretching or buckling of the elastic shell material as the capsule's internal volume changes (due to mass transfer). In our earlier work this term was modeled using the theory of Nabavi et al for inflated spherical shells, and the semi‐empirical numerical simulation results of Quilliet for buckled capsules. This allowed us to represent the effect of both capsule hydration (volume increase) and dehydration (volume decrease) on mass transfer rates.…”
Section: Theorymentioning
confidence: 99%
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