Surface Patterning of Hydrogels for Programmable and Complex Shape Deformations by Ion Inkjet Printing

被引:158
作者
Peng, Xin [1 ]
Liu, Tianqi [1 ]
Zhang, Qin [1 ]
Shang, Cong [1 ]
Bai, Qing-Wen [1 ]
Wang, Huiliang [1 ]
机构
[1] Beijing Normal Univ, Coll Chem, Beijing Key Lab Energy Convers & Storage Mat, Beijing 100875, Peoples R China
基金
中国国家自然科学基金;
关键词
hydrogels; ion inkjet printing techniques; shape deformations; stimuliresponsive materials; MEDIATED PHYSICAL HYDROGELS; CROSS-LINKED HYDROGEL; BEHAVIOR; TRANSFORMATIONS; ACTUATORS; MECHANICS; TOUGHNESS; MOVEMENT; PROPERTY; STRENGTH;
D O I
10.1002/adfm.201701962
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
Convenient patterning and precisely programmable shape deformations are crucial for the practical applications of shape deformable hydrogels. Here, a facile and versatile computer-assisted ion inkjet printing technique is described that enables the direct printing of batched, very complicated patterns, especially those with well-defined, programmable variation in cross-linking densities, on one or both surfaces of a large-sized hydrogel sample. A mechanically strong hydrogel containing poly(sodium acrylate) is first prepared, and then digital patterns are printed onto the hydrogel surfaces by using a commercial inkjet printer and an aqueous ferric solution. The complexation between the polyelectrolyte and ferric ions increases the cross-linking density of the printed regions, and hence the gel sample can undergo shape deformation upon swelling/deswelling. The deformation rates and degrees of the hydrogels can be conveniently adjusted by changing the printing times or the different/gradient grayscale distribution of designed patterns. By printing appropriate patterns on one or both surfaces of the hydrogel sheets, many complex 3D shapes are obtained from shape deformations upon swelling/deswelling, such as cylindrical shell and forsythia flower (patterns on one surface), ding (patterns on both surfaces), blooming flower (different/gradient grayscale distributive patterns on one surface), and non-Euclidean plates (different/gradient grayscale distributive patterns on both surfaces).
引用
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页数:8
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