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三甲基氯硅烷(TMCS)和六甲基二硅氮烷(HMDZ)硅烷化剂浓度对二氧化硅气凝胶表面自由能的影响。

Effect of concentration of trimethylchlorosilane (TMCS) and hexamethyldisilazane (HMDZ) silylating agents on surface free energy of silica aerogels.

机构信息

Air Glass Laboratory, Department of Physics, Shivaji University, Kolhapur, Maharashtra, India.

出版信息

J Colloid Interface Sci. 2011 Apr 1;356(1):298-302. doi: 10.1016/j.jcis.2010.12.088. Epub 2011 Jan 3.

Abstract

The surface free energy of a solid determines its surface and interfacial behavior in processes like wetting and adhesion which is crucial for silica aerogels in case of organic liquid absorption and transportation of chemicals at nano-scale for biotechnological applications. Here, we have demonstrated that the surface free energy of aerogels can be tuned in wide range from 5.5892 to 0.3073 mJ/m(2) by modifying their surface using TMCS and HMDZ silylating reagents. The alcogels were prepared by two step acid-base catalyzed process where the molar ratio of precursors Tetraethoxysilane (TEOS):Methanol (MeOH):Oxalic acid:NH(4)OH:NH(4)F was kept at optimal value of 1:2.7:0.18×10(-4):0.02:0.22×10(-3), respectively. To modify gel surfaces, TMCS and HMDZ concentration have been varied from 3% to 12% and such alcogels were dried at ambient pressure. It is observed from FTIR for aerogels that increase in concentration of silylating reagent resulted increase in hydrophobicity. This leads to increase in contact angle for water from 123° to 155° but leads to decrease in surface free energy from 5.5892 to 0.3073 mJ/m(2). As there is not direct method, we have used Neumann's equation of state to estimate surface energy of aerogels.

摘要

固体的表面自由能决定了它在润湿和附着等过程中的表面和界面行为,这对于硅胶气凝胶在有机液体吸收和生物技术应用中纳米尺度的化学物质传输至关重要。在这里,我们通过使用 TMCS 和 HMDZ 硅烷化试剂修饰其表面,证明了气凝胶的表面自由能可以在 5.5892 到 0.3073 mJ/m²的宽范围内进行调节。醇凝胶通过两步酸碱催化过程制备,其中四乙氧基硅烷(TEOS):甲醇(MeOH):草酸:NH(4)OH:NH(4)F 的摩尔比保持在 1:2.7:0.18×10(-4):0.02:0.22×10(-3)的最佳值。为了修饰凝胶表面,TMCS 和 HMDZ 的浓度从 3%变化到 12%,并在常压下干燥醇凝胶。从气凝胶的 FTIR 中可以看出,硅烷化试剂浓度的增加导致疏水性增加。这导致水的接触角从 123°增加到 155°,但表面自由能从 5.5892 减少到 0.3073 mJ/m²。由于没有直接的方法,我们使用了 Neumann 状态方程来估计气凝胶的表面能。

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