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8-丙烯酰氧喹啉及其聚合物与四溴化碳双组分体系敏化的丙烯腈光聚合 总被引:1,自引:0,他引:1
Photopolymerization of acrylonitrile (AN) sensitized by binary component initiators consisting of 8-acryloyloxyquinoline (AQ) and its polymer (PAQ) with carbon tetrabromide (CTB) are investigated kinetically. It is found that the polymerization rates are proportional to 0.19th power of AQ concentration, 0.35th power of CTB concentration and 0.62th power of AN concentration for AQ-CTB system initiation system; proportional to 0.24th power of PAQ concentration, 0.22th power of CTB concentration and 1.0th power of AN concentration initia-ted by above systems are obtained to be 5.26Kcal/mol and 6.34Kcal/mol respectively. It is also found that the polymerization rates sensitized by addition of CTB to AQ or PAQ are much higher than that ofAQ or PAQ alone. Forom the fluorescence analysis of AN polymers,it is confirmed that AQ or PAQ joints into the AN polymer chains. The molecular weight of PAN sensitized by the binary initiatorsystems is lower than that of AQ or PAQ sensitized. 相似文献
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根据阶跃阻抗谐振器(SIR)的基本原理,采用λg/4型SIR作为单位元件谐振器,组成交叉耦合多级同轴带通滤波器.在结构中引入以零相位方式接入的抽头,并通过HFSS仿真进行了优化.实验结果表明,其尺寸比例比常用的梳状线滤波器形式显著减小,很好地实现了滤波器的小型化设计. 相似文献
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以β-二酮连接的含生色团丙烯酰类单体及其饱和模型化合物的荧光行为 总被引:8,自引:0,他引:8
通过合成一系列同一分子中既含有给电子性荧光生色团又含缺电子性碳碳双键的烯类单体, 发现这类单体在相同生色团浓度下的荧光强度均明显低于相应的饱和模型化合物或聚合物[1~3]. 这种现象称为荧光结构自猝灭效应(SSQE), 以区别于浓度自猝灭现象. 对于电子状态与之相反的单体, 即含受电子性荧光生色团的乙烯基醚类单体, 也观察到了SSQE[4,5]. 进一步的研究结果表明, SSQE是光照条件下分子内电子给受体之间电荷转移作用的结果, 分子中电子给受体间的间隔基长度和溶剂的性质等都对SSQE有显著的影响[6]. 以往合成的含给生色团的丙烯酰类单体, 其电子给受体间是通过饱和脂肪链相连, 当生色团和受电子性碳碳双键之间以β-二酮结构相连时, 这类单体的荧光性质如何, 是否发生SSQE是我们的关注所在. 另一方面, β-二酮类化合物在一定波长光照射条件下, 常发生烯醇式与酮式的互变异构化. 虽然已有许多文献报道有关烯醇式-酮式互变异构过程中各种光谱的变化以及用核磁、红外、紫外等光谱手段研究烯醇式-酮式互变异构动力学, 但有关β-二酮类化合物互变异构过程中荧光光谱的变化的报道却很少[7~11]. 本文合成了以β-二酮连接的含二甲氨基苯基生色团的烯类单体, 1-(4-二甲氨基苯基)-4-甲基-4-戊烯-1,3-二酮(DMPDK)及其饱和模型化合物1-(4-二甲氨基苯基)-1,3-丁二酮(DMBDK), 研究了其光谱性质及光致互变异构行为. 相似文献
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This paper shows that the C1-curved finite element developed by Bernadon in general can not satisfy the essential boundary conditions on approximate boundary. Furthermore, a modified C1-curved finite element is given, which is compatible with the element of Argyris triangle and can satisfy the homogeneous Dirichlet boundary conditions onapproximate boundary. 相似文献