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Let Nn(R)be the algebra consisting of all strictly upper triangular n × n matrices over a commutative ring R with the identity.An R-bilinear map φ :Nn(R)×Nn(R)→ Nn(R)is called a biderivation if it is a derivation with respect to both arguments.In this paper,we define the notions of central biderivation and extremal biderivation of Nn(R),and prove that any biderivation of Nn(R)can be decomposed as a sum of an inner biderivation,central biderivation and extremal biderivation for n ≥ 5. 相似文献
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以氨基化的碳纳米管为基体,通过界面聚合方法将聚苯胺共价接枝于碳纳米管表面,负载催化剂颗粒Pt. 通过透射电镜(TEM)、X射线衍射(XRD)及电化学方法对催化剂进行了表征. TEM结果表明通过界面聚合的方法可以使聚苯胺均匀地接枝于碳纳米管表面. 电化学测试结果表明,碳纳米管共价接枝聚苯胺作为载体可以提高催化剂的抗CO中毒性能,有利于对甲醇的催化氧化. 研究其对甲醇的催化活性,并与商业的JM(Pt/C)催化剂进行了对比. 结果表明,碳纳米管共价接枝聚苯胺,有效提高了催化剂的稳定性,延长催化剂的寿命. 相似文献
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