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温度、pH值和氯离子对X80钢钝化膜内点缺陷扩散系数的影响
引用本文:李党国,冯耀荣,白真权,朱杰武,郑茂盛. 温度、pH值和氯离子对X80钢钝化膜内点缺陷扩散系数的影响[J]. 化学学报, 2008, 66(10): 1151-1158
作者姓名:李党国  冯耀荣  白真权  朱杰武  郑茂盛
作者单位:西安交通大学材料科学与工程学院,西安,710049;中国石油天然气集团公司管材研究所,西安,710065;中国石油天然气集团公司管材研究所,西安,710065;西安交通大学材料科学与工程学院,西安,710049
基金项目:国家重点基础研究发展计划(973计划) , 国家自然科学基金
摘    要:借助于Mott-Schottky和点缺陷模型(PDM)研究了溶液温度、pH值以及氯离子对X80管线钢在模拟土壤环境中所形成钝化膜内点缺陷扩散系数D0的影响. 结果表明: 随着溶液温度的升高、溶液pH值的降低以及氯离子浓度的增大, 钝化膜内的施主密度呈现增大的趋势. 依据点缺陷模型可以得到钝化膜内点缺陷(假设点缺陷为氧空位或铁离子间隙)的扩散系数D0达到10-16~10-17 cm2•S-1, 且D0随着溶液温度的升高、溶液pH值的降低及氯离子浓度的增加而增大.

关 键 词:钝化膜  点缺陷  扩散系数D0  X80管线钢  Mott-Schottky分析
收稿时间:2007-11-09
修稿时间:2007-11-09

Influences of Temperature, pH Value and Chloride Ion on the Diffusivity of Point Defect in the Passive Film on X80 Pipeline Steel
LI,Dang-Guo,FENG,Yao-Rong,BAI,Zhen-Quan,ZHU,Jie-Wu,ZHENG,Mao-Sheng. Influences of Temperature, pH Value and Chloride Ion on the Diffusivity of Point Defect in the Passive Film on X80 Pipeline Steel[J]. Acta Chimica Sinica, 2008, 66(10): 1151-1158
Authors:LI  Dang-Guo  FENG  Yao-Rong  BAI  Zhen-Quan  ZHU  Jie-Wu  ZHENG  Mao-Sheng
Affiliation:(1 School of Materials Science and Engineering, Xi'an Jiaotong University, Xi'an 710049)(2 Tubular Goods Research Center of China National Petroleum Corporation, Xi'an 710065)
Abstract:The influences of solution temperature, pH value and chloride ion concentration on the diffusivity of point defect (D0) in the passive film on X80 pipeline steel, were investigated by Mott-Schottky plot analysis and point defect model. The results showed that the donor density increased with increasing solution temperature, increasing chloride ion concentration and decreasing pH value. On the base of a point defect model (PDM), the diffusivity of point defect (assuming that the donors are oxygen vacancies and/or iron interstices) was calculated to be of 10-16~10-17cm2&;#8226;S-1. D0 increases with increasing solution temperature, decreasing pH value and increasing chloride ion concentration.
Keywords:passive film  point defect  diffusivity D0  X80 pipeline steel  Mott-Schottky analysis
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