nav emailalert searchbtn searchbox tablepage yinyongbenwen piczone journalimg journalInfo journalinfonormal searchdiv searchzone qikanlogo popupnotification paper paperNew
您当前所在位置: 首页> 文献列表> 多分散高分子在固液界面吸附层厚度的Monte Carlo模拟
2004, 03, 275-280
多分散高分子在固液界面吸附层厚度的Monte Carlo模拟
基金项目(Foundation): 国家自然科学基金(20025618,20236010);; 油气藏地质与开发工程国家重点实验室开放基金(PLN0137);; 上海市教委资助项目
邮箱(Email):
DOI:
移动端阅读
摘要:

在格子模型基础上用MonteCarlo方法模拟研究了多分散高分子在固液界面的吸附行为,重点考察了平均分布和正态分布两种不同链长分布形式的高分子在固液界面吸附层厚度的分布规律,模拟结果与概率统计模型计算的吸附层厚度分布趋势一致。随着系统温度升高,高分子链节热运动加剧,吸附层厚度的极值增大,大吸附层厚度的密度也有所增加。而链节吸附作用能的增大能显著压缩吸附层厚度,导致吸附层厚度极值分布前移,但固液吸附界面的表面覆盖率显著增大。高分子链长的分布形式对吸附层厚度有着显著的影响,平均分布的高分子体系对温度和链节吸附能以及高分子浓度的变化比较敏感。

Abstract:

The adsorption behavior of polydisperse polymers at solid-liquid interfaces was studied by the method of Monte Carlo simulations based on the lattice model, and effects of the polymer chain length in systems of both average and normal distributions on the adsorption layer thickness were evaluated. It is found that the distribution of adsorption layer thickness follows the same trend with that predicted by the probability statistics model for polydisperse systems in our former works[15]. Results also show that when temperature increases, the maximum of adsorption layer thickness may increase due to thermal vibrations of polymer segments and the aggravation, but the total adsorption amount may decrease at the same time. The adsorption layer thickness may be evidently compressed by increasing the adsorption energies between polymer segments and interface sites, and the total adsorption amount may consequently increase. For polydisperse systems, the change in adsorption layer thickness is more sensitive to temperature, adsorption energy and the concentration of the total polymer segments in the average distribution than that in the normal one.

参考文献

[1]TurkanH,DanielC S,WayneL M.MonteCarlo simulation of the adsorption from a nonselective solvent of symmetric triblock copolymers with sticky end blocks[J].Journal ofChemPhys,1997,106(8):3365-3369.

[2]WangY,MatticeW L.Adsorption of homopolymers on a solid surface:A comparison betweenMonteCarlo simulation andScheutjens-FleerMean-Field lattice theory[J].Langmuir,1994,10:2281-2288.

[3]McCrackinF L.Configuration of isolated polymer molecules adsorbed on solid surfaces studied byMonte-Carlo computer simulation[J].J ChemPhys,1967,47:1980-1986.

[4]JIANG Jian-wen(姜建文),LIU Hong-lai(刘洪来),HU Ying(胡英).MonteCarlo simulations for adsorption of chain molecules on solid surface(链状分子在固体表面吸附的MonteCarlo模拟)[J].J ChemEng ofChineseUniv(高校化学工程学报),1997,11:1-7.

[5]Nguyen-MisraM S,Misra,MatticeW L.Bridging by end-adsorbed triblock copolymers[J].Macromolecules,1996,29:1407-1415.

[6]ClancyT C,WebberS E.Computer simulation of polymer adsorption at interfaces using the pivot algorithm[J].Macromolecules,1993,26:628-636.

[7]ClancyT C,WebberS E.Pivot algorithm computer simulation of the effect of grafted polymers on the adsorption of polymers by a surface[J].Macromolecules,1995,28:2561-2569.

[8]ClancyT C,WebberS E.Controlling adsorption of polymers at polymer-modified surfaces[J].Macromolecules,1997,30:1340-1346.

[9]ChenT,LiuH L,HuY.MonteCarlo simulation for the adsorption of diblock copolymers.1.in nonselective solvent[J].J ChemPhys,2001,114(13):5937-5948.

[10]JiangJ W,LiuH L,HuY.LatticeMonteCarlo simulation of polymer adsorption at an interface1 monodisperse polymer[J].Macromolecules,TheorySimul7,1998:105-111.

[11]ScheutjensJ M H M,FleerG J.Statistical theory of the adsorption of interacting chain molecules.1.partition function, segment density distribution and adsorption isotherms[J].J PhysChem,1979,83(12):1619-1635.

[12]ScheutjensJ M H M,FleerG J.Statistical theory of the adsorption of interacting chain molecules.2.train, loop and tail size distribution[J].J PhysChem,1980,84:178-190.

[13]JiangJ W,LiuH L,HuY,LatticeMonteCarlo simulation of polymer adsorption at an interface.2aPolydisperse polymerMacromol[J].TheorySimul7,1998:113-117.

[14]JIANG Jian-wen(姜建文),LIU Hong-lai(刘洪来),HU Ying(胡英).MonteCarlo simulations for the adsorption of two-component chain molecules(二元链状分子吸附的MonteCarlo模拟)[J].Journal ofEastChinaUniversity ofScience andTechnology(NaturalScience)(华东理工大学学报),1997,23(8):457-461.

[15]MuB Z,YaoH S,LuoP Y.Behavior of macromolecules in adsorbed layers[J].Science inChina(SeriesB),2000,43(5):498-502.

[16]RosenbluthM N,RosenbluthA W.MonteCarlo calculation of the average extension of molecular chains[J].J ChemPhys,1955,23:356-359.

[17]VerdierP H,StockmayerW H.MonteCarlo calculations on the dynamics of polymers in dilute solution[J].J ChemPhys,1962,36:227-235.

[18]VerdierP H,Ibid.MonteCarlo studies of lattice-model polymer chains.II.end to end length[J].J ChemPhys,1966,45:2122-2128.

[19]WallF T,MandelF.Macromolecular dimensions obtained by an efficientMonteCarlo method without sample attrition[J].J ChemPhys,1975,63:4592-4595.

[20]MetropolisN,RosenbluthA W,RosenbluthM N, et al.Equation of state calculations by fast computing machines[J].J ChemPhys,1953,21:1087-1092.

基本信息:

中图分类号:O647.31

引用信息:

[1]刘梅堂,牟伯中,刘洪来,胡英.多分散高分子在固液界面吸附层厚度的Monte Carlo模拟[J],2004(03):275-280.

基金信息:

国家自然科学基金(20025618,20236010);; 油气藏地质与开发工程国家重点实验室开放基金(PLN0137);; 上海市教委资助项目

检 索 高级检索

引用

GB/T 7714-2015 格式引文
MLA格式引文
APA格式引文