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介绍了集团变分法的集团概率变量、配置熵等统计分析的理论基础及Helmholtz自由能的描述模型.提出了巨势及相对化学势的几何分析理论.讨论了应用集团变分法和巨势分析理论进行相平衡计算的过程,并分析了同结构平衡相图计算的若干实例.

参考文献

[1] Kikuchi R .A theory of cooperative phenomena[J].Physical Review,1951,81:988.
[2] Kikuchi R;Brush S G .Improvement of the Cluster Variation Method[J].Journal of Chemical Physics,1967,47(01):1071.
[3] Kikuchi R;Sato H .Characteristics of superlattice formation in alloys of face centered cubic structure[J].Acta Materialia,1974,22:1099.
[4] Kikuchi R;Fontaine D de;Carter G C .Application of phase diagrams in metallurgy and ceramics[J].NBS Special Publication,1978,196(02):967.
[5] Fontaine D de;Kikuchi R.Application of phase diagrams in metallurgy and ceramics[M].NBS Special Publication,1978:999.
[6] Kikuchi R .Ternary phase diagram calculation-Ⅰ[J].Acta Materialia,1977,25:195.
[7] Kikuchi R;Fontaine D de;Murakami M et al.Ternary phase diagram calculation-Ⅱ,example of clustering and ordering system[J].Acta Materialia,1977,25:207.
[8] Inden G .Thermodynamics of ordering[J].Scandinavian Journal of Metallurgy,1991,20:112.
[9] Mccormack R.;Defontaine D. .FIRST-PRINCIPLES STUDY OF MULTIPLE ORDER-DISORDER TRANSITIONS IN CD2AGAU HEUSLER ALLOYS[J].Physical Review.B.Condensed Matter,1996(14):9746-9755.
[10] Masuda-Jindo K.;Kikuchi R. .Application of continuous displacement treatment of CVM to atomic structure of solid surface[J].Surface Science: A Journal Devoted to the Physics and Chemistry of Interfaces,1998(2/3):160-172.
[11] Onodera H;Abe T;Yokokawa T .Modeling of α/α2 phaseequilibrium in the Ti-Al system by the Cluster Variation Method[J].冶金材料学报,1994,42(03):887.
[12] G.Rubin .Some results of a cluster variation method (C.V.M) study on the B.C.C. lattice[J].The journal of physics and chemistry of solids,1997(12):2017-2022.
[13] Kikuchi R .Continuous displacement formulation of alloys[J].Journal of Statistical Physics,1999,95:1323.
[14] Kikuchi R;Masuda-Jindo K .Calculation of alloy phase diagrams by continuous cluster variation method[J].Computational Materials Science,1999(1/4):295-310.
[15] Antoni Zdziobek A;Colinet C .CVM calculation of phase equilibria in the Fe-Cu-Co system including both chemical and magnetic interaction[J].Scandinavian Journal of Metallurgy,2001,30:265.
[16] Schon C G;Inden G .CVM calculation of bcc Ising ferromagnets with antiferromagnatic second neiphbour interaction:implications to the magnetism of the heavy rare earth[J].Journal of Magnetism and Magnetic Materials,2001,234(03):520.
[17] Matic V M;Mille L T;Lazarov N D et al.A cluster variation method approach to the problem of a class of Ising models[J].Materials Transactions,2001,42(11):2157.
[18] Ma G;Xia Y M .Effect of Co,Ct,and Ni on phase equilibrium of Fe3Al intermetallics[J].金属学报,2002,38(09):914.
[19] 蒋敏;郝士明 .二元固溶体混合熵的集团变分法研究[J].科学通报,1993,38(05):471.
[20] 郝士明;蒋敏;刘兴军 .二元系相平衡巨势的几何分析[J].材料科学进展,1992,6:369.
[21] 蒋敏 .合金固溶体相平衡的集团变分法研究[D].沈阳:东北大学,1992.
[22] HaoSM;Zhang X.Calculation of phase equilibrium for ternary system by grand potential method[A].Japan,1992
[23] Jiang M;Hao S M.Binary spinodal decomposition calculation by CVM[A].,1991
[24] Jiang M;Hao S M.Calculation of spinodal decomposition in Fe-Cu and Co-Cu alloys by CVM[A].,1991
[25] 蒋敏;郝士明;刘兴军.二元合金溶解度间隙的集团变分法分析[A].沈阳,1990:53-56.
[26] 蒋敏,郝士明.三元溶解度间隙的集团变分法计算[C].第六届全国相图学术会议文集,1990:57~60页.
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