On the steady state bifurcation of the binary alloys system(二元体相分离模型的静态分歧)

运用非线性分歧理论,研究二元体相分离模型的静态分歧,给出了一个与该模型线性问题第一特征值相关的临界值。当参数超过该临界值时,二元体相分离模型有静态分歧发生,此时相应的二元体有相分离现象发生。此外,提出影响二元体相分离现象发生的主要因素是晶格间距和二元体所在区域的形状。...

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Main Author: YANDongming(闫东明)
Format: Article
Language:zho
Published: Zhejiang University Press 2019-09-01
Series:Zhejiang Daxue xuebao. Lixue ban
Subjects:
Online Access:https://doi.org/10.3785/j.issn.1008-9497.2019.05.004
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author YANDongming(闫东明)
author_facet YANDongming(闫东明)
author_sort YANDongming(闫东明)
collection DOAJ
description 运用非线性分歧理论,研究二元体相分离模型的静态分歧,给出了一个与该模型线性问题第一特征值相关的临界值。当参数超过该临界值时,二元体相分离模型有静态分歧发生,此时相应的二元体有相分离现象发生。此外,提出影响二元体相分离现象发生的主要因素是晶格间距和二元体所在区域的形状。
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spelling doaj.art-468aa882494e4b5581d35fc565d07c352024-03-29T01:58:39ZzhoZhejiang University PressZhejiang Daxue xuebao. Lixue ban1008-94972019-09-0146553754210.3785/j.issn.1008-9497.2019.05.004On the steady state bifurcation of the binary alloys system(二元体相分离模型的静态分歧)YANDongming(闫东明)0https://orcid.org/0000-0002-2893-4871School of Data Sciences, Zhejiang University of Finance and Economics, Hangzhou 310018, China(浙江财经大学 数据科学学院,浙江 杭州 310018)运用非线性分歧理论,研究二元体相分离模型的静态分歧,给出了一个与该模型线性问题第一特征值相关的临界值。当参数超过该临界值时,二元体相分离模型有静态分歧发生,此时相应的二元体有相分离现象发生。此外,提出影响二元体相分离现象发生的主要因素是晶格间距和二元体所在区域的形状。https://doi.org/10.3785/j.issn.1008-9497.2019.05.004二元体模型分歧理论fredholm 算子静态分歧相分离
spellingShingle YANDongming(闫东明)
On the steady state bifurcation of the binary alloys system(二元体相分离模型的静态分歧)
Zhejiang Daxue xuebao. Lixue ban
二元体模型
分歧理论
fredholm 算子
静态分歧
相分离
title On the steady state bifurcation of the binary alloys system(二元体相分离模型的静态分歧)
title_full On the steady state bifurcation of the binary alloys system(二元体相分离模型的静态分歧)
title_fullStr On the steady state bifurcation of the binary alloys system(二元体相分离模型的静态分歧)
title_full_unstemmed On the steady state bifurcation of the binary alloys system(二元体相分离模型的静态分歧)
title_short On the steady state bifurcation of the binary alloys system(二元体相分离模型的静态分歧)
title_sort on the steady state bifurcation of the binary alloys system 二元体相分离模型的静态分歧
topic 二元体模型
分歧理论
fredholm 算子
静态分歧
相分离
url https://doi.org/10.3785/j.issn.1008-9497.2019.05.004
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