2012
DOI: 10.1360/132011-616
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基于分数阶导数的盐岩流变本构模型

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Cited by 25 publications
(7 citation statements)
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“…The constitutive equation based on the fractional derivative [32] is established as. σt=ηndnεfalse(tfalse)dtn,0n1 where the stress σ remains constant; that is, σ=const.…”
Section: Construction Of Concrete Nonlinear Creep Damage Constitutmentioning
confidence: 99%
See 1 more Smart Citation
“…The constitutive equation based on the fractional derivative [32] is established as. σt=ηndnεfalse(tfalse)dtn,0n1 where the stress σ remains constant; that is, σ=const.…”
Section: Construction Of Concrete Nonlinear Creep Damage Constitutmentioning
confidence: 99%
“…According to the theory of fractional calculus [32,36], the following can be obtained:εvp=σσS2η2ntnsans-serifΓfalse(1+nfalse)…”
Section: Construction Of Concrete Nonlinear Creep Damage Constitutmentioning
confidence: 99%
“…其 中Hansbo的分段幂函数型与Swartzendruber连续指数 型方程广泛应用于固结分析问题 [12][13][14] . [15,16] 基于分数阶微 积分理论, 构建了盐岩分数阶流变的本构模型; Chen 等人 [17] 构建了分数阶反常扩散方程来描述钢筋混凝 土结构中氯离子的扩散过程; Tian等人 [18] 利用分数阶 方法研究了分形孔隙介质条件下的径向渗流问题. 可 见, 分数阶微积分方法在研究非线性问题提供了新的…”
Section: -2unclassified
“…The parameters of Fq. (24) are shown in Table 1. Let n = 1,6,8.31,10, a series of creep curves can be plotted in Fig.…”
Section: Experimental Data Analysis and Verificationmentioning
confidence: 99%