1970
DOI: 10.1061/jsfeaq.0001458
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Nonlinear Analysis of Stress and Strain in Soils

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Cited by 1,743 publications
(310 citation statements)
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“…The above‐mentioned model development is also applicable to other function‐based models. For example, the frictional asymptotic response can be described by a well‐known hyperbolic function adopted by Duncan and Chang, 12 Vermeer, 23 Yin et al, 63,64 etc. A hyperbolic function based interface model as an alternative can be easily developed:…”
Section: Discussionmentioning
confidence: 99%
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“…The above‐mentioned model development is also applicable to other function‐based models. For example, the frictional asymptotic response can be described by a well‐known hyperbolic function adopted by Duncan and Chang, 12 Vermeer, 23 Yin et al, 63,64 etc. A hyperbolic function based interface model as an alternative can be easily developed:…”
Section: Discussionmentioning
confidence: 99%
“…Soil‐structure interface exhibits a nonlinear frictional behavior with an asymptotic relationship between the shear stress ratio η and the shear displacement γ 12,23–25 . This frictional asymptotic response can be described by various mathematical functions, for example, the exponential function describes the variation of η with γ , shown in Figure 1 for given values of a and b : η=b1eaγ.…”
Section: Development Of a Nonlinear Incremental Soil‐structure Interface Modelmentioning
confidence: 99%
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“…A nonlinear elastoplastic model was adopted for the backfill materials to predict the responses of surrounding soils more accurately under various loading conditions. For the nonlinear elastic components, the hyperbolic stress-strain relationship proposed by Duncan and Chang [15] was adopted. Since material parameters change with materialstress states, an incremental approach was used to approximate nonlinear behaviors as piecewise linear behaviors.…”
Section: Modeling Methodologymentioning
confidence: 99%
“…To remedy this shortcoming, Huang et al [10,11] proposed a force-equilibrium-based finite displacement method (FFDM) that incorporates a nonlinear (hyperbolic) stress-displacement constitutive law for the geomaterial along the sliding surface, as shown in Figure 1. Hyperbolic curves are widely used for simulating the stressstrain and stress-displacement relationships of soils and the interface between soil and other materials [12][13][14], with the drawback that post-peak strength deterioration for some soils, as shown in Figure 2, cannot be properly accounted for. Tatsuoka et al [14] showed the effectiveness of utilizing generalized hyperbolic equations and an exponential function for simulating the post-peak strength softening of sandy soils.…”
Section: Introductionmentioning
confidence: 99%