2021
DOI: 10.2139/ssrn.3975262
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Stress Evolution in Restrained Ggbfs Concrete Due to Autogenous Deformation: Bayesian Optimization of Aging Creep

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Cited by 1 publication
(6 citation statements)
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“…The mechanical field is formulated by a 13‐unit Kelvin chain rheological model and solved incrementally by the exponential algorithm (Bažant & Chern, 1985). The mechanical field adopted in this work has been discussed and validated based on the TSTM tests performed by the authors (see Liang, Li, et al., 2022). Taking the output of the material model and the TC field, the mechanical field can output the EAS evolution (i.e., a 672‐by‐1 vector), which is prepared for the further AEL process.…”
Section: Tcm Modelmentioning
confidence: 99%
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“…The mechanical field is formulated by a 13‐unit Kelvin chain rheological model and solved incrementally by the exponential algorithm (Bažant & Chern, 1985). The mechanical field adopted in this work has been discussed and validated based on the TSTM tests performed by the authors (see Liang, Li, et al., 2022). Taking the output of the material model and the TC field, the mechanical field can output the EAS evolution (i.e., a 672‐by‐1 vector), which is prepared for the further AEL process.…”
Section: Tcm Modelmentioning
confidence: 99%
“…In this paper, a 13‐unit spring‐dashpot Kelvin chain is used. The Kelvin chain parameters (i.e., elastic modulus and viscosity in each unit) calculated here have an error range of 2% in the fitting process of the creep compliance and covers a wide range of time steps (Liang, Li, et al., 2022). Specific parameters of this Kelvin chain should be derived from the creep compliance surface J(t, t ’ ) obtained from the material model, which can be written as the following double‐power law: J()t,tbadbreak=1E()tgoodbreak+C0C1()tC2()ξ\begin{equation}J\left( {t,\ t{\rm{\rm{^{\prime}}}}} \right)\ = \frac{1}{{E\left( {t^{\prime}} \right)}} + {C}_0\ {C}_1\left( {t^{\prime}} \right){C}_2\left( \xi \right)\end{equation}where C 0 is a constant coefficient; C 1 is a power function to describe the aging of creep compliance; C 2 is a power function representing the non‐aging term, which mainly depends on the time of loading ξ ( ξ = t‐t′ ).…”
Section: Tcm Modelmentioning
confidence: 99%
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