2018
DOI: 10.1007/s00231-018-2504-2
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Numerical identification of the thermal properties of early age concrete using inverse heat transfer problem

Abstract: The procedure of numerical identification of thermophysical properties of concrete during its hardening is presented. Heat of cement hydration, thermal conductivity and specific heat are determined for purpose of modelling temperature evolution in massive concrete elements. The developed method is based on point temperature measurements in a cylindrical mould and the numerical solution of the inverse heat transfer problem by means of direct search optimization algorithm. The determined thermal characteristics … Show more

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Cited by 7 publications
(5 citation statements)
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“…that where the partial knowledge of values ϑ from temperature sensors compensates the lack of knowledge of material characteristics λ and κ. Such problems may be ill-posed; [4] highlights namely the possible violation of the first one from the classical triple of requirements of Hadamard, as formulated in [3], p. 20. Nevertheless, we shall see that serious difficulties are inherited even from the direct problem with (in general) non-constant values λ and κ.…”
Section: Physical Background and Engineering Simplificationsmentioning
confidence: 99%
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“…that where the partial knowledge of values ϑ from temperature sensors compensates the lack of knowledge of material characteristics λ and κ. Such problems may be ill-posed; [4] highlights namely the possible violation of the first one from the classical triple of requirements of Hadamard, as formulated in [3], p. 20. Nevertheless, we shall see that serious difficulties are inherited even from the direct problem with (in general) non-constant values λ and κ.…”
Section: Physical Background and Engineering Simplificationsmentioning
confidence: 99%
“…Following [9], making use of the arguments on weakly continuous mappings by [6], pp. 58, 63, 240 and 252, we are able to guarantee the existence of a unique solution of ( 7) under the assumptions f ∈ L 2 (I, L 6/5 (Ω)), g ∈ L 2 (I, L 4/3 (Γ)) and under the growth condition 0 < δ ≤ β′(r) ≤ C(1 + |r| 10/3-ω ) for any real r with some positive constants ω ≤ 10/3, δ and C. Especially in [4] (in our notation) β′(r) is allowed (ad hoc) to be a linear function of r.…”
Section: Mathematical Analysis and Computational Algorithmsmentioning
confidence: 99%
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