ALANAZI, N, KOLAWOLE, JT, BUSWELL, R and SUSMEL, Luca (2023). The Theory of Critical Distances to perform the static assessment of 3D-printed concrete weakened by manufacturing defects and cracks. Procedia Structural Integrity, 42, 336-342. [Article]
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Susmel-TheTheoryOfCriticalDistancesto(VoR).pdf - Published Version
Available under License Creative Commons Attribution Non-commercial No Derivatives.
Susmel-TheTheoryOfCriticalDistancesto(VoR).pdf - Published Version
Available under License Creative Commons Attribution Non-commercial No Derivatives.
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Abstract
The Theory of Critical Distances groups together a number of approaches postulating that, in cracked/notched materials subjected to static loading, breakage takes place as soon as a critical length-dependent effective stress exceeds the material tensile strength. The characteristic length used by the Theory of Critical Distances is a material property that can directly be estimated from the ultimate tensile strength and the plane strain fracture toughness. In the present investigation, based on a large number of bespoke experimental results, it is demonstrated that the Theory of Critical Distances is successful also in quantifying the detrimental effect of cracks and manufacturing defects in 3D-printed concrete subjected to Mode I static loading.
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