Damage kinetics of anisotropic materials in construction

Anisotropic materials are widely used in modern construction and are subjected to various types of elastoplastic loads. Assessing their service life remains a relevant and pressing challenge. The study of damage kinetics in anisotropic materials holds both theoretical and practical significance, particularly in the field of residual strength assessment ‑ one of the leading research directions. The technical and economic efficiency of damage accumulation modeling under external force factors depends on the accuracy of predicting the material's damage evolution while maintaining strength and rigidity during operation. This paper investigates the kinetics of damage accumulation in anisotropic materials under loading conditions, taking into account changes in the volume and shape of a unit-size representative element (RE), as well as the material’s physical and mechanical properties. Generalized Hooke’s laws, aligned with the symmetry axes of orthotropic materials, are analyzed, including cases where stress planes coincide or do not coincide with these symmetry axes. Theoretical and experimental studies of damage kinetics are carried out using polyvinyl chloride (PVC) samples employed in window and door profiles for residential buildings. Over time, the operation of structures made of anisotropic materials leads to structural changes that initiate, propagate, and accumulate micro-damages of various origins and forms. These are driven by physical and chemical fluctuations within the material, such as the rupture of intermolecular bonds and breakdowns at the matrix-filler interface, resulting in the formation of macroscopic damage and ultimately leading to crack formation and structural failure. The emergence of such micro-damages degrades the material's physical and mechanical properties—namely, elastic moduli and Poisson’s ratios—ultimately altering the test volume of the RE in planes that are not aligned with the material’s symmetry axes and modifying its shape by introducing additional angular distortions. The research shows that, in anisotropic materials, normal stresses in arbitrary directions lead not only to longitudinal but also angular damage. Shear stresses can cause both angular and longitudinal damage. Hence, the absence of angular change between two mutually perpendicular planes does not imply the absence of damage, as deformation still occurs on these planes. In general, the direction of damage-induced volume change in anisotropic materials does not align with the direction of principal stresses. The axes of the damage ellipsoid coincide with those of the stress ellipsoid only when the principal stresses act along the axes of elastic symmetry. In all other orientations, the damage and stress ellipsoids are not coaxial.

Authors

Publication Details

Journal
Strength of Materials and Theory of Structures
Published
2025-04-25
DOI
https://doi.org/10.32347/2410-2547.2025.114.94-100
Primary Topic
Material Properties and Failure Mechanisms
Type
article
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article

Damage kinetics of anisotropic materials in construction

Anatolii Hrabovskyi, Oleksandr Bondarets
4 links
Strength of Materials and Theory of Structures
Material Properties and Failure Mechanisms
article

Damage kinetics of anisotropic materials in construction

Anatolii Hrabovskyi, Oleksandr Bondarets
article en

Abstract

Anisotropic materials are widely used in modern construction and are subjected to various types of elastoplastic loads. Assessing their service life remains a relevant and pressing challenge. The study of damage kinetics in anisotropic materials holds both theoretical and practical significance, particularly in the field of residual strength assessment ‑ one of the leading research directions. The technical and economic efficiency of damage accumulation modeling under external force factors depends on the accuracy of predicting the material's damage evolution while maintaining strength and rigidity during operation. This paper investigates the kinetics of damage accumulation in anisotropic materials under loading conditions, taking into account changes in the volume and shape of a unit-size representative element (RE), as well as the material’s physical and mechanical properties. Generalized Hooke’s laws, aligned with the symmetry axes of orthotropic materials, are analyzed, including cases where stress planes coincide or do not coincide with these symmetry axes. Theoretical and experimental studies of damage kinetics are carried out using polyvinyl chloride (PVC) samples employed in window and door profiles for residential buildings. Over time, the operation of structures made of anisotropic materials leads to structural changes that initiate, propagate, and accumulate micro-damages of various origins and forms. These are driven by physical and chemical fluctuations within the material, such as the rupture of intermolecular bonds and breakdowns at the matrix-filler interface, resulting in the formation of macroscopic damage and ultimately leading to crack formation and structural failure. The emergence of such micro-damages degrades the material's physical and mechanical properties—namely, elastic moduli and Poisson’s ratios—ultimately altering the test volume of the RE in planes that are not aligned with the material’s symmetry axes and modifying its shape by introducing additional angular distortions. The research shows that, in anisotropic materials, normal stresses in arbitrary directions lead not only to longitudinal but also angular damage. Shear stresses can cause both angular and longitudinal damage. Hence, the absence of angular change between two mutually perpendicular planes does not imply the absence of damage, as deformation still occurs on these planes. In general, the direction of damage-induced volume change in anisotropic materials does not align with the direction of principal stresses. The axes of the damage ellipsoid coincide with those of the stress ellipsoid only when the principal stresses act along the axes of elastic symmetry. In all other orientations, the damage and stress ellipsoids are not coaxial.

Strength of Materials and Theory of Structures(114)
Openalex Percentile: Top 93%
Material Properties and Failure Mechanisms
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