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Damage Mechanism On Different Joint Types Of Plain Concrete Under Uniaxial Compression

Submitted2022-07-08
Last Update2023-03-28
TitleDamage Mechanism On Different Joint Types Of Plain Concrete Under Uniaxial Compression
Author(s)Author #1
Author title:Doctor
Name: Shanshan Guo
Org: Engineering Institute, Zhengzhou Technology and Business University
Country: China
Email: Guo1054644468@163.com

Author #2
Author title:Engineer
Name: Deyong Cui
Org: Henan Provincial Academy of Building Research Co. Ltd
Country: China
Email: 287920439@qq.com

Author #3
Author title:Professor
Name: Liang Lv
Org: School of Civil Engineering, Southwest Jiaotong University
Country: China
Email: lvliang19881105@qq.com

Other Author(s)
Contact AuthorAuthor #1
Alt Email: guo1054644468@163.com
Telephone: +8618570933871
KeywordsRock mechanics, Plain concrete, Damage constitutive model, Different joint types, Uniaxial compression, Fractal box dimension
AbstractDamage mechanism for joint rock-like materials is of great importance to maintain the stability of concrete constructions. Based on the Mohr-Coulomb criterion and Lemaitre strain equivalence hypothesis, the coupling damage constitutive model of rock masses was improved to apply in the plain concrete. These parameters including the mesoscopic, macro-meso coupling damage variable and the fractal dimension were calculated to reveal the non-linear mechanical behaviors during the damage evolution. Compared the experimental and theoretical parameters, the model�s rationality has been verified. The results show the coupling damage constitutive model of rock masses has a good applicability on the plain concrete. Factors affected on the damage deformation mainly show as two types of joint numbers and inclination angles. With the joint number increasing, the early damage accumulation becomes larger, and the inflection point of damage rate occurs in advance. When the inclination angle is changed, the damage deformation is of great difference. The damage cumulative curve of plain concrete specimens shows as an evolution law of S-type curve. Both the peak strength and elastic modulus have a positive correlation with the damage variable. Moreover, the smaller the peak strength, the larger the fractal dimension and coupling damage variable.
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