TY - GEN
T1 - Theoretical stress–Strain model for compressed composite cement materials
AU - Iskhakov, Iakov
AU - Ribakov, Yuri
N1 - Publisher Copyright:
© 2019 WIT Press.
PY - 2018
Y1 - 2018
N2 - Composite cement materials include concrete, reinforced concrete, fibred concrete, etc. The current research is focused on compressed concrete and reinforced concrete elements, loaded by forces, acting without eccentricity. The obtained results will form a basis for developing corresponding models for the above-mentioned materials as well as reinforced cement elements. This problem was investigated experimentally from the first studies on concrete as a composite material. It is still ongoing and attracts many researchers, performing experimental investigation to improve available empirical dependencies. According to modern design codes, the stress–strain diagram for compressed concrete is convex, the ultimate deformations in the plastic stage and in the descending branch are known, concrete behaves at the initial stage as an elastic material, etc. At the same time, there are no exact data on the ultimate elastic stress of concrete and corresponding deformation, ultimate stress of concrete at the descending branch, ultimate linear creep deformations, ductility parameter, etc. The authors have previously developed the structural phenomenon concept that solves the above-mentioned problems. As a result, accurate theoretical stress–strain relationship for compressed concrete is obtained. It also takes into account linear creep of compressed concrete. The theoretical model is recommended for effective design of compressed and bended high performance reinforced concrete elements. The results may also be included in modern codes related to high performance reinforced concrete elements and new cement-type materials.
AB - Composite cement materials include concrete, reinforced concrete, fibred concrete, etc. The current research is focused on compressed concrete and reinforced concrete elements, loaded by forces, acting without eccentricity. The obtained results will form a basis for developing corresponding models for the above-mentioned materials as well as reinforced cement elements. This problem was investigated experimentally from the first studies on concrete as a composite material. It is still ongoing and attracts many researchers, performing experimental investigation to improve available empirical dependencies. According to modern design codes, the stress–strain diagram for compressed concrete is convex, the ultimate deformations in the plastic stage and in the descending branch are known, concrete behaves at the initial stage as an elastic material, etc. At the same time, there are no exact data on the ultimate elastic stress of concrete and corresponding deformation, ultimate stress of concrete at the descending branch, ultimate linear creep deformations, ductility parameter, etc. The authors have previously developed the structural phenomenon concept that solves the above-mentioned problems. As a result, accurate theoretical stress–strain relationship for compressed concrete is obtained. It also takes into account linear creep of compressed concrete. The theoretical model is recommended for effective design of compressed and bended high performance reinforced concrete elements. The results may also be included in modern codes related to high performance reinforced concrete elements and new cement-type materials.
KW - Composite material
KW - Compressed concrete
KW - Compressed reinforced concrete
KW - Concrete creep
KW - Strain diagram
KW - Stress
UR - http://www.scopus.com/inward/record.url?scp=85058270131&partnerID=8YFLogxK
U2 - 10.2495/HPSM180021
DO - 10.2495/HPSM180021
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AN - SCOPUS:85058270131
SN - 9781784662899
T3 - WIT Transactions on the Built Environment
SP - 9
EP - 16
BT - High Performance and Optimum Design of Structures and Materials III
A2 - Hernández, S.
A2 - Kravanja, S.
A2 - De Wilde, W.P.
PB - WITPress
T2 - International Conference on High Performance and Optimum Design of Structures and Materials, 2018
Y2 - 11 July 2018 through 13 July 2018
ER -