Elastoplastic Analysis of Circular Steel Tube of CFT Stub Columns under Axial Compression

Abstract

Composite action between the components of the concrete-filled steel tube (CFT) is complex and it is difficult to accurately obtain the experimental relationship between the steel tube and the core concrete of CFT columns. The triaxially stressed core concrete has been studied by hydrostatic test in past research, while little research has been focused on the mechanical behavior of steel tube of CFT columns. It is difficult to obtain the experimental constitutive relationship of the steel tube of CFT columns to reflect the real-time influence of biaxial stress state and local buckling of steel plate on the steel tube. To clarify the mechanical behavior of the steel tube of CFT columns, this paper proposed an elastoplastic analytical method considering biaxial stress state and local buckling of steel tube to obtain the stress–strain curve of the steel tube. This method applied the Hook’s law and the plasticity theory to interpret the information conveyed by the measured vertical and hoop strain histories of the steel tube. To verify its effectiveness, 11 circular concrete-filled steel tube stub columns were fabricated and tested under axial compression. Superposition results of the axial load–strain of steel tube and core concrete were compared against the experimental curves. The widely used Sakino–Sun model of the confined concrete was adopted to calculate the axial load–strain curve of the core concrete. Satisfactory agreements between the calculated and experimental results confirmed the rationality of the proposed method in tracing the constitutive relation of the biaxially stressed steel tube even after the occurrence of the local buckling. The obtained stress–strain relationship is critical for establishment of mathematical constitutive model and finite element model of steel tube.

Structural performance of the concrete-filled tube column with internal triangular units subjected to axial compression

“…The gross area of all column specimens (A g ) can be computed using Eq (4), and the crosssectional area of infilled concrete (A c ) can be calculated by plugging one of the three equations from (1) to (3) into A s of Eq (5).…”

“…The concrete-filled tube (CFT) column is a composite structural member, which is composed of the rectangular (or circular) steel tube and concrete filled inside the tube [1][2][3][4][5]. This combination is highly effective because the presence of the steel tube enhances the confinement effect of the infilled concrete.…”