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STEEL PIPE · FITTING · WELDING TECHNICAL STUDY

Shear Performance of Rectangular Concrete-Filled Steel Tube Members

Literature Overview

This 2013 study by Wang Zhibin and Zhou Jizhong, published in the Journal of Guangxi University (Natural Science Edition) (Vol. 38, No. 1, pp. 28–35), investigates the shear behavior of rectangular concrete-filled steel tube (CFST) members. The research was supported by the Fujian Provincial Natural Science Foundation (Grant 2012D075), the Fujian Provincial Department of Education (Grant JA11022), and the Fuzhou University Talent Introduction Fund (Grant XRC-1134). The study combines finite element (FE) modeling with parametric analysis to understand the shear mechanisms in rectangular CFST members and proposes a simplified formula for shear capacity calculation.

Technical Background and Motivation

Rectangular CFST members are widely used in bridge columns, building frames, and special structural applications where rectangular cross-sections are required for architectural or functional reasons. Unlike circular CFST members, which have well-established design provisions in most international codes, rectangular CFST members present unique challenges due to their non-uniform confinement effect and the complex interaction between the steel tube walls and the concrete core. Understanding their shear behavior is essential for the safe design of these members, particularly in seismic regions where shear demands can be critical.

Finite Element Modeling Approach

The authors developed a three-dimensional finite element model of rectangular CFST members subjected to shear loading. The model was validated against existing experimental data, ensuring its reliability for parametric analysis.

Key Modeling Considerations

Modeling Aspect Approach Justification
Concrete material model Concrete Damaged Plasticity (CDP) Captures cracking and crushing behavior
Steel material model Von Mises plasticity with isotropic hardening Standard for structural steel
Steel-concrete interface Cohesive contact model Simulates bond-slip behavior
Mesh density 15–25 mm element size Validated for convergence
Boundary conditions Shear loading via prescribed displacement Avoids shear locking

Parametric Analysis Results

Shear Stress Distribution

The FE analysis reveals that the shear stress distribution in rectangular CFST members is highly non-uniform:

Influence of Confinement Effect Coefficient

The confinement effect coefficient (ξ), defined as the ratio of steel tube strength contribution to concrete strength contribution, is the most influential parameter on concrete shear strength:

Confinement Effect Coefficient (ξ) Concrete Shear Strength Improvement Mechanism
ξ < 0.3 Minimal improvement Insufficient lateral confinement
0.3 ≤ ξ < 0.6 Moderate improvement (10–25%) Effective arching action develops
0.6 ≤ ξ < 1.0 Significant improvement (25–50%) Strong confinement, high confining pressure
ξ ≥ 1.0 Diminishing returns Confinement saturation, other failure modes

Influence of Section Aspect Ratio and Size

A notable finding is that neither the section aspect ratio nor the section size significantly affects the concrete shear strength. This is somewhat counterintuitive but can be explained by the fact that the confinement effect coefficient already accounts for the relative contributions of steel and concrete, and the shear strength of confined concrete is primarily a function of the confining pressure, which is determined by ξ rather than the absolute dimensions.

Proposed Simplified Formula

Based on the parametric analysis and mechanism understanding, the authors propose a simplified formula for the shear capacity of rectangular CFST members:

The total shear capacity is expressed as the sum of the steel tube contribution and the concrete core contribution, with the concrete contribution being a function of the confinement effect coefficient. The formula accounts for the different contributions of the web and flange steel plates and provides a practical design tool for engineers.

Engineering Practice Implications

Design Code Considerations

The findings of this study have implications for the development and application of design codes for rectangular CFST members:

Practical Design Guidelines

For engineers designing rectangular CFST members, the following guidelines emerge:

Key Insights and Reflections

The finding that the steel web carries the majority of the shear force is consistent with classical beam theory but has important implications for the design of rectangular CFST members. In practice, this means that the web thickness is the critical design parameter for shear, and the concrete core provides a beneficial but secondary contribution. This is particularly important for seismic design, where shear ductility is essential, and the steel web must be designed to undergo inelastic deformation without premature concrete crushing.

The insensitivity of concrete shear strength to section aspect ratio and size is a practically valuable finding, as it simplifies the design process. However, it should be noted that this finding is based on FE analysis and may not fully capture size effects related to concrete fracture mechanics, which become significant for very large sections.

Study Insights and Outlook

This study provides valuable insights into the shear behavior of rectangular CFST members and offers a practical simplified formula for design applications. The FE-based parametric analysis approach is rigorous and provides detailed information about stress distributions and failure mechanisms that are difficult to obtain from physical testing alone. Future work should focus on experimental validation of the proposed formula across a wider range of section sizes, steel grades, and concrete strengths. Additionally, the cyclic shear behavior of rectangular CFST members, which is critical for seismic design, should be investigated using similar FE modeling approaches. The integration of these findings into national and international design codes would significantly improve the safety and economy of rectangular CFST structural systems.