The compressive axial load-deformation curve of a reinforced concrete (RC) member reflects the contributions of the concrete in compression and tension, the longitudinal and transverse reinforcement bars in compression and bending, and the aggregate interlocking in concrete in its dilated state. Together these factors enhance the axial response of RC compared to its plain counterpart. Even though expressions proposed in the past capture the composite response of this confining effect in an empirical sense, none of them separate the said individual contributions. This study provides a mechanics-based method to obtain the axial-load deformation response of a RC member, and thereby the stress-strain curve of confined concrete, by assembling the combined effect from each contributing parameter. The governing contributions are fundamental and physically intuitive; they include contributions of unconfined concrete, transverse reinforcement, longitudinal reinforcement (including buckling), and aggregate interlocking. The stress-strain curves from the proposed method compare well with those obtained from many tests on confined concrete available in the literature, and seem to better estimate the response than two popularly used confinement expressions. Similar comparisons are made with the axial load-deformation curves. A parametric study is undertaken to capture the effects of section geometry, high-strength materials, and area ratio on the confinement of concrete. Finally, a refined understanding is presented of the estimation of strength of confined of concrete.
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