Researcher | Equation* |
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Orangun et al. (1977) | \(\tau_{{{\text{max}}}} = \left( {1.2 + \frac{3c}{{d_{{\text{b}}} }} + \frac{{50d_{{\text{b}}} }}{{L_{{\text{e}}} }} + \frac{{A_{{{\text{st1}}}} f_{{{\text{yt}}}} }}{{72,500S_{{{\text{st}}}} d_{{\text{b}}} }}} \right)0.083\sqrt {f^{\prime}_{{\text{c}}} }\) |
Xu (1990) | \(\tau_{{{\text{max}}}} = \left( {1.6 + \frac{0.7c}{{d_{{\text{b}}} }} + 20\rho_{{{\text{sv}}}} } \right)f_{{\text{t}}} = \left( {1.6 + \frac{0.7c}{{d_{{\text{b}}} }} + \frac{{20A_{{{\text{st1}}}} }}{{cS_{{{\text{st}}}} }}} \right)f_{{\text{t}}}\) |
Harajli et al. (1995) | \(\tau_{{{\text{max}}}} = 0.78\left( {\frac{{c + K_{{\text{t}}} }}{{d_{{\text{b}}} }}} \right)^{2/3} \sqrt {f^{\prime}_{{\text{c}}} } = 0.78\left[ {\frac{{c + \frac{{7A_{{{\text{st}}}} }}{{S_{E} n}}}}{{d_{{\text{b}}} }}} \right]^{2/3} \sqrt {f^{\prime}_{{\text{c}}} }\) |
Esfahani and Kianoush (2005) | \(\tau_{{{\text{max}}}} = \tau_{{\text{c}}} \frac{{1 + \frac{1}{M}}}{1.85 + 0.024\sqrt M }\left( {0.88 + \frac{{0.12c_{{{\text{med}}}} }}{c}} \right)\left( {1 + \frac{{0.015A_{{{\text{st1}}}} A_{{\text{s}}} }}{{cS_{{{\text{st}}}} }}} \right),\) \({\text{where}} \;M = \cos \,h\left( {0.0022L_{{\text{e}}} \sqrt {3\frac{{f^{\prime}_{{\text{c}}} }}{{d_{{\text{b}}} }}} } \right)\) and \(\tau_{{\text{c}}} = 2.7\frac{{\frac{c}{{d_{{\text{b}}} }} + 0.5}}{{\frac{c}{{d_{{\text{b}}} }} + 3.6}}\sqrt {f^{\prime}_{{\text{c}}} }\) |
Wu and Zhao (2013) | \(\tau_{{{\text{max}}}} = \frac{{2.5\sqrt {f^{\prime}_{{\text{c}}} } }}{{1 + 3.1e^{{ - 0.47(K_{{{\text{co}}}} + 33K_{{\text{t}}} )}} }}\), where \(K_{{{\text{co}}}} = \frac{c}{{d_{{\text{b}}} }}\) and \(K_{{\text{t}}} = \frac{{A_{{{\text{st}}}} }}{{nS_{{{\text{st}}}} d_{{\text{b}}} }}\) |