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Particulate flows at moderate particle Reynolds numbers are important in critical engineering and geological applications. This experimental study explores neutrally buoyant suspensions in an outer-rotating coaxial rheometer for solid fractions, $\phi$ , from 0.1 to 0.5, and particle Reynolds number, $Re$ , from 0.5 to 800, covering laminar, transitional and turbulent regimes; $Re$ is defined in terms of the square of the particle diameter and the shear rate. For $0.1 < \phi < 0.4$ and $0.5 < Re <10$ , the direct torque measurements normalised by the laminar flow torque, $M/M_{lam}$ , are independent of $Re$ , but depend on $\phi$ . For the same range of $\phi$ and for $10< Re<100$ , the normalised torques depend on both $\phi$ and $Re$ , and show an increasing dependence on $Re$ . As $Re$ increases, the flow transitions to turbulence. Small particles delay the turbulent transition for $\phi \leqslant 0.3$ , while large particles augment the transition. A modified Reynolds number, $Re^\prime$ , that depends linearly on the particle diameter and the maximum velocity, $U_{o}$ , is introduced for both laminar and turbulent flows and shows a better correlation of the results as compared with $Re$ . For $\phi = 50\,\%$ , the normalised torque minus the torque at zero rotational speed is nearly independent of $Re^\prime$ . Rheological models based on $Re^\prime$ and the Krieger–Dougherty relative viscosity are proposed in the laminar regime for $10< Re^\prime <500$ ; in the turbulent regime, a correlation is proposed in terms of $Re^\prime$ and $\phi$ for $1000< Re^\prime < 6000$ .
Particulate flows at moderate particle Reynolds numbers are important in critical engineering and geological applications. This experimental study explores neutrally buoyant suspensions in an outer-rotating coaxial rheometer for solid fractions, $\phi$ , from 0.1 to 0.5, and particle Reynolds number, $Re$ , from 0.5 to 800, covering laminar, transitional and turbulent regimes; $Re$ is defined in terms of the square of the particle diameter and the shear rate. For $0.1 < \phi < 0.4$ and $0.5 < Re <10$ , the direct torque measurements normalised by the laminar flow torque, $M/M_{lam}$ , are independent of $Re$ , but depend on $\phi$ . For the same range of $\phi$ and for $10< Re<100$ , the normalised torques depend on both $\phi$ and $Re$ , and show an increasing dependence on $Re$ . As $Re$ increases, the flow transitions to turbulence. Small particles delay the turbulent transition for $\phi \leqslant 0.3$ , while large particles augment the transition. A modified Reynolds number, $Re^\prime$ , that depends linearly on the particle diameter and the maximum velocity, $U_{o}$ , is introduced for both laminar and turbulent flows and shows a better correlation of the results as compared with $Re$ . For $\phi = 50\,\%$ , the normalised torque minus the torque at zero rotational speed is nearly independent of $Re^\prime$ . Rheological models based on $Re^\prime$ and the Krieger–Dougherty relative viscosity are proposed in the laminar regime for $10< Re^\prime <500$ ; in the turbulent regime, a correlation is proposed in terms of $Re^\prime$ and $\phi$ for $1000< Re^\prime < 6000$ .
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