The oxygen saturation of water for various uses — water treatment for communal and industrial needs, waste effluent treatment, biological self-cleaning in reservoirs and in streams, etc. — is an important step in water improvement technology. For that purpose, various methods and variously designed mechanical and pneumatic aerators are used in practice. A high-efficiency vortical aerator has been designed at the MGSU [1]. Operation of this aerator is based on the interaction of two coaxial circular flows rotating in opposite directions (Fig. 1). The flow swirling is effected by means of tangential inlet ducts 1. The inner circular flow develops a flow discontinuity cavity in the central part, conventionally called the air-vapor core 2. Because of the centrifugal effect, the air-vapor core pressure is lower than the atmospheric pressure, owing to which the atmospheric air is automatically drawn in the air-vapor core through air inlet pipe 3. In mixing chamber 4, the circular water flows and the central air flow converge. Owing to the intense turbulent agitation, the convergent flows in the mixing chamber mingle in an axial flow saturated with a vast number of uniformly distributed minute air bubbles, which creates a large air–water contact surface. Owing to this, the process of saturation of water with dissolved oxygen intensifies appreciably under vortical aerator conditions. The familiar methods for analysis of vortical aerators [5] fail to reflect in full measure the complicated hydraulic events involved that can be accounted for only using adequate experimental data. Viewed from a hydraulic standpoint, one can draw an analogy with the swirling flows in vortical aerators and hydraulic turbines. In both cases, the flow channel represents a kind of hydraulic resistance which is difficult (if possible at all) to take account of theoretically. For this reason, in a hydraulic-turbine analysis a common procedure is to determine experimentally the characteristics of a model hydraulic turbine and then to scale them up to life-size analogs. In our case, one may also assume that the fluid flows in geometrically similar vortical aerators differing in absolute dimensions are mechanically similar. If so, one can use the same principle of analysis as that for hydraulic turbines. An analogy between swirling spillways (equipped with vortical gates) and hydraulic turbines was earlier noted in [3].
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