In fluid mechanics, "'dynamic similarity "'refers to the phenomenon that when there are two geometrically similar vessels ( same shape, different sizes ) with the same boundary conditions ( ex.
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In general, a building model is said to have similarity with the real object if the two share " geometric similarity ", " kinematic similarity " and " dynamic similarity ".
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Studies of this whistle have shown that dynamic similarity based on the pipe diameter " d " as the characteristic length scale, and inlet mean flow speed " U " as the characteristic speed was not achieved, as shown in the lower figure on the right.
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The hypothesis itself is as follows : animals of different sizes tend to move in dynamically similar fashion whenever the ratio of their speed allows it . While the dynamic similarity hypothesis may not be a truly unifying principle of animal gait patterns, it is a remarkably accurate heuristic.
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To invoke dynamic similarity, the characteristic speed in a study was chosen to be the average speed of the jet at the orifice " U " ( deduced from measured volumetric flow rate ) and the characteristic length was chosen to be the orifice diameter " ? ".
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We know from experience that if two systems are geometrically similar there usually exists some kind of similarity under certain conditions, such as kinematic similarity, dynamic similarity, thermal similarity, and similarity of concentration distribution, and that if similarity conditions are satisfied we can greatly reduce the number of independent variables required to describe the behavior of the process.
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