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On the basis of Flügge's thin shell equations and a linear potential flow theory, general orthogonality relations of wet modes for cylindrical storage vessels containing liquids are established.
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Numerical results presented are the non-dimensional frequency parameters of the forward and backward travelling modes for rotating cylindrical shells and the non-dimensional frequency parameters for non-rotating cylindrical shells.
Failure modes of cylindrical specimens were also investigated.
An analytical approach is developed to investigate the vibration characteristics of the sloshing and bulging modes for a liquid-filled rigid circular cylindrical storage tank with an elastic annular plate in contact with sloshing surface of liquid.
Characteristic concrete compressive strength for cylindrical specimens.
We prove Phragmén-Lindelöf type theorems for cylindrical domains.
Dashed line, theoretical predictions for cylindrical hair.
Dashed line, theoretical prediction for cylindrical hair; solid circles, experimental measurements for cylindrical hair.
We model AOS cells as two subpopulations one selective for rectangular and one for cylindrical objects.
For cylindrical hairs the critical angles fall outside the range of whisking.
Similar calculations were carried out for cylindrical hair with rw = rbase.
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