Sentence examples for height to radius from inspiring English sources

Hydrodynamic hoop stresses, elephant's foot buckling, and uplift are measured for tanks with height to radius ratios, or aspect ratios, between 0.4 and 2.0.

The aspect ratio that is defined as the ratio of the height to radius was used as an estimation of wetting angle which depends on the droplet material.

The ratio of the TRU ingot height to radius should not exceed 4.5, 1.1, 0.5, 0.3, and 0.2 for two, three, four, five, and six levels of stacked canisters in a container, respectively.

The variations of seismic shear forces, liquid sloshing heights, and tank wall radial displacements are plotted under various system parameters such as the tank geometry aspect ratio (height to radius), and the flexibility of the isolation system, to critically examine the effects of various system parameters on the effectiveness of the base-isolation systems against long-period ground motions.

An empirical requirement for the sample height-to-radius ratio to be more than 4 was found for stress measurements.

Design factors include types/patterns, numbers of blades, types of materials, height-to-radius ratios and design modifications in this study.

Two practical floating-roof steel tanks are taken as the illustrative examples of large steel tanks, which are marked TK-2020 withetheight-to-radiusius ratio of 0.35 as the representatives of large volume tanks and TK-2090 withetheight-to-radiusius ratio of 0.7 as representatives of smaller volume tanks in this paper.

It is found that the types/patterns, numbers of blades, and height-to-radius ratios have significant effects on mechanical performances whereas types of materials result in shifts of operating speeds of VAWTs.

The influences of the harmonic wave number n, the radius-to-thickness ratio r/t, the height-to-radius ratio h/r, and the geometric imperfection δ0/t on the buckling strength of the storage tanks are mainly investigated.

The versatility of the method is studied theoretically and found to be suitable for curved microstructure realization with height-to-radius-of-curvature ratios in the order of 0.25 to 1.

It is also indicated from the results that both the ultimate harmonic settlement and the buckling mode of the tank are closely correlative with the geometric parameters: the wave number n, the radius-to-thickness ratio r/t, the height-to-radius ratio h/r, and the initial geometric imperfection δ0/t.