When I came upon this thread I was very interested in the idea that the lobed bollard could provide extra holding force compared to a round one because the rope is forced to bend back and forth several times as it traverses the bollard. In the case of the round bollard there is only one back and forth in the rope path. Though BMS doesn't tell us, it would be very interesting to know how large this effect is.
Both Tom D. and BMS have made claims for the physics of the device that bear closer examination. This gets at the heart of it:
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(Sean, post # 247003)...If the flats are 1 or 100" long, the rope still turns the corner in the same radius, just that each corner is extended away from the next. The rope runs straight between each corner. It would seem that if you took the straight sections our all together, you would have the same rope bend radius as if they were 100" apart. It would change your friction generating surface area, but not the bends.
Am I thinking about this wrongly?
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This is a very insightful observation, and I hate to complain about it in any way, but it contains one assumption that I would dispute. This is the idea that long flats give you more friction-generating surface. Because they are flat they do not generate any friction at all! This is an essential ingredient in the famous capstan equation that describes the behavior of a tensioned rope wrapped around a bollard. So if the flats do nothing but interrupt the curves, then the behavior of the BMS spool is, except for the back-and-forth effect, no different than a round bollard made of the same steel.
Both Tom D. and BMS have made claims for the physics of the device that bear closer examination. This gets at the heart of it:
[ QUOTE ]
(Sean, post # 247003)...If the flats are 1 or 100" long, the rope still turns the corner in the same radius, just that each corner is extended away from the next. The rope runs straight between each corner. It would seem that if you took the straight sections our all together, you would have the same rope bend radius as if they were 100" apart. It would change your friction generating surface area, but not the bends.
Am I thinking about this wrongly?
[/ QUOTE ]
This is a very insightful observation, and I hate to complain about it in any way, but it contains one assumption that I would dispute. This is the idea that long flats give you more friction-generating surface. Because they are flat they do not generate any friction at all! This is an essential ingredient in the famous capstan equation that describes the behavior of a tensioned rope wrapped around a bollard. So if the flats do nothing but interrupt the curves, then the behavior of the BMS spool is, except for the back-and-forth effect, no different than a round bollard made of the same steel.