by Armstrong440 » Wed Nov 28, 2012 8:35 pm
First off, I have to say that I have never built an R/C model, but I'm gearing myself up to it.
One thing I dislike about many model ships is how they seem too buoyant. Despite being ballasted down to the correct waterline, they still frequently look like they're bobbing about on top of the water instead of appearing to sit "in" it. Now I know all about the inverse square law and the inverse cube law, surface tension, momentum and such, and I have a (very) sketchy understanding of fluid dynamics, so I fully recognise that a 1:72 ship floating in 1:1 water is never going to behave exactly to scale. But I have wondered if there might be a way to offset the "bobbing about" effect.
Please excuse the non-technical language, as I'm nothing more than an enthusiastic amateur...
Let's say the ship encounters a wave bow-first. Because the bow is buoyant, the wave will tend to lift the ship's bow and the stern, sitting in water at a lower level, will tend to be forced further down. The ship pitches bow-up, effectively rotating around a point approximately mid-way along its length. At this point the bow-up turning moment is at its maximum.
As the wave travels along the ship, its buoyant influence on the bow decreases until it reaches the mid-point of the hull. The turning moment reduces to zero, and the ship assumes (briefly) an even keel.
As the wave continues to travel sternwards, the turning moment it exerts upon the ship increases again, this time making the ship pitch bow-down. Eventually the wave passes and the ship once again achieves an even keel.
Now all but the smallest R/C ships require some extra ballasting to bring them up to scale weight. If this extra ballast were to be concentrated in the nose and the stern of the ship, might this not tend to increase the inertia of the ends of the ship and reduce its liability to pitch? It seems to me that by making the bow "less buoyant" it would have greater inertia and take longer to respond to the turning moment caused by the wave, to the point where the wave would have passed further along the ship by the time the bow had begun to substantially respond to its influence. The same effect of "reduced buoyancy" would apply to the stern as the wave approached and passed it: the ship would effectively have been "damped" in its tendence to rotate or pitch, and it would appear to be ploughing through the wave rather than riding on top of it.
Does anyone have a more qualified view on this theory? Has anyone ever experimented with the distribution of ballast in a model ship? Would the difference it made be noticeable? Am I chasing ghosts?
First off, I have to say that I have never built an R/C model, but I'm gearing myself up to it.
One thing I dislike about many model ships is how they seem too buoyant. Despite being ballasted down to the correct waterline, they still frequently look like they're bobbing about on top of the water instead of appearing to sit "in" it. Now I know all about the inverse square law and the inverse cube law, surface tension, momentum and such, and I have a (very) sketchy understanding of fluid dynamics, so I fully recognise that a 1:72 ship floating in 1:1 water is never going to behave exactly to scale. But I have wondered if there might be a way to offset the "bobbing about" effect.
Please excuse the non-technical language, as I'm nothing more than an enthusiastic amateur...
Let's say the ship encounters a wave bow-first. Because the bow is buoyant, the wave will tend to lift the ship's bow and the stern, sitting in water at a lower level, will tend to be forced further down. The ship pitches bow-up, effectively rotating around a point approximately mid-way along its length. At this point the bow-up turning moment is at its maximum.
As the wave travels along the ship, its buoyant influence on the bow decreases until it reaches the mid-point of the hull. The turning moment reduces to zero, and the ship assumes (briefly) an even keel.
As the wave continues to travel sternwards, the turning moment it exerts upon the ship increases again, this time making the ship pitch bow-down. Eventually the wave passes and the ship once again achieves an even keel.
Now all but the smallest R/C ships require some extra ballasting to bring them up to scale weight. If this extra ballast were to be concentrated in the nose and the stern of the ship, might this not tend to increase the inertia of the ends of the ship and reduce its liability to pitch? It seems to me that by making the bow "less buoyant" it would have greater inertia and take longer to respond to the turning moment caused by the wave, to the point where the wave would have passed further along the ship by the time the bow had begun to substantially respond to its influence. The same effect of "reduced buoyancy" would apply to the stern as the wave approached and passed it: the ship would effectively have been "damped" in its tendence to rotate or pitch, and it would appear to be ploughing through the wave rather than riding on top of it.
Does anyone have a more qualified view on this theory? Has anyone ever experimented with the distribution of ballast in a model ship? Would the difference it made be noticeable? Am I chasing ghosts?