stillwaters
Well-Known Member
No, dead men singing the blues
Now there's a gruesome thought!
Does this go down as thread drift?
No, dead men singing the blues
Now there's a gruesome thought!
Does this go down as thread drift?
Therefore, as the deadrise angle increases, vertical lift correspondingly reduces.
But as deadrise angle increases, so does surface area of hull to maintain the same beam. For sure, the vertical element of the force (what we call "lift") acting on any given area of hull will become lower, but there will be proportionately more hull for it to operate on. One cancels out the other.
Look at it another way. In the sketch below which hull generates the most lift at a modest speed?
![]()
The theory that horizontal rails increase lift suggests that the hull on the left creates more lift, in fact the total horizontal area of the hull is identical to that of a flat hull, so it follows that the lift must be the same as it would be for a completely flat hull. Now make the steps much smaller, so there are a hundred tiny steps, or a thousand or a million. The total horizontal area combined is still exactly the same as it would be for a flat hull, so no change in lift. Follow the logic to infinity, and it's clear that a V hull has the same lift as a flat hull, if all other things, including the beam, remain equal.
Apologies if I've misunderstood the argument
But as deadrise angle increases, so does surface area of hull to maintain the same beam. For sure, the vertical element of the force (what we call "lift") acting on any given area of hull will become lower, but there will be proportionately more hull for it to operate on. One cancels out the other.
Look at it another way. In the sketch below which hull generates the most lift at a modest speed?
![]()
The theory that horizontal rails increase lift suggests that the hull on the left creates more lift, in fact the total horizontal area of the hull is identical to that of a flat hull, so it follows that the lift must be the same as it would be for a completely flat hull. Now make the steps much smaller, so there are a hundred tiny steps, or a thousand or a million. The total horizontal area combined is still exactly the same as it would be for a flat hull, so no change in lift. Follow the logic to infinity, and it's clear that a V hull has the same lift as a flat hull, if all other things, including the beam, remain equal.
Apologies if I've misunderstood the argument
Look at it another way. In the sketch below which hull generates the most lift at a modest speed?
I always preface my posts in this theoretical threads with the proviso "I'm no expert" because I'm not and I'm probably going to get flamed for this but aren't you guys oversimplifying this question of lift by analysing it only in the static mode? Isnt hydrodynamic lift also about fluid dynamics as well as static mechanics? In NickH's example you could equally well put a round bilged hull form next to the smooth and jagged hull forms and argue that the round bilged hull should generate the exact same lift as the other 2 hull forms but that wouldn't be true. AFAIK round bilged hull forms are very poor at producing lift because there are no edges to induce flow separation which is why you dont see round bilged planing hulls. Hard chine planing hull forms have sharp edges at the side and the back precisely to induce flow separation to allow the hull to lift. Could it be that these lifting strakes you've been arguing about are not designed to produce static lift per se but to induce greater flow separation to allow static lift inherent in the hull (and its angle of attack) to be more effective? Is that why you tend to see these full length lifting strakes on narrow beamed planing hulls which dont have a large static lift component?
All IMHO and waiting ready to be flamed![]()
I understood that the original hypothesis was that both the flat and the V surfaces would be equal. However, if you do as you suggest and both have the same beam, so that the V now has a greater surface area, it still doesn't work out. Inserting horizontal steps is misleading in this context, besides which, although obviously providing more lift than a flat angled surface, introduces other factors such as drag etc. Incidentally, millions of steps, as you suggested, could eventually become less effective if they were that small that they could no longer retain the water molecules that would be producing the reactionary force vertically. Much theory often only applies in certain circumstances, and is sometimes not black & white.
Back to your sketch with the non-stepped surfaces, though. To say that the equal beam scenario would produce equal lift is guesswork and it sounds plausible until you consider the following. As an easy example, assume that the V is at 45 degrees, much as your own sketch. Now assume that the beam of this V hull is 14.15 feet across. This would mean that the other two surfaces would each be 10 feet, or 20 feet total (sq.root geometry). However, because the angle of 45 degrees is the median between horizontal and vertical, only 50% of the lift is vertical, with the other 50% being lateral. So the resultant vertical lift is the equivalent of only 50% of the total 20 feet, ie 10 feet . However, the horizontal flat surface with a similar overall beam of 14.15 feet will have vertical lift applied to it right the way across its 14.15 feet. Another example to consider would be to think of each as steel plates (so that they sink in water) and hitch each behind a powerboat with the hitch above the surface of the water. At sufficient speed, each would rise and eventually begin to plane on the surface of the water. However, at the point that the flat plate was planing only on its rear edge, the V'd one would still be part submerged and would require still far more speed/power before its trailing edge was the only part of it touching the water. Can't prove it and never done it, but betcha it's correct.
I always preface my posts in this theoretical threads with the proviso "I'm no expert" because I'm not and I'm probably going to get flamed for this but aren't you guys oversimplifying this question of lift by analysing it only in the static mode? Isnt hydrodynamic lift also about fluid dynamics as well as static mechanics? In NickH's example you could equally well put a round bilged hull form next to the smooth and jagged hull forms and argue that the round bilged hull should generate the exact same lift as the other 2 hull forms but that wouldn't be true. AFAIK round bilged hull forms are very poor at producing lift because there are no edges to induce flow separation which is why you dont see round bilged planing hulls. Hard chine planing hull forms have sharp edges at the side and the back precisely to induce flow separation to allow the hull to lift. Could it be that these lifting strakes you've been arguing about are not designed to produce static lift per se but to induce greater flow separation to allow static lift inherent in the hull (and its angle of attack) to be more effective? Is that why you tend to see these full length lifting strakes on narrow beamed planing hulls which dont have a large static lift component?
All IMHO and waiting ready to be flamed![]()