The 560 from Nelo intrigues me.
We all know that a ski's total resistance is skin friction and wave-making resistance. The more surface area a ski has, the more skin friction it has. This has a positive linear relationship to the boat's speed. Wave-making resistance, on the other hand, is more or less related to waterline length, prismatic coefficient, blah, blah, blah, and increases logarithmically at increasing boat speed. So, the faster you go at our normal race speeds, the more your total resistance is from wave-making....on flat water. Or, something like that.
But, how does the formula change on rough water, i.e. 6 inch waves, 1 ft waves, 3 ft downwind conditions, if you're paddling into the waves, beam to the waves, downwind? I would assume that the resistance from skin friction stays more or less the same and is linear. But, since waves or chop would overwhelm the size of wave-making waves from the hull....see what I'm getting at? Is the total ski resistance equation different on rougher water? Does the shorter waterline Nelo 560 have an advantage in rougher water due to its having less surface area - if we assume that the wave-making resistance formula is changed? Or, am I thinking about this incorrectly, and it's not really "wave-making" resistance, but more or less moving the hole of water that the ski is sitting in, that applies and it therefore remains a slave to the logarithmic equation?
In other words, given two boats, an elite 21 ft ski and a "masters" type ICF K1. Assume that they are of equal speed for an elite paddler on flat water. Which boat is faster going upwind through 6 inch waves? Is the K1 now faster for the reasons I proposed above?
Any naval architechts out there...