https://science.howstuffworks.com/light-propulsion1.htmHow does the spin scale-up however? The prototype mentioned here span at 10,000 rpm but weighed only 50 grams, and this was stated to compensate for the buffeting forces of air resistance.
But the force of air resistance increases proportionally with surface area, which increases at a slower rate than volume when you evenly scale up the model. e.g. an n^3 more massive ship has n^2 the surface area, meaning only n^2 surface area to compensate for and n^3 times more mass. Additionally, an n^3 sized ship has points which average n-times further from the center, which also reduces spin-speed for the same angular momentum, by n, since angular momentum is mass x velocity x radius. So I'm guessing in idealized circumstances than an n^3 scale version would spin n^2 times slower.
e.g. if you're launching a 50-kilogram scaled-up version of the same thing perhaps 100 rpm is enough instead of 10000 rpm, though in reality you'd probably want to make the thing thinner and more missile-like meaning you don't scale up all dimensions equally, but the rpms would still be much reduced, maybe n * sqrt(n) lower for an n^3-sized ship. So, a ballpark figure for a 10^6 (n=100) sized ship - 50 metric tons might by that you only need to get it up to spinning 10 rpm to maintain stability.
Let me know if I made any errors in my assumptions here since this isn't an area I've studied in detail.