Hypersonic space cannon promises 10 minutes from ground to orbit
newatlas.com
newatlas.com
https://en.wikipedia.org/wiki/Supergun_affair
Railgun : https://en.wikipedia.org/wiki/Railgun
>A railgun is a linear motor device,
typically designed as a weapon, that uses electromagnetic force to launch high velocity projectiles.<*
Also see;Pentagon to build nuclear micro-reactor to power far-flung-bases : https://www.militarytimes.com/news/your-military/2022/04/15/...
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Edit: Add; Scramjet : https://en.wikipedia.org/wiki/Scramjet
Problems that could be solved but at what cost? The marketing for this is the reduced cost --- which may or may not hold up in practical terms with real satellites that are usually more than a simple projectile.
In other words, the cost to engineer and build a satellite capable of withstanding the launch may exceed any savings.
So, do we cover it in big, aerodynamic heat shields or something?
The kinetic launch vehicles achieve orbital altitude but not orbital velocity. They require a rocket engine to accelerate them to orbital velocity. This is no different from Blue Origin flights where they get to space, but then fall back down to earth (relatively slowly).
To achieve "orbital" altitude you need to start with enough kinetic energy to make it to the Karman line (100km) with zero (or more) energy left. The kinetic energy a tthe start of the trip needs to equal the potential (gravitational) energy at 100km (neglecting friction).
Gravitational energy is U=mgh so, for 1kg and 100km (g = 9.8m/s^2)...
U = 1e3 x 9.8 x 100e3 = 9.8e8
Kinetic energy = 1/2mv^2 so...
9.8e8 = 1/2 x 1e3 x v^2
Solving for v...
v = 1,400 m/s = 5.04e3 km/h (3355mph) or roughly mach 5 (if I got all my units right)
Launching a projectile at mach 5 will result in a significant amount of heat, but nothing close to the heat from orbital velocity (6.8 to 7.9 km/s => 24,840–28,080 km/h)
https://en.wikipedia.org/wiki/Gravitational_energy