Riding the Red Horse (15 page)

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Authors: Christopher Nuttall,Chris Kennedy,Jerry Pournelle,Thomas Mays,Rolf Nelson,James F. Dunnigan,William S. Lind,Brad Torgersen

BOOK: Riding the Red Horse
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A water-cooled nuclear reactor has a core temperature of ~575 K. In space, the radiators would run at 450 K. Smaller, lighter, more efficient reactors use liquid metals—like sodium on the Russian
Alfa
-class submarine—rather than water, and run with the reactor core at around 900 to 1,100 K. Gas-core nuclear reactors can use liquid sodium-potassium eutectic alloys with core temperatures in the 1,400 to 1,600 K range. These result in radiators running at 700 to 1,100 K, and that's a very bright signal that doesn't exist naturally in space. (Getting liquid metal to a radiator surface and back to the reactor in a free-fall environment is also a non-trivial engineering problem.)

The same equations that make your power plant and radiators visible make most reaction drives pushing useful payloads VERY visible. The archetypal fusion torch with an operating temperature of 3,000 K and putting out a few hundred megawatts of drive power, would be naked eye visible from a planetary surface most of the way to Jupiter, and would take most of a year to get there.

The usual counter-argument made is "I'll just drift in, with engines cold and go undetected." Your life support system and power plant will be a detectable signal once your engine turns off, and they'll know where to look. Your engine brightness will give a decent approximation of your distance from the observation platform—multiple platforms will give you the ability to triangulate and narrow that down. With the distance and proper motion, forward-plotting your orbit is an easily automated mathematics problem, and you'll be on that plot until you turn on your engines again.

With an emissions spectrum on your drive flare, plus distance and proper motion, they can determine the mass pushed by that drive flare. Making your space battleship look like a space rowboat doesn't work, and neither do decoys, which need the same drive signature, apparent motion, and mass as the ship they're duplicating.

Right around this point, people desperate to make stealth in space work throw up sunshades, expendable coolants, positioning radiators away from the sensors of the enemy, and attempts to slingshot around planets to get "invisible" course changes. Thermodynamics and travel times render those moot.

Between the lack of a horizon, travel times, and the thermodynamics of power generation and propulsion, reaction drive space fleets will be detected on passive sensors long before they get into combat range. Within combat range, you'll need active sensors for a target lock-on, and those may be spoofable.

Barring some method (which will be visible in and of itself) to take out all the possible sensor platforms, you will be detected in space, and you'll be seen weeks in advance of reaching your destination.

 

Plausible Propulsion Systems

 

Another cherished trope will get cooked on the radiators of thermodynamics: The ship that can land on a planet and take off again without a major industrial civilization to refuel it. We've seen this ship—the Serenity and the Millennium Falcon and the Corsair X1 and nearly every rocket ship Robert Heinlein ever wrote about.

There are three broad categories of propulsion systems that match physics as we know it: electromagnetic rockets and thermodynamic rockets, and sails.

There are three useful performance numbers to keep in mind: 5 milligees, 600 milligees, and 3,000 milligees (3 gravities). A milligee is 1/1000th of a g, or 0.00980665 meters per second squared. 5 milligees is the minimum thrust needed to break solar orbits and do direct thrust between two points in the Solar System. At less than 5 milligees, changing orbits means timing thrusts for opposite sides of that orbit around the sun. 600 milligees is a round number for "high thrust" short duration burns. These are for Hohmann transfer orbits and crossing the Van Allen radiation belts. 3,000 milligees is the minimum thrust to get from Earth's surface to low earth orbit with a useful payload. Where classic SF gets it wrong is assuming that you can have one propulsion system that meets all three requirements.

 

Basic Rocketry

 

Rockets rely on Newton's Third Law—for every action there's an equal and opposite reaction. Rockets have two competing constraints: mass flow rate (shown as m*), which is how much mass you're throwing sternward per unit increment of time, and specific impulse (ISp), which is how fast each unit of mass is moving once thrown. M* compared to the total mass of your rocket determines acceleration. ISp, when compared to the natural logarithm of the ratio of your rocket's fully fueled mass to its dry fuel tank mass, is a measure of your rocket's fuel economy and is expressed in seconds. The total amount of velocity change a rocket has is ΔV, and can be thought of as the total fuel in the tank; while you won't stop when you run out of ΔV, you won't be able to slow down at your destination, either. Your rocket will have a maximum thermodynamic limit; this is how much energy you can put through the rocket each second without melting it. Rockets with very high thermodynamic limits are hard on the real estate market near the launch facility. They don't have to be nuclear rockets to be objectionable; nobody wants to be downwind of a rocket exhaust of high molar concentration hydrofluoric acid either.

Within a given thermodynamic output, m* and ISp work in opposition—you can't increase one without reducing the other. It's possible to make high mass flow rockets with lots of thrust, and it's possible to make very fuel efficient rockets with thrust measured in gnat-belches. It's not easy to make a high thrust rocket with useful ISp.

ISp relies on how fast you can throw individual particles sternwards; it's easier to accelerate a lighter particle than a heavier one. In Heinlein's
Rocket Ship Galileo
, the namesake rocket uses zinc as its reaction mass, filtered through a hot nuclear reactor. Zinc has an atomic mass of 65 or so, while real world rockets have exhaust byproducts with a mass of about 10. If the zinc were leaving the back of the rocket at the same temperature and as the tail end of a LOX/H2 rocket, you'd need 6.5x as much mass of zinc as you'd need rocket fuel. Heinlein casually sidesteps this issue by using a nuclear heater, presumably to get the zinc to vaporize at about 1400 K. Even if you accept the incredibly high temperature nuclear reactor, the zinc-propellant NERVA engine is problematic thermodynamically and radiologically. You wouldn't want to be anywhere near where the Galileo took off without a HASMAT suit.

To get to orbit, you need a high m* rocket that also has an ISp high enough to make the payload fraction useful. The Space Shuttle, one of the most efficient chemical rockets ever built, had a payload fraction of 5 percent. SpaceX's Falcon 9 has a payload fraction of 2.5 percent. Nothing in science fiction has a payload fraction that small, and getting off planets is tricky and expensive. My gut hunch is that it will take laser-based launch systems to make standard SF-grade ground-to-orbit launches, but laser launchers mean your rocket doesn't come down from orbit, refuel at a lake, and take off again after the adventure is over.

ISp is more important than m* for every other use of a rocket, because it sets your fuel fraction for a given amount of ΔV. Space is much friendlier for high ISp drives—the low m* and low thrust isn't a handicap if you can get to 5 milligees, and nobody will notice the radioactive exhaust. Unfortunately, the higher the exhaust velocity, the likelier it is that the exhaust has a temperature in the 3000 K or higher range, which brings us right back to thermodynamic detection.

The Space Shuttle Main Engine had an ISp of 470, and was a Rube Goldberg contraption pumping cryogenic hydrogen and oxygen past the engine to regeneratively cool it, running a little bit past the rated design spec. The cheaper to operate, but less efficient Falcon 9 has an estimated ISp of about 290 seconds. NERVA open core nuclear rockets using hydrogen as propellant had ISps of 1200 seconds with a thrust of around 400 milligees. The ion thrusters used by NASA's probes to Pluto have ISPs of around 10,000 seconds with a thrust of around 4 milligees.

 

Electromagnetic and Thermodynamic Rockets

 

There are two ways to get reaction mass to exit your rocket at a high rate of speed: Electromagnetic repulsion and thermodynamic explosions. Of these two, electromagnetic repulsion is more fuel efficient, while thermodynamic rockets can vary their fuel flow rates and get higher thrust. Higher thrust rates don't reduce travel times by very much; they do give you wider launch windows. If you need to send something to overtake a rocket that launched two weeks ago, you need a higher thrust rocket and will spend fuel extravagantly.

You can't do the Heinlein-style “lead the destination by a bit, burn, flip over, burn to decelerate” brachiostone orbits without sustaining multi-week burns at 600 milligees. Unless something dramatic happens to our knowledge of physics, there is no plausible way to make these drives.

 

Solar Sails

 

Sails are the most primitive form of beamed-power propulsion; they get 2-3 milligees off of the solar photons or the solar wind, and can be boosted to 5 milligees with laser augmentation. From a worldbuilding perspective, light sails are for low priority cargos, and a typical light sail ship won't have a crew due to long travel times. As this essay is being written, Rolls Royce is trying to interest shipping lines in completely unmanned container ships that are piloted by telepresence in harbors, and solar sail ships aren't running in an environment where there's weather, and in a bath of corrosive fluid. Unlike Terrestrial piracy, everyone will see that the cargo was hijacked, so the pirate won't be relying on fences or economic intermediaries. The order of the day is something the pirates can use directly, not re-sell for capital. A light sail delivery queue will be like a pipeline, with regular, predictable launches and long transit times. The companies owning them will probably face vertical integration pressure to own the boosting lasers, but there may be space for leasing laser pushes as a service. Any company owning pusher lasers has a weaponizable military asset, and one that is losing revenue whenever it's not in use.

 

Orbital Mechanics Constraints

 

There are a number of constraints put on space commerce and space travel by realistic rockets. The first is that ΔV is a finite asset, and the second is that forward plotting your acceleration makes it very easy to figure out where you're going. There's no way to suddenly change course from Mars to Jupiter, any more than there's an easy way to drive from Florida to Greenland if you decide not to stop in Omaha. Your destination will be obvious based on the performance parameters of your drive, the direction you're thrusting in and the relative positions of the planets. This changes somewhat when working with the Jovian Trojan asteroids and the asteroids of the main belt.

 

Building a Setting

 

With those three types of propulsion systems, and a willingness to look at how science and physics—including thermodynamics—shapes operations, we can build a setting.

We have three viable forms of propulsion; sails are used for "bulk cargo" and are very predictable in their travel windows; sailships are probably completely automated. Electromagnetic rockets are the default propulsion system for civilian time-sensitive cargo. Thermodynamic rockets are used by the military or the military analogs, because they offer the most flexibility in launch window reactions. There will be specialized rockets designed to work as high-thrust tugs to cross Earth's Van Allen belts, and Jupiter's radiation belts. Every planet and moon with a useful surface is easier to take off from than Earth, so we can all but ignore the ground-to-orbit problem; I'll handwave and say Earth has mature laser-based launchers.

Because of the 5 milligee thrust used for interplanetary travel, orbital position matters. Launch windows will be planned around for months in advance. Travel times will be around 2 months to 5 months between Earth orbit and Mars orbit. Travel times to Ceres or Vesta will vary from 3-5 months from Earth and could be from 1 to 5 months from Mars. Gaps between transit windows mean a long wait for the next one – six to nine months. Missing your transit window is a good way to have to find some other job to do until the next passage opens up.

Travel times from Earth or Mars to the Jovian moon system will be roughly a year, each way – and the same applies to going to either of the Jovian Trojan asteroid groups. The Jovian moons become, to some extent, the Wild West of the setting – the radiation zones are lethal, but they're the most easily accessible source of water ice and volatiles in the solar system, and shipping water ice from the Jovian systems with sailships is probably a big business. Having a family buy a stake in the ice and live on the towed ice-berg for its 2-year journey, selling ice and volatiles along the way seems a reasonable business model. That family probably made their money in the Jovians and wants to head back to some place civilized…and not all the visitors might be looking to buy what they can take by force.

It's not just the cargos that are valuable. If 3D printing takes off like it's expected to, transport of manufactured goods takes a serious hit in profitability. Transport of people who can solve local problems with the materials at hand without dealing with a light-speed lag may be worthwhile in places where telepresence can't hack it. Widespread use of 3D printing may solve one of the other great constraints of military operations: Keeping people fed. If you can feed protein stocks through a 3D printer to grow steaks, and have a way of turning your wastes into more protein, say through an algae tank, you get something that's pretty close to the cafeteria from the original Star Trek.

 

ΔV and Piracy

 

Rockets will have enough ΔV to reach their intended destination in a reasonable time frame, but they won't have any extra for random tourism. In this, rockets are closer to being railroads than ocean liners; a rocket can't divert from the Sulu Sea to New Guinea the way a surface-going ship can. Interplanetary launch windows will have clusters of ships moving to the same destination—think of Heinlein's
The Rolling Stones
. If one ship has a medical emergency, or a mechanical problem, other ships will be close enough at hand to send help. Something akin to the dynamics of either version of
Battlestar Galactica
might occur—there may be ships on the routes working as agricultural sources or floating casinos or entertainment centers for other passengers in the convoy.

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