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I was wondering what would happen to the ISS astronauts if some global disaster wiped out all ground support. This question tells us that a 2-person crew might survive up to a year on stockpiled food and water supplies. I'm wondering whether, in the event of a global nuclear war (maybe NATO nations, Russia and China involved), whether the astronauts would even survive the war itself.

How much extra radiation would they encounter due to nuclear weapons? Enough to limit their lives to less than one year? Or negligble amounts?

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    $\begingroup$ No, although radiation detectors on the ISS would probably see it. There are probably no rockets targeting the ISS, but it would be possible, although not easy. A direct nuclear hit would obviously kill & destroy everything. Nuclear explosion on the Earth won't affect them. $\endgroup$
    – peterh
    Commented Feb 20, 2020 at 16:53
  • $\begingroup$ What should three men and three women do if everyone else is dead? They would also eventually die, thus ending the human race. - The title is different from the body: 'ground support'. I would have to assume that 'global nuclear war' would include the destruction of all enemy satellites (so, all of them), which would probably be a bad day for anyone in space, and everyday thereafter due to the debris field. $\endgroup$
    – Mazura
    Commented Feb 20, 2020 at 23:33
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    $\begingroup$ I don't think this is opinion based. There can be factual answers considering the different cases possible. $\endgroup$ Commented Feb 21, 2020 at 2:44

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As a supplement to @uhoh's answer, I would suggest Collateral Damage to Satellites from an EMP Attack as a reference point. This does not discuss direct impacts on astronauts, but instead is focused on radiation effects on satellites, or, as put in the abstract "this paper examines the potential damage to satellites from high altitude nuclear detonations not specifically targeting space assets."

Further in the abstract:

We conclude that LEO satellites are at serious risk of exceeding total-dose limits for trapped radiation if generally accepted natural space hardening criteria are invoked. We believe, however, that the probability of an individual satellite being sufficiently close to a detonation to be threatened by prompt radiation effects is relatively low. GPS and GEO satellites are threatened only by the very high yield (~ 10 Mt) detonations

They consider separately

threats from "prompt" weapon outputs and from "induced" environments, including long-term trapped radiation ("pumped belts").

Here, prompt is immediate effects from the burst. Pumped belts are a result of charged particle injection (lots of beta decays in fission products!) into the Earth's magnetosphere, resulting in lots of charged particles flying around in space.

In the conclusions the authors note

• All satellites in LEO are at risk to serious damage from line-of-sight or enhanced radiation belt exposure resulting from EMP attacks over many geographical locations of the Earth.

Earth's atmosphere and the ephemerae of LEO satellites reduce the probability of line-of-sight irradiation to less than 20% for many threat scenarios, rendering the immediate loss of a few satellites a distinct possibility. The pumping of radiation belts constitutes a serious long-term hazard to all LEO satellites.

So, prompt to longer term (months) degradation of electronics, most notably the solar panels of the ISS, could well render the ISS uninhabitable well before running out of supplies.

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    $\begingroup$ This was a lot of work but it covers some really good points! $\endgroup$
    – uhoh
    Commented Feb 22, 2020 at 13:59
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tl;dr: It may depend a lot on their proximity to a blast at the time. For the lingering radioactivity afterward, that's all confined to the atmosphere and the ground and water; add to that the effects of nuclear winter, the pair on the ISS may live longer in space than most people on the Earth!


I don't think much prompt radiation (gamma rays) makes it through earth's atmosphere, which has an areal mass density equivalent to 76 centimeters of mercury.

Even if it did they're still a minimum of 400 km away from the blast and $1/r^2$ applies.

There is still the EMP to worry about, though $1/r^2$ still applies.

As explained in the link above and here if a deliberate EMP device was used, the burst would be at high altitude in the atmosphere or in space. The prompt gamma ray pulse propagates to the thicker atmosphere where the electrons in the atoms of the atmosphere all jump at once, producing a lower frequency electromagnetic transient. That will propagate back up to the ISS' 400 km and if it's passing over the footprint of the EMP device it may get zapped.

Once zapped, critical electronics may be fried, and while some systems may have backup circuit boards I don't know if they are stored in EMP-proof bags.

Without critical electronics they may not be able to point the solar panels, or even orient the ISS' attitude properly. With those lost, they would have a far lower average solar power. It's possible that they could conserve power enough to survive though.

This begs several new questions:

  1. What is the minimum average electrical power on which two people could survive on the ISS (air, water, etc.)
  2. If the ISS assumed the worst possible attitude (highest drag orientation) how long would it take to re-enter the atmosphere, assuming a) a quiet Sun, and b) an active Sun?

Hopefully the ISS' metal construction will provide substantial electromagnetic shielding against the EMP. If it were a perfect faraday cage it would, but most makeshift faraday cages aren't perfect and there's all those important antennas and anti-charging gizmos on the outside.

Of course in the unlikely event that the ISS is passing over the center of an EMP device detonation it could end up only kilometers away from the detonation itself! Then there's primary radiation to worry about as well as blindness for anyone looking out a window in the wrong direction at the time.


From and here

A sample E1 HEMP “smile” diagram. Such diagrams show contours of peak incident E levels, for a burst height of 75 km in this example.

Figure 2-3. A sample E1 HEMP “smile” diagram. Such diagrams show contours of peak incident E levels, for a burst height of 75 km in this example. Here contour levels are shown as fractions of the biggest peak level (which is to the south of the burst point for this northern latitude burst). Over the exposed region, the average value is 10.4% of the maximum (12.4% if we use the square root of the average square of the peak instead).

Samples of E1 HEMP exposed regions for several heights.

Figure 2-9. Samples of E1 HEMP exposed regions for several heights. The red circles show the exposed regions for the given burst heights, for a nuclear burst over the central U.S.

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    $\begingroup$ Note that very large nuclear weapons can be delivered by subsonic bombers which subsequently (are supposed to) escape the effects. en.wikipedia.org/wiki/B53_nuclear_bomb $\endgroup$ Commented Feb 20, 2020 at 19:07
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    $\begingroup$ yeeeeee haaaaaa! $\endgroup$ Commented Feb 20, 2020 at 19:14
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    $\begingroup$ @OrganicMarble - well, the B83 isn't exactly small at 1.2Mt... $\endgroup$
    – Jon Custer
    Commented Feb 20, 2020 at 20:00
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    $\begingroup$ If the EMP was bad enough to damage the ISS, it also might damage the Soyuz return craft - They may have no way home. $\endgroup$ Commented Feb 20, 2020 at 22:02
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    $\begingroup$ Fair enough. I will try and dig up the (public) report somewhere at work that supports that comment. $\endgroup$
    – Jon Custer
    Commented Feb 21, 2020 at 2:53

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