At full maturity, radiation beneath a ≈ 1.7 mm thick lawn of the melanized radiotrophic fungus (180° protection radius) was 2.17±0.35% lower as compared to the negative control. Estimations based on linear attenuation coefficients indicated that a ~ 21 cm thick layer of this fungus could largely negate the annual dose-equivalent of the radiation environment on the surface of Mars
QuoteAt full maturity, radiation beneath a ≈ 1.7 mm thick lawn of the melanized radiotrophic fungus (180° protection radius) was 2.17±0.35% lower as compared to the negative control. Estimations based on linear attenuation coefficients indicated that a ~ 21 cm thick layer of this fungus could largely negate the annual dose-equivalent of the radiation environment on the surface of MarsThoughts?
whereas only ~ 9 cm would be required with an equimolar mixture of melanin and Martian regolith.
Quotewhereas only ~ 9 cm would be required with an equimolar mixture of melanin and Martian regolith.Or, even more easily, just use regolith by itself. The easiest way to "reduce upmass" is to use mass that already exists at your landing site.
IIR the usual figure of martian regolith necessary to give equal protection as the full depth of the earths atmosphere is 3m.
Only valid for photonic radiation (from 1 keV to 20 MeV)26, calculations based on LACs were based on the assumption that no alpha- and beta- particles could reach the experiment, as neither will be able to penetrate the hull of the ISS33. Other high-energy (HZE) ions were not respected either, and the analysis focused on ionizing electromagnetic radiation, within the absorption spectrum of the employed Geiger counters (cf. supplementary file 1, section B).
Oversimplifying a bit here, but stopping photons, even gamma rays, is comparitively easy. What we really need from that 3m of regolith is stopping power for cosmic rays, solar protons, and all of the resulting secondary particles that result when they smash into the martian surface. So the most likely resolution to the size discrepancy is that all of the estimates presented in that paper are actually far too small; and that one could easily need 5-10m of fungus to provide the same cumulative total dose protection as 3m of pure regolith.
Yeah. Nuclei traveling at near the speed of light don’t care if they’re hitting alive or dead material, they just care about what atoms they’re hitting: how many atoms and how many protons and neutrons they have.
Quote from: Robotbeat on 07/25/2020 12:54 pmYeah. Nuclei traveling at near the speed of light don’t care if they’re hitting alive or dead material, they just care about what atoms they’re hitting: how many atoms and how many protons and neutrons they have.Yep. And they don't care whether the resultant energy gets converted to chemical potential energy ("eaten"), or simply turned into heat.I seriously doubt that it would represent a non-trivial source of energy, especially considering the work required to harvest it.
Quote from: Twark_Main on 07/25/2020 06:03 pmQuote from: Robotbeat on 07/25/2020 12:54 pmYeah. Nuclei traveling at near the speed of light don’t care if they’re hitting alive or dead material, they just care about what atoms they’re hitting: how many atoms and how many protons and neutrons they have.Yep. And they don't care whether the resultant energy gets converted to chemical potential energy ("eaten"), or simply turned into heat.I seriously doubt that it would represent a non-trivial source of energy, especially considering the work required to harvest it.Absolutely trivial.Mars has about 10-20 rem/year of cosmic radiation (and it is mostly cosmic rays), which is the same as 100-200mSv/year or 0.1-0.2 Seivert/year. Now, to convert from Seivert (biological effect of radiation) to Gray (Joules per kilogram of radiation), you need the “quality factor.” By definition, this is “1” for gamma rays. For Mars surface radiation, you’re talking probably about 20 quality factor since it’s mostly cosmic rays that cause the biological effect there. So 0.005-0.01 J/kg/year of radiation. For a density of water and a 20cm thickness, that’s 200kg/m^2, and so about 1-2Joules/m^2/year, let’s say an average of 1.5J/m^2/year. There are about 30,000,000 seconds in a year, so about 5*10^-8 Watts/m^2, 50nanowatts/m^2.But let’s just give the benefit of the doubt and say that’s all gamma rays. 0.1-0.2 Joules/kg or 10^-5 W/m^2. 10 microwatts/m^2.Sunlight on Mars is about 600W/m^2 during the day. Let’s call it an average of 100-200W/m^2.So this energy source is at least 7-8 orders of magnitude smaller than sunlight on mars.
Quote from: Robotbeat on 07/25/2020 06:31 pmQuote from: Twark_Main on 07/25/2020 06:03 pmQuote from: Robotbeat on 07/25/2020 12:54 pmYeah. Nuclei traveling at near the speed of light don’t care if they’re hitting alive or dead material, they just care about what atoms they’re hitting: how many atoms and how many protons and neutrons they have.Yep. And they don't care whether the resultant energy gets converted to chemical potential energy ("eaten"), or simply turned into heat.I seriously doubt that it would represent a non-trivial source of energy, especially considering the work required to harvest it.Absolutely trivial.Mars has about 10-20 rem/year of cosmic radiation (and it is mostly cosmic rays), which is the same as 100-200mSv/year or 0.1-0.2 Seivert/year. Now, to convert from Seivert (biological effect of radiation) to Gray (Joules per kilogram of radiation), you need the “quality factor.” By definition, this is “1” for gamma rays. For Mars surface radiation, you’re talking probably about 20 quality factor since it’s mostly cosmic rays that cause the biological effect there. So 0.005-0.01 J/kg/year of radiation. For a density of water and a 20cm thickness, that’s 200kg/m^2, and so about 1-2Joules/m^2/year, let’s say an average of 1.5J/m^2/year. There are about 30,000,000 seconds in a year, so about 5*10^-8 Watts/m^2, 50nanowatts/m^2.But let’s just give the benefit of the doubt and say that’s all gamma rays. 0.1-0.2 Joules/kg or 10^-5 W/m^2. 10 microwatts/m^2.Sunlight on Mars is about 600W/m^2 during the day. Let’s call it an average of 100-200W/m^2.So this energy source is at least 7-8 orders of magnitude smaller than sunlight on mars.Yep, that's what I thought. Thanks for doing the math! It's amazing how tiny the energy production potential really is.