Death of Sun: Habitable Zone & Timeline

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SUMMARY

The discussion centers on the simulation of the solar system's habitable zone as the Sun transitions through its life cycle, specifically until it becomes a red giant in approximately 5 billion years. The Sun will increase in size to 1.37 times its current radius and become 256 times more luminous, pushing the habitable zone to 50-70 AU. Earth is projected to remain within a habitable zone for about 1 billion years, after which conditions will become increasingly inhospitable due to rising temperatures and loss of mass from the Sun. The luminosity will increase significantly faster than the radius, impacting Earth's habitability long before the Sun's red giant phase.

PREREQUISITES
  • Understanding of stellar evolution and life cycles
  • Familiarity with the Stefan-Boltzmann law
  • Knowledge of astronomical units (AU) and their significance
  • Basic concepts of planetary habitability and climate change
NEXT STEPS
  • Research the effects of stellar mass loss on planetary orbits
  • Study the implications of increasing solar luminosity on Earth's climate
  • Explore simulations of stellar evolution using MESA (Modules for Experiments in Stellar Astrophysics)
  • Investigate potential habitable environments on moons of Saturn and Jupiter
USEFUL FOR

Astronomers, astrophysicists, climate scientists, and anyone interested in the long-term habitability of Earth and other celestial bodies in our solar system.

JohnPrior3
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So I am working on making a simulation that shows the habitable zone of our solar system from now until our sun reaches the end of it's red giant phase. The sun will die when it is 10 billion years old and will reach the end of the red giant stage at 5 billion years. I know the habitable zone will be between 50-70 AU at the end of this timeline and the sun will be 256 times bigger than it is now, but how long will Earth to leave a habitable zone? Also, does anyone know how quickly the sun will increase in radius during it's red giant phase? Before it dies, it will be 1.37 it's current size. How will the sun change from now until then in terms of luminosity and temperature?
 
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The Sun will become a red giant 7.1 billion years from now and a white dwarf 7.8 billion years from now. See this
 
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http://mesa.sourceforge.net/assets/movies/1M_pre_ms_to_wd.mov at the Mesa site has a huge amount of data on the evolution of the sun. You can single step through it and see what happens. The current sun is where log_L crosses zero, about log_star_age = 9.52. I think there is some offset from the current age of the sun, because it takes some time to enter the main sequence. By log_star_age = 9.65 ( about 1.1 billion years from now), log_L will be 0.083, meaning the sun will be about 20% more luminous than today. This may already be enough to make the Earth uninhabitable. In any case, it is clear the Earth will be uninhabitable long before the sun becomes a Red Giant.
 
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You might also find this video of interest-

 
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Oh wow, I never knew about an eruption that would engulf Mars. Wow this is going to be much more difficult than I thought.
 
Earth will probably only enjoy bathing in the solar habitable zone for ~1 billion years - with or without human induced 'global warming'. In any case, infrastucture probably deserves more attention than fitting emission control devices on livestock asses and barbeque grills. Pardon my sarcasm.
 
JohnPrior3 said:
So I am working on making a simulation that shows the habitable zone of our solar system from now until our sun reaches the end of it's red giant phase. The sun will die when it is 10 billion years old and will reach the end of the red giant stage at 5 billion years. I know the habitable zone will be between 50-70 AU at the end of this timeline and the sun will be 256 times bigger than it is now, but how long will Earth to leave a habitable zone? Also, does anyone know how quickly the sun will increase in radius during it's red giant phase? Before it dies, it will be 1.37 it's current size. How will the sun change from now until then in terms of luminosity and temperature?
The luminosity of the sun will increase faster than its radius.

L = 4πr2σT4

Where:
r = The radius of the star, in meters;
σ = The Stefan-Boltzmann constant, with a value of 5.670373(21) × 10−8 W m−2 K−4; and
T = Effective surface temperature of the star, in Kelvin.​

As a result, the habitable zone will gradually be pushed further away from the sun as it ages.

a4piyx.jpg

In another ~1.1 billion years, the sun's luminosity will be 10% greater than it is now, while the sun's radius will only have increased by 5%. According to Kopparapu et al. (2014), that would put Earth right at the inner edge of the conservative habitable zone (0.997 AU).

To make things even more complicated, as the sun ages it will also lose mass. Which means that the orbits of all the planets will gradually be extended outward, away from the sun.

Source:
Habitable Zones Around Main-Sequence Stars: Dependence on Planetary Mass - arXiv : 1404.5292v2 [PDF]
 
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It is widely agreed the Earth will become unpleasant for humans in about a billion years. Hopefully, we will learn how to migrate, or adapt by then. Based on our level of advancement thus far, I feel comfortable we will succeed - assuming we manage to avoid self destruction.
 
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Chronos said:
It is widely agreed the Earth will become unpleasant for humans in about a billion years. Hopefully, we will learn how to migrate, or adapt by then. Based on our level of advancement thus far, I feel comfortable we will succeed - assuming we manage to avoid self destruction.
All complex life with be gone long before a billion years have lapsed. In about a billion years is when the mean surface temperature of the planet reaches ~100°C. When the mean surface temperature reached between 35°C and 40°C 250 million years ago it killed off ~90% of all complex life, so we probably only have another ~500 million years or so. :nb)

Assuming we eventually get off this rock, one or two of the moons of Saturn or Jupiter might be a nice place to hang out for awhile.
 
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