Convert km/s to kpc/Gyr: 0.964275 Factor?

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SUMMARY

The conversion from kilometers per second (km/s) to kiloparsecs per giga year (kpc/Gyr) is established as approximately 1.02271128 when using the Julian year definition. This is derived from the formula kpc/Gyr = 3.08568e16 km / 3.15576e16 s, where 1 Gyr equals 10^9 years. The discussion clarifies that the astronomical unit (AU) is defined as 149,597,870,691 meters with a minimal uncertainty, ensuring that the parsec's accuracy is directly tied to the AU's definition. The confusion surrounding the AU's variability is addressed, emphasizing the distinction between instantaneous distance and the defined mean distance.

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  • Basic knowledge of unit conversion in astrophysics
  • Concept of parsecs and their relation to kilometers
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Astronomers, astrophysicists, and students in related fields who require precise unit conversions and a deeper understanding of astronomical measurements will benefit from this discussion.

florian101
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Hay
Can anybody tell me how to change from km/s to kpc/Gyr? I found a facto of 0.96 but I need it very precise and I am not sure about the exact definition of a Gyr because people use different definitions...

kpc/Gyr = 3.08568e16km/3.2e16s = 0.964275?

thanks a lot for help
regards
florian
 
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A quick type into google: 1 km/s in kiloparsecs per 10^9 year yields 1.02268944.

I assume Gyr is giga year = 10^9 years?
 
florian101 said:
I am not sure about the exact definition of a Gyr because people use different definitions...

Nabeshin said:
A quick type into google: 1 km/s in kiloparsecs per 10^9 year yields 1.02268944.

I assume Gyr is giga year = 10^9 years?

Astronomers use the Julian year for such things. One Julian year is defined to be 365.25 days or 31,557600 seconds, exactly. This yields a conversion factor of 1.02271128 rather than 1.02268944.
 
Is the conversion between the parsec and the kilometer known to this level of precision? The AU varies by about 2%, which, unless the AU is defined to be a certain number of kilometers, puts a constraint on how well we can ever hope to know the length of the parsec.
 
Vanadium 50 said:
The AU varies by about 2%, which, unless the AU is defined to be a certain number of kilometers ...
The AU does not vary. You are conflating the instantaneous distance between the Earth and the Sun with the AU. In lay terms, one AU is the mean distance between the Earth and the Sun. That was the scientific definition up to 1976. Now the AU is "the radius of an unperturbed circular Newtonian orbit about the Sun of a particle having infinitesimal mass, moving with a mean motion of 0.017 202 098 95 radians per day (known as the Gaussian constant)." (http://www.bipm.org/en/si/si_brochure). The published value, 149 597 870 691 meters, has an uncertainty of 6 meters.

The parsec, being derived solely from the AU, will have the same relative accuracy as the AU.
 
D H said:
You are conflating the instantaneous distance between the Earth and the Sun with the AU.

Close - I am conflating half the distance between two points on the Earth's orbit six months apart with the AU. That feeds into the parallax measurements.
 
That is not how the parsec is defined, however.
 

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