How long does it take for a white dwarf to go supernova through accretion?

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The time it takes for a white dwarf to go supernova through accretion can range from approximately 38 million to 38 billion years, depending on the initial mass and accretion rate. Research indicates that accretion rates for cataclysmic variables are between 10^(-11) and 10^(-8) solar masses per year. The mechanism behind type Ia supernovae remains poorly understood, prompting ongoing research in the field. Additionally, the discussion touches on estimating accretion rates for neutron stars using theoretical models based on disk luminosity and the Eddington limit. Overall, the literature on this topic is extensive and offers valuable insights into stellar evolution.
Sanjay87
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Hi,

Let's say we have a white dwarf accreting material from a giant partner. How long would it typically take for the white dwarf to go supernova? Is it of the order of a thousand years? A million? Any references would be much appreciated.

Thanks,
San
 
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Townsley and Bildsten (2003) (http://xxx.lanl.gov/abs/astro-ph/0309208) find accretion rates for cataclysmic variables 10^(-11) - 10^(-8) Msun/yr, but I am sure you can find more papers on this (I just did a very short search), and different values depending on the assumptions.

A very rough estimate: the Chandrasekhar limit of 1.38 solar masses could be reached in approximately 3.8 10^7 - 3.8 10^10 years, assuming that you start with a white dwarf of 1 solar mass and accrete at the above rate.

There is a lot of work going on on this subject and the mechanism of type Ia supernovae is still not well understood. I think you would find the existing literature very interesting.
 
Out of general interest, do you have any idea what the accretion rate is for a neutron star in a binary system?
 
I don't have a number to give you on neutron stars, but here is a simple way to calculate an accretion rate:
A rough theoretical estimate for the accretion rate on a disk is given by the luminosity of the disk:

L{disk} = G M M{dot} / 2R

where L{disk} the disk luminosity, M{dot} the mass accretion rate and M and R the mass and radius of the accreting object (you find a derivation in 'An Introduction to Modern Astrophysics' by Carroll and Ostlie).

The maximum luminosity an object can have and still stay in hydrostatic equilibrium is given by the Eddington limit:

L{max} / L_sun = 3.8 10^4 (M/M_sun)

Substituting the Eddington limit in the first equation can give you an estimate of the highest possible accretion rate.

I hope this helped! People more relevant to the field could post answers based on current research.
 
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