Does Higher Luminosity Mean Higher Power in Stars?

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Higher luminosity in stars directly correlates with increased power output, as luminosity is measured in energy per time, equivalent to watts. For example, a star that is ten times more luminous than another indeed emits ten times more power. The relationship holds true across varying luminosities, meaning a star that is 1,000 times more luminous would emit 1,000 times more power. White dwarfs, despite having high surface temperatures and radiation per square centimeter, exhibit lower total luminosity due to their smaller size. Thus, while luminosity and power are related, factors like size and temperature also influence a star's overall characteristics.
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If one star is say 10 times more luminous than another star would that mean it would have 10 times more power as in W? And would that relationship continue with increased luminousity as in a star 1000 times more luminous would have 1000 times more power?
 
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Basically, yes. Luminosity has units of energy per time, and is typically measured in ergs/sec(CGS) or joules/sec(MKS), with joules per second being the same as watts.
 
As a layman, the way I read the H-R diagram, white dwarfs have less luminosity and less absolute visual magnitude than most main sequence stars, yet can have higher surface temperature, higher frequency color index (B-V), and higher surface current density. But perhaps this has nothing to do with power?

Respectfully submitted,
Steve
 
It does have to do with power. The luminosity is the power of the radiation that the stars emit. Since a star is roughly a blackbody, the total luminosity of a star is L =4\pi r^2 * \sigma T^4
where sigma is the Stefan-Boltzmann constant. White dwarfs emit a lot of radiation per square cm of surface area because their temperature is high, but their total luminosity is low because their radius is so small.
 
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