Hi,
I am a bit confused with the units of the non-adiabatic exp(-i*sigma*t) term
mode period = 2*pi/sigma (from documentation) --> so here sigma is the angular frequency having unit (1/rad)
now the output omega by gyre is dimensionless.
sigma = omega*sqrt(GM/R^3) --> sqrt(GM/R^3) has unit of (1/s) --> so sigma here is the normal frequency having unit of (1/s)
what am I missing here in my understanding?
unit of sigma in nonadiabatic calculation
- rhtownsend
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Re: unit of sigma in nonadiabatic calculation
Hi Anwesha --
Thanks for your questions!
Hope this answers your question!
cheers,
Rich
Thanks for your questions!
In fact, the unit of sigma is rad/second (since sigma = 2*pi/period). That's sometimes also written as 1/second, since radians are unitless.
The 1/second you mention here is the same as the 1/second I give above.
Hope this answers your question!
cheers,
Rich
Re: unit of sigma in nonadiabatic calculation
Hi Rich,
thank you so much for the clarification. So, if I want the eigen frequencies in 'rad/s' to compare with lamb and Brunt Vaisala (both of which I have found in rad/s) that would simply mean I will be using sigma (without having any additional factor of 2pi)?
thank you so much for the clarification. So, if I want the eigen frequencies in 'rad/s' to compare with lamb and Brunt Vaisala (both of which I have found in rad/s) that would simply mean I will be using sigma (without having any additional factor of 2pi)?
- rhtownsend
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Re: unit of sigma in nonadiabatic calculation
Yes, that's right -- assuming the Brunt is also in rad/s.