this is for holding javascript data
ef (OU) write about scale height
about 10 years ago
Commit id: f2bef3e2c71a147d819802de1da8339567540668
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\section{Scale Heights}
\paragraph{Parameters - SFR, IMF and z}
The authors assume In general, most stars in spiral disk galaxies orbit within a
constant Star Formation Rate (0-12Gyr) and 2D plane. However disk stars also have a
time independent IMF as per \cite{kroupa} . component of their orbits in the vertical direction. The
metallicity parameter [Fe/H] must population of disk stars that show a distribution of vertical heights can be
held constant for characterized by a scale height, \emph{h}. For any single scale height, the
duration probability of
finding a
BSE code run (i.e. it is age-independent and uniform) so star at a given height z above the
authors combined several runs with different upper and lower IMF limits in order disk is proportional to
mimic the observed [Fe/H] distributions.
\paragraph{Parameters - orbit-sizes, mass-ratios, eccentricities}
\label{par:_f_a_q_e_}
For the BSE software runs, the authors made exp(-z/h). If a galaxy is characterized by a
simplifying assumption \emph{bimodal} distribution of scale heights, this implies that the
function $f(a,q,e)$ galaxy is
separable and they assigned various analytic formulae to each of: $f(a)$ - initial orbit-sizes, $f(q)$ - initial mass ratios and $f(e)$ - initial eccentricities.
\paragraph{}
All parameters for the BSE code were kept at their default values and in order to handle brown dwarfs with really composed of two different kinds of disks: a
mass below $0.08 M_{\odot}$ the authors used an extra data grid from Baraffe et al. (1998).
\paragraph{}
For orbital periods above 5 years, each binary component was evolved separately thick disk and a
binary was made from two single-star models (S+S) using approximations given by Hurley thin disk. It is this fact that Bovy et al.
(2000).
\paragraph{}
The authors used this parallel S+S approximation as a check on the full BSE models and found the S+S approach gave a roughly similar a-distribution but slightly more short-period pairs then the more detailed BSE calculations. are arguing against.