Description Usage Arguments Details Value Author(s) References Examples
Calculate the separation and position angle of a binary star
| 1 | 
| p | period (scalar, year) | 
| t | time of periastron passage (scalar, year) | 
| e | orbit eccentricity (scalar between 0 and 1) | 
| a | semi-major axis (scalar, arc second) | 
| i | scalar, inclination | 
| omega | node (scalar, degree) | 
| omega2 | longitude of periastron (scalar, degree) | 
| t2 | epoch of observation (scalar, year) | 
This function will return the separation rho and position angle theta of a visual binary star derived from its orbital elements. The algorithm is from Meuss (1992; also 1998).
An R list with two scalar elements: \
| rho | separation (arcsec) | 
| theta | position angle measured east of north (degree) | 
In case of errors, rho and theta are returned as -1.
Written, Sebastian Kohl, 2012.
R adaptation by Arnab Chakraborty June 2013
Meeus J., 1992, Astronomische Algorithmen, Barth. Meeus, J., 1998, “Astronomical Algorithms”, 2nd ed.
| 1 2 3 | #  Find the position of Eta Coronae Borealis at the epoch 1980.0
#  Result:   rho=     0.411014    theta=       318.42307
rhotheta(41.623, 1934.008, 0.2763, 0.907, 59.025, 23.717, 219.907, 1980.0)
 | 
$rho
[1] 0.4110178
$theta
[1] 318.4243
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