RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB150966
Planetary
Binary lens models
 |
Model L1 χ2=10806.3 gOGLE=-0.0171937±0.0269322 s=0.924403±0.0443491 q=0.000148123±0.0000688402 u0=0.011971±0.000237246 θ=2.24923±0.0331 ρ*=0.00139177±0.000152406 tE=55.9048±3.30715 t0=7205.21±0.0205734 |
 |
Model L2 χ2=10886. gOGLE=-0.0920812±0.0369675 s=0.906035±0.0638756 q=0.000201002±0.000128903 u0=0.0137084±0.000417729 θ=2.2464±0.0344508 ρ*=0.00154418±0.000226045 tE=49.4844±3.10352 t0=7205.2±0.0226352 |
 |
Model L3 χ2=10890.8 gOGLE=-0.0972233±0.036723 s=1.11413±0.0842162 q=0.000191772±0.000128842 u0=0.0137737±0.000405207 θ=2.24744±0.0267385 ρ*=0.00159515±0.000195227 tE=49.0023±2.94029 t0=7205.21±0.0198419 |
Binary lens models with parallax
 |
Model X1 χ2=10712.9 gOGLE=-0.0423116±0.0484035 s=0.914831±0.0455904 q=0.00016665±0.0000876476 u0=0.0122659±0.0000944759 θ=2.24972±0.0342075 ρ*=0.00142202±0.000160212 tE=54.7708±3.12331 t0=7205.21±0.0221148 π⊥=-0.0599105±0.7425 π||=0.279569±1.02684 |
 |
Model X2 χ2=10754.5 gOGLE=-0.027379±0.202525 s=0.925767±0.0405133 q=0.000145851±0.0000628718 u0=-0.0118437±0.000220265 θ=4.03408±0.0334733 ρ*=0.00137393±0.000148721 tE=56.6591±3.4729 t0=7205.21±0.0217119 π⊥=-0.166216±4.58521 π||=0.289516±1.16802 |