RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB170557
Binary
Binary lens models
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Model L1 χ2=78455.5 gOGLE=-0.410998±0.244731 s=1.56048±0.0406916 q=0.379229±0.164845 u0=0.652188±0.0359192 θ=1.64045±0.0503613 ρ*=0.0103405±0.00733351 tE=8.91545±0.83043 t0=7874.38±0.394787 |
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Model L2 χ2=78916.9 gOGLE=-0.480215±0.145534 s=1.44888±0.0145069 q=0.332504±0.0636372 u0=0.561035±0.0418433 θ=1.64009±0.063236 ρ*=0.0114463±0.00642393 tE=7.74002±0.559033 t0=7874.48±0.356294 |
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Model L3 χ2=79216.4 gOGLE=1.13534±0.208893 s=0.638342±0.0349066 q=0.527162±0.106165 u0=0.00178065±0.00650276 θ=4.75538±0.044725 ρ*=0.00507644±0.00236762 tE=10.3497±1.8359 t0=7874.72±0.159496 |
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Model L4 χ2=81082.9 gOGLE=0.711132±0.209002 s=0.677933±0.0269701 q=0.60037±0.238023 u0=0.00844481±0.00742195 θ=1.51477±0.0598178 ρ*=0.00566301±0.0029656 tE=9.13604±2.10314 t0=7874.65±0.221783 |
Binary lens models with parallax and orbital motion
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Model O1 χ2=77226.8 gOGLE=0.0564774±0.198892 s=1.8778±0.0606199 q=0.658969±0.101306 u0=0.799805±0.0876948 θ=1.68395±0.174163 ρ*=0.00711207±0.00404815 tE=12.5523±1.9742 t0=7873.66±1.71083 πE,N=1.71017±37.1976 πE,E=1.43464±10.543 ds/dt=0.00208095±0.0060811 dθ/dt=0.00136477±0.0176037 w3=0.0164378±0.198689 |
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Model O2 χ2=78709. gOGLE=1.26175±0.667626 s=0.630508±0.0849606 q=0.505538±0.281826 u0=-0.00264766±0.00750666 θ=1.52708±0.0598643 ρ*=0.00504534±0.00289495 tE=10.8199±5.59179 t0=7874.71±0.393294 πE,N=-1.49081±36.9389 πE,E=3.±17.7947 ds/dt=-0.000391803±0.0266871 dθ/dt=0.00300922±0.0233712 w3=0.0420365±0.0452495 |