RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB140259
Binary with parallax effect
Binary lens models with parallax and orbital motion
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Model O1 χ2=2403.91 gOGLE=0.413964±0.203439 s=0.5511±0.0742504 q=0.925447±1.64271 u0=0.0865316±0.0503293 θ=1.52015±0.212979 ρ*=0.000671179±0.0386444 tE=77.8895±32.1032 t0=6802.12±2.31235 π⊥=-1.01519±0.293273 π||=-1.91045±1.18399 ds/dt=0.00132431±0.00599146 dθ/dt=0.00450368±0.0174537 w3=0.010761±0.0272521 |
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Model O2 χ2=8246.68 gOGLE=0.784835±0.351038 s=0.54973±0.0218007 q=0.988999±1.3041 u0=-0.0873023±0.0407422 θ=1.54686±0.131612 ρ*=0.000388095±0.0600967 tE=88.4507±18.7711 t0=6801.98±2.59433 π⊥=-0.809295±2.18469 π||=1.60306±0.463999 ds/dt=-0.0044905±0.0050434 dθ/dt=0.00745108±0.00164982 w3=0.0131818±0.00498069 |
Binary lens models with parallax
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Model X1 χ2=1764.63 gOGLE=0.377897±0.313337 s=0.551949±0.056036 q=0.939113±0.196324 u0=0.0865199±0.0066474 θ=1.5241±0.0454672 ρ*=0.0015616±0.00334691 tE=72.616±23.0809 t0=6802.16±0.686052 π⊥=-0.655397±0.29308 π||=-0.760166±0.469482 |
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Model X2 χ2=2342.28 gOGLE=0.187869±0.122703 s=0.601905±0.0182043 q=0.889166±0.120189 u0=-0.0976573±0.00254462 θ=1.53891±0.0400263 ρ*=0.00185398±0.0172623 tE=71.317±17.2161 t0=6801.64±0.601673 π⊥=-0.145448±0.27269 π||=0.00105545±0.716775 |
Binary lens models
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Model L1 χ2=2978.34 gOGLE=0.26469±0.135144 s=0.601862±0.0178646 q=0.791392±0.0475747 u0=-0.0975357±0.00239896 θ=1.52219±0.0181112 ρ*=0.00174331±0.00176273 tE=81.6786±11.0447 t0=6801.57±0.347337 |
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Model L2 χ2=4871.68 gOGLE=0.325693±0.156012 s=0.608559±0.0114111 q=0.686516±0.0481009 u0=-0.0919876±0.0023653 θ=1.57141±0.0178918 ρ*=0.00176906±0.00273894 tE=75.3466±7.02925 t0=6801.96±0.528812 |
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Model L3 χ2=5058.06 gOGLE=0.586807±0.223807 s=0.579596±0.014469 q=0.641957±0.0973814 u0=-0.084348±0.00315318 θ=1.57419±0.0258857 ρ*=0.00141±0.00447452 tE=96.1874±16.5915 t0=6801.95±0.869145 |