RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB180352
Uncertain: weak anomaly
Binary lens models
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Model L1 χ2=121.693 gOGLE I=1.05753±0.176261 s=1.10812±0.0298265 q=0.0210713±0.0015662 u0=0.282982±0.0406317 α=1.55399±0.0164626 ρ*=0.0816157±0.00290072 tE=64.5987±3.16565 t0=8262.5±0.138064 |
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Model L2 χ2=123.262 gOGLE I=1.42922±0.581618 s=2.48086±0.329038 q=0.498956±0.155357 u0=0.110199±0.0668503 α=3.04515±0.129389 ρ*=0.0486924±0.0271766 tE=86.8163±10.8543 t0=8326.26±11.2782 |
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Model L3 χ2=123.561 gOGLE I=0.0984874±1.14935 s=3.0311±1.79265 q=0.993041±4.3811 u0=0.996916±4.58106 α=4.7738±0.0719761 ρ*=0.0000101301±855.16 tE=82.0326±130.844 t0=8257.02±35.3097 |
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Model L4 χ2=124.223 gOGLE I=2.30139±0.784042 s=1.91672±0.201831 q=0.179401±0.050156 u0=0.22506±0.0482685 α=6.02033±0.0770226 ρ*=0.0364544±0.00679407 tE=102.477±13.9987 t0=8239.36±0.528358 |
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Model L5 χ2=125.866 gOGLE I=12.8845±0.209332 s=3.99942±0.00124828 q=0.164232±0.000327087 u0=3.23412±0.0015846 α=1.56551±0.000247212 ρ*=0.0136583±0.000423325 tE=500.219±15.9083 t0=8270.81±0.310523 |
Binary lens models with parallax
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Model X1 χ2=120.803 gOGLE I=1.05822±0.0694892 s=1.10767±0.0120566 q=0.0208492±0.0018332 u0=0.282455±0.0146036 α=1.55356±0.0235737 ρ*=0.082081±0.00596267 tE=64.6826±3.26891 t0=8262.5±0.123891 πE,N=-0.033777±0.280479 πE,E=-0.00611519±0.0177959 |
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Model X2 χ2=121.24 gOGLE I=1.05549±0.182769 s=1.10815±0.0300602 q=0.0209416±0.00242509 u0=-0.28302±0.0435228 α=4.7285±0.0227338 ρ*=0.0818882±0.00242188 tE=64.5627±3.47239 t0=8262.51±0.130107 πE,N=0.00792921±0.708476 πE,E=-0.00446678±0.0178438 |
Extended source Point-lens model with parallax
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Model EX χ2=182.43 gOGLE I=32.5928±1.42409 u0=0.0208124±0.00180796 tE=589.808±145.138 t0=8262.39±0.337282 ρ*=0.021432±0.000720894 πE,N=-0.230427±0.108235 πE,E=-0.0220007±0.0787201 |