RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB171172
Planetary
Binary lens models
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Model L1 χ2=1361.41 gOGLE=-0.56426±6.57528 s=2.11766±2.8094 q=0.00304811±0.00785691 u0=1.33573±3.14249 θ=2.20124±0.577765 ρ*=0.0196884±1.47747 tE=18.3692±28.8526 t0=7958.21±2.42867 |
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Model L2 χ2=1431.31 gOGLE=-0.784182±0.923054 s=0.403824±0.064928 q=0.000771151±0.00165398 u0=1.76793±0.449044 θ=5.18585±0.0736566 ρ*=0.00228832±0.920492 tE=15.3617±2.70497 t0=7958.4±1.2357 |
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Model L3 χ2=3387.11 gOGLE=28.6069±2.41152 s=0.698761±0.0253604 q=0.39545±0.125875 u0=0.0105474±0.0163763 θ=1.8103±0.0858863 ρ*=0.039852±0.0137284 tE=74.3855±10.8285 t0=7967.12±1.06265 |
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Model L4 χ2=3724.15 gOGLE=16.3191±2.55472 s=1.95206±0.0675474 q=0.937377±0.109024 u0=0.504793±0.0582656 θ=4.18025±0.096913 ρ*=0.0357995±0.00700607 tE=110.802±15.2858 t0=8002.5±0.9123 |
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Model L5 χ2=3828.83 gOGLE=20.2929±2.66699 s=2.02208±0.048314 q=0.717712±0.0882504 u0=0.458831±0.0466907 θ=4.16161±0.0680483 ρ*=0.0332695±0.00750498 tE=121.041±9.77746 t0=8004.54±2.49888 |