RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB160399
Planetary
Binary lens models
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Model L1 χ2=2644.98 gOGLE=-0.00215935±0.290877 s=0.864298±0.0633793 q=0.001489±0.00153321 u0=0.183194±0.036447 θ=4.30686±0.0806095 ρ*=0.006851±0.0486605 tE=42.82±11.6653 t0=7501.68±0.579501 |
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Model L2 χ2=3639.87 gOGLE=-0.915919±0.0726314 s=0.604103±0.0072679 q=0.0023523±0.000985368 u0=1.04016±0.00786547 θ=4.46993±0.0112186 ρ*=0.0550524±0.0108974 tE=15.1514±0.245173 t0=7501.81±0.310826 |
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Model L3 χ2=3875.19 gOGLE=-0.949807±0.199383 s=0.534081±0.00746665 q=0.002359±0.00103584 u0=1.31736±0.0337619 θ=4.47339±0.0225923 ρ*=0.062461±0.0103862 tE=13.2663±1.9317 t0=7502.08±0.542693 |
Binary lens models with parallax
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Model X1 χ2=2645.05 gOGLE=-0.00215143±0.50987 s=0.864298±0.0737832 q=0.001489±0.00275883 u0=0.183194±0.0744589 θ=4.30686±0.359338 ρ*=0.006851±0.075088 tE=42.82±41.3766 t0=7501.68±0.811811 π⊥=0.000999988±22.0415 π||=0.000999997±1.11717 |
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Model X2 χ2=2645.11 gOGLE=-0.00218173±0.505514 s=0.864298±0.0575246 q=0.001489±0.00219058 u0=-0.183194±0.0751663 θ=1.97633±0.282322 ρ*=0.006851±0.0446286 tE=42.82±30.8617 t0=7501.68±0.562722 π⊥=0.00100001±14.8744 π||=0.000999997±0.965983 |
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Model X3 χ2=3378.41 gOGLE=-0.910091±0.152532 s=0.61489±0.00677644 q=0.002951±0.00139057 u0=0.982346±0.0256387 θ=4.39009±0.0286316 ρ*=0.062515±0.0110887 tE=13.1505±3.68057 t0=7502.29±0.519565 π⊥=1.98165±12.2249 π||=-3.±1.84201 |