RTModel
Real-Time Microlensing Modeling
by Valerio Bozza
KB210047
Binary
Binary lens models
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Model L1 χ2=77275.7 gMOA I=-0.185966±0.816569 s=0.24887±0.0890555 q=0.822443±0.917037 u0=0.035939±0.0276873 α=2.41852±0.105578 ρ*=0.000195306±0.278224 tE=58.9451±43.2725 t0=9316.95±0.276354 |
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Model L2 χ2=77418.8 gMOA I=-0.211951±0.706845 s=0.252999±0.0814123 q=0.958443±0.95063 u0=0.0370902±0.0244034 α=0.877698±0.114145 ρ*=0.0000944844±0.576753 tE=57.0183±37.8622 t0=9316.75±0.293498 |
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Model L3 χ2=84555.2 gMOA I=-0.96917±0.127399 s=0.857021±0.0503678 q=0.925887±0.102347 u0=0.910168±0.0755696 α=3.20142±0.0267531 ρ*=0.076626±0.0128213 tE=11.7919±1.43548 t0=9316.6±0.200193 |
Binary lens models with parallax
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Model X1 χ2=75530.7 gMOA I=-0.309825±0.8812 s=0.268103±0.0971178 q=0.79527±1.0383 u0=-0.0430359±0.0347794 α=3.85975±0.148173 ρ*=0.00380891±0.0236516 tE=50.2933±37.1376 t0=9316.94±0.403723 πE,N=-2.88637±5.61649 πE,E=-0.249035±1.46575 |
Binary lens models with parallax and orbital motion
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Model O1 χ2=75530.2 gMOA I=-0.309873±1.31566 s=0.26805±0.1528 q=0.794942±1.37026 u0=-0.0430404±0.0524792 α=3.85977±0.213844 ρ*=0.00378023±0.0291825 tE=50.2935±54.5138 t0=9316.94±0.873794 πE,N=-2.899±8.96226 πE,E=-0.250795±2.99113 (ds/dt)/s=-0.000136212±0.0778789 dα/dt=0.0000409587±0.114855 w3= -7 1.00001 10±28591.2 |