RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB191190
Binary (with possible orbital motion or planet or binary source)
Binary lens models
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Model L1 χ2=15897.9 gOGLE I=3.35127±0.735912 s=0.689927±0.00211712 q=0.205857±0.0341844 u0=0.0962661±0.000491866 α=1.3888±0.192805 ρ*=0.000644613±0.000353751 tE=28.2227±4.60836 t0=8696.66±0.21778 |
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Model L2 χ2=16214.1 gOGLE I=2.71906±0.797689 s=2.2548±0.00100628 q=0.695918±0.00239101 u0=0.62558±0.000877289 α=4.93989±0.000772877 ρ*=0.000583407±0.000172931 tE=37.2956±0.256126 t0=8690.81±0.0303183 |
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Model L3 χ2=16327.9 gOGLE I=2.99158±0.684103 s=0.714446±0.00335977 q=0.195331±0.0097827 u0=0.100876±0.000694372 α=1.44397±0.0940024 ρ*=0.000708±0.000435175 tE=25.8743±1.50892 t0=8696.55±0.138544 |
Binary lens models with parallax
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Model X1 χ2=15649.4 gOGLE I=3.37749±0.886979 s=0.69004±0.00223209 q=0.204894±0.0451265 u0=-0.096251±0.000473539 α=4.90145±0.0411393 ρ*=0.000615789±0.000396698 tE=28.0404±5.82422 t0=8696.66±0.12956 πE,N=3.±15.9602 πE,E=-0.766387±5.67351 |
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Model X2 χ2=15650.2 gOGLE I=3.36162±0.7749 s=0.690148±0.00357789 q=0.204528±0.0634711 u0=0.0962121±0.000553524 α=1.38707±0.255839 ρ*=0.000639954±0.000225887 tE=28.0792±5.90992 t0=8696.65±0.532379 πE,N=-3.±14.9766 πE,E=0.00756705±9.04274 |
Binary lens models with parallax and orbital motion
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Model O1 χ2=15558.5 gOGLE I=3.04826±0.814393 s=0.717614±0.00214649 q=0.193158±0.034129 u0=-0.102218±0.000486792 α=4.92803±0.104538 ρ*=0.000652807±0.000596556 tE=26.1828±3.56339 t0=8696.68±0.163903 πE,N=1.35347±8.1641 πE,E=0.481136±5.6863 (ds/dt)/s=0.000246928±0.0095129 dα/dt=0.0151433±0.0143612 w3=0.0342951±0.00713101 |
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Model O2 χ2=15592.6 gOGLE I=3.45959±0.877383 s=0.690544±0.00302494 q=0.203644±0.0481731 u0=-0.0960827±0.000462426 α=4.91252±0.0281999 ρ*=0.000631418±0.000506159 tE=29.4817±5.24755 t0=8696.65±0.205081 πE,N=-0.965962±7.56777 πE,E=-2.25351±1.4922 (ds/dt)/s=0.00171514±0.0128941 dα/dt=0.00613991±0.0601113 w3=0.0660842±0.0725373 |