RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB191048
Binary with orbital motion
Binary lens models with parallax and orbital motion
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Model O1 χ2=7886.67 gOGLE I=-0.158109±0.0530434 s=1.66126±0.00677949 q=1.00463±0.102311 u0=0.239068±0.0171254 α=1.97879±0.0328715 ρ*=0.00801542±0.00110379 tE=28.7848±0.963663 t0=8703.29±0.108606 πE,N=-0.0446489±1.0337 πE,E=-0.37542±1.01691 (ds/dt)/s=0.0000619612±0.000975335 dα/dt=0.000329227±0.00261152 w3=0.00941739±0.00133614 |
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Model O2 χ2=8526.66 gOGLE I=-0.199812±0.0496006 s=1.63594±0.0056189 q=0.939914±0.113749 u0=0.242794±0.0260297 α=1.92434±0.0453743 ρ*=0.0085393±0.00116117 tE=27.0844±1.57288 t0=8703.86±0.139683 πE,N=0.930711±3.26592 πE,E=-0.965231±1.71071 (ds/dt)/s= -7 -2.50991 10±0.00102245 dα/dt= -7 7.2181 10±0.00476595 w3=0.00132115±0.0995802 |
Binary lens models with parallax
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Model X1 χ2=7984.89 gOGLE I=-0.167528±0.0469319 s=1.65677±0.00544165 q=0.991552±0.102747 u0=0.238735±0.0186828 α=1.97973±0.0292106 ρ*=0.00802964±0.000847337 tE=28.6498±0.89579 t0=8703.33±0.0924964 πE,N=0.383627±1.40745 πE,E=-0.102517±1.1998 |
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Model X2 χ2=8529.72 gOGLE I=-0.199821±0.0465216 s=1.63594±0.00544088 q=0.939911±0.0853073 u0=0.242794±0.0189668 α=1.92434±0.0330845 ρ*=0.00853903±0.00114326 tE=27.0844±1.20084 t0=8703.86±0.136754 πE,N=0.930822±2.36406 πE,E=-0.965481±1.46686 |
Binary lens models
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Model L1 χ2=9244.05 gOGLE I=0.451912±0.0147504 s=2.13505±0.00116033 q=0.327913±0.000966205 u0=1.08566±0.00101945 α=1.91111±0.000544313 ρ*=0.00391487±0.000185265 tE=59.1324±0.148693 t0=8683.29±0.0439063 |