RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB191142
Planetary
Binary lens models
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Model L1 χ2=42454. gOGLE I=5.68582±17.545 s=0.774984±0.170845 q=0.0061831±0.00941489 u0=0.222335±0.559001 α=4.9507±0.195653 ρ*=0.0000101688± 6 3.31018 10 tE=93.656±193.701 t0=8714.78±3.53497 |
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Model L2 χ2=44105.3 gOGLE I=9.32623±5.17671 s=0.852114±0.1253 q=0.02697±0.026456 u0=0.145637±0.0720802 α=2.58478±0.201175 ρ*=0.0622265±0.0361288 tE=103.198±39.8443 t0=8712.66±2.17792 |
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Model L3 χ2=44463.5 gOGLE I=36.8976±3.99886 s=3.43553±0.135337 q=0.324714±0.0112403 u0=0.0723717±0.00456346 α=0.0242764±0.00184125 ρ*=0.014705±0.00409951 tE=524.071±25.3275 t0=9961.27±4.12215 |
Binary lens models with parallax
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Model X1 χ2=42454.1 gOGLE I=5.68587±18.7471 s=0.774984±1.03855 q=0.0061831±0.116288 u0=-0.222335±0.613917 α=1.33249±2.02401 ρ*=0.000218895±341.503 tE=93.656±798.388 t0=8714.78±5.01217 πE,N= -9 1.40654 10±34.7596 πE,E= -10 6.35815 10±1.298 |
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Model X2 χ2=44462. gOGLE I=36.8472±4.22663 s=3.43548±0.140024 q=0.324687±0.0118523 u0=-0.0723679±0.00736988 α=6.25891±0.0022561 ρ*=0.0147137±0.00424635 tE=524.063±25.6677 t0=9961.26±4.65395 πE,N= -6 -2.71705 10±0.000540433 πE,E= -6 4.07697 10±0.000665716 |
Binary lens models with parallax and orbital motion
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Model O1 χ2=42302.1 gOGLE I=2.23288±13.0321 s=0.630702±0.273631 q=0.0342287±0.0590756 u0=-0.395627±1.47241 α=1.2518±0.771957 ρ*=0.0000101301± 6 2.8997 10 tE=55.2433±143.744 t0=8715.67±10.0605 πE,N=1.0394±4.46161 πE,E=0.232543±1.74535 (ds/dt)/s=0.00508113±0.0387019 dα/dt=0.0248199±0.0409867 w3=0.0310439±0.0400858 |
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Model O2 χ2=44461.6 gOGLE I=36.8414±4.44716 s=3.4354±0.137513 q=0.324665±0.0222483 u0=-0.0723595±0.0109096 α=6.25891±0.00230664 ρ*=0.0147237±0.0043668 tE=524.05±25.3407 t0=9961.27±4.94838 πE,N= -6 -5.26093 10±0.000760293 πE,E= -6 8.74535 10±0.000672335 (ds/dt)/s= -8 -2.98753 10± -6 5.80458 10 dα/dt= -9 6.23235 10± -6 4.00549 10 w3= -6 2.04705 10±0.00274148 |