RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB151395
Planetary
Binary lens models
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Model L1 χ2=3510.96 gOGLE=0.737971±0.32903 s=0.137564±0.391171 q=0.0125685±0.0780375 u0=0.0012798±0.00045163 θ=3.38963±0.297874 ρ*=0.00081324±0.000536144 tE=30.0618±9.7924 t0=7194.15±0.00676911 |
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Model L2 χ2=3524.91 gOGLE=0.72689±0.481529 s=4.05425±0.67733 q=0.00344145±0.00236128 u0=0.00530454±0.000714643 θ=3.45342±0.287505 ρ*=0.000759868±0.000758898 tE=29.9016±14.7307 t0=7194.53±0.16312 |
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Model L3 χ2=3532.66 gOGLE=0.66519±0.437753 s=3.38858±0.50073 q=0.00242817±0.00145296 u0=0.00392619±0.000546062 θ=3.49004±0.277884 ρ*=0.000770724±0.000699295 tE=28.6907±13.4044 t0=7194.36±0.0720495 |
Extended source Point-lens model
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Model EP χ2=4419.2 gOGLE=0.483598±0.0174488 u0=0.00159841±0.000643594 tE=24.8602±10.1602 t0=7194.15±0.00106751 ρ*=0.00167222±0.000766115 |
Extended source Point-lens model with parallax
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Model EX χ2=4562.41 gOGLE=1.35306±0.0355161 u0=0.000804612±0.00036357 tE=49.2914±22.6819 t0=7194.15±0.00110041 ρ*=0.000841874±0.000433019 π⊥=-1.96852±2.0949 π||=-1.18874±1.49694 |
Binary lens models with parallax
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Model X1 χ2=3654.36 gOGLE=0.760802±0.54309 s=0.136936±0.409413 q=0.012621±0.0823139 u0=-0.00128001±0.000460275 θ=2.89349±0.310112 ρ*=0.000816254±0.000547953 tE=30.0119±9.90286 t0=7194.15±0.00694974 π⊥=0.0164296±46.2386 π||=2.97308±24.3827 |
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Model X2 χ2=3657.38 gOGLE=0.716066±0.562458 s=0.13811±0.383441 q=0.0128268±0.078312 u0=0.00131376±0.000509022 θ=3.39432±0.345071 ρ*=0.00083481±0.000411565 tE=29.2788±10.342 t0=7194.15±0.0067405 π⊥=0.018044±33.596 π||=1.91363±32.2431 |
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Model X3 χ2=3678.16 gOGLE=0.728563±0.523552 s=4.0552±0.71544 q=0.00344273±0.00193068 u0=0.00534345±0.000824869 θ=3.45621±0.215147 ρ*=0.000761268±0.000729682 tE=29.9087±14.7682 t0=7194.53±0.0363947 π⊥=-1.97003±34.8476 π||=1.76986±45.106 |