RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
KB140270
Binary or planetary
Binary lens models
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Model L1 χ2=8739.95 gOGLE=-0.581541±0.240744 s=1.77176±0.010593 q=0.0191996±0.00970384 u0=1.23277±0.0121039 θ=1.4576±0.00276292 ρ*=0.00546491±0.00102497 tE=26.665±1.80065 t0=6807.73±0.24205 |
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Model L2 χ2=8814.73 gOGLE=-0.477766±0.637289 s=1.6692±0.00802859 q=0.042797±0.0588696 u0=1.11807±0.00508229 θ=1.49618±0.00294642 ρ*=0.00632033±0.0019318 tE=23.3668±5.34747 t0=6805.95±0.385453 |
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Model L3 χ2=8874.57 gOGLE=-0.56714±0.0927908 s=1.94917±0.0192351 q=0.0536559±0.0102905 u0=1.23102±0.0273172 θ=1.76725±0.00475881 ρ*=0.00755919±0.00108422 tE=20.216±0.813822 t0=6799.04±0.234824 |
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Model L4 χ2=8900.02 gOGLE=-0.596754±0.0893719 s=1.9413±0.0205013 q=0.055494±0.0107282 u0=1.22001±0.0330905 θ=1.77166±0.00551786 ρ*=0.00864608±0.00136098 tE=17.5634±1.41664 t0=6799.63±0.351099 |
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Model L5 χ2=8900.38 gOGLE=-0.551677±0.0744946 s=1.9584±0.0149257 q=0.0520277±0.00778027 u0=1.24279±0.0221765 θ=1.77716±0.00384326 ρ*=0.00706365±0.00115719 tE=21.6474±0.597959 t0=6798.36±0.182732 |