RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
KB160227
Planetary
Binary lens models
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Model L1 χ2=1641.32 gMOA=523.591±85.5396 s=1.00829±0.0206464 q=0.0145494±0.00237129 u0=0.111942±0.0234365 θ=5.594±0.208485 ρ*=0.00335614±0.00126853 tE=14.8644±1.70336 t0=7517.61±0.364235 |
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Model L2 χ2=1646.83 gMOA=701.323±142.004 s=1.00897±0.0178247 q=0.0083321±0.0014339 u0=0.0817732±0.0183149 θ=5.58805±0.219469 ρ*=0.00241084±0.0010683 tE=18.0691±3.28613 t0=7517.55±0.358804 |
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Model L3 χ2=2038.22 gMOA=84.1415±8.07935 s=1.46578±0.000632244 q=0.492577±0.0492327 u0=0.614509±0.00538165 θ=1.1017±0.044885 ρ*=0.00710087±0.00558579 tE=7.51573±0.532293 t0=7519.57±0.466184 |
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Model L4 χ2=2043.36 gMOA=483.974±203.494 s=1.22311±0.212915 q=0.0047288±0.0129462 u0=0.131636±0.0416707 θ=2.18666±0.168224 ρ*=0.00248668±0.00391539 tE=10.7914±2.67965 t0=7516.94±0.226362 |
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Model L5 χ2=2072.08 gMOA=50.3962±2.59648 s=1.52158±0.0455996 q=0.06181±0.0154798 u0=0.701522±0.0673778 θ=1.38711±0.00699065 ρ*=0.0166792±0.00677609 tE=5.96834±0.531612 t0=7518.31±0.136204 |