RTModel
Real-Time Microlensing Modeling
by Valerio Bozza
OB230189
Binary
Binary lens models
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Model L1 χ2=7258.83 gOGLE I=0.460155±0.389684 s=0.311328±0.0460441 q=0.442022±0.177356 u0=0.00196139±0.00855641 α=3.86092±0.194678 ρ*=0.00185464±0.000610806 tE=38.1033±12.625 t0=10060.9±0.0582751 |
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Model L2 χ2=7910.1 gOGLE I=1.29591±0.0200308 s=4.0552±0.0132196 q=0.249548±0.000115015 u0=0.378753±0.000885689 α=3.67197±0.00189125 ρ*=0.00120574±0.000233286 tE=58.6008±0.241095 t0=10099.2±0.022492 |
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Model L3 χ2=7974.06 gOGLE I=0.858518±0.0148511 s=4.0552±0.011546 q=0.3287±0.0001481 u0=0.486228±0.00109858 α=3.69248±0.00182055 ρ*=0.00142453±0.000248969 tE=49.7406±0.18235 t0=10100.7±0.0208243 |
Binary lens models with parallax
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Model X1 χ2=7132.48 gOGLE I=0.465351±0.0975217 s=0.311342±0.0118871 q=0.44209±0.0504139 u0=0.00196496±0.00203427 α=3.86076±0.045282 ρ*=0.00185577±0.000153672 tE=38.1064±3.06764 t0=10060.9±0.0159154 πE,N=-1.49381±0.978476 πE,E=0.0580041±0.20689 |
Binary lens models with parallax and orbital motion
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Model O1 χ2=6997.71 gOGLE I=0.493852±0.130344 s=0.311946±0.0126392 q=0.435156±0.0660669 u0=-0.0037066±0.00174525 α=2.33065±0.0419659 ρ*=0.00182849±0.000183855 tE=37.863±3.77338 t0=10060.9±0.0192639 πE,N=-2.99739±1.0673 πE,E=-1.13578±0.509729 (ds/dt)/s=0.000841257±0.00222897 dα/dt=-0.074539±0.014388 w3=0.000622024±0.0016621 |