RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB170047
Binary or planetary
Binary lens models
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Model L1 χ2=6739.67 gOGLE=0.0373547±0.0715695 s=0.309336±0.0587229 q=0.677462±0.246568 u0=0.139813±0.0125391 θ=5.24445±0.0721373 ρ*=0.045018±0.116987 tE=50.198±2.35842 t0=7850.71±0.238991 |
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Model L2 χ2=6998.93 gOGLE=0.041146±0.130781 s=1.18318±0.291582 q=0.00600509±0.0053102 u0=0.142918±0.0160535 θ=4.54013±0.0514877 ρ*=0.0660246±0.0207786 tE=50.6795±4.22717 t0=7850.16±0.109111 |
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Model L3 χ2=7181.13 gOGLE=0.0243736±0.17346 s=0.280582±0.0238245 q=0.942946±0.698702 u0=0.142389±0.0245028 θ=0.619515±0.0851822 ρ*=0.0000101301±0.30446 tE=50.9968±5.08841 t0=7849.76±0.178221 |
Binary lens models with parallax
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Model X1 χ2=6175.98 gOGLE=0.39286±0.398946 s=1.64553±0.223853 q=0.0157847±0.00994772 u0=-0.118997±0.035614 θ=1.726±0.0476275 ρ*=0.00235192±0.00852864 tE=65.1652±20.7261 t0=7850.16±0.142892 πE,N=0.75262±0.63173 πE,E=0.0516809±0.0825769 |
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Model X2 χ2=6219.82 gOGLE=0.367718±0.419995 s=1.72168±0.284915 q=0.0180714±0.0108811 u0=0.125781±0.0342536 θ=4.53372±0.0488069 ρ*=0.000262526±0.884778 tE=59.7551±15.9104 t0=7850.29±0.273372 πE,N=0.694106±0.705999 πE,E=0.0638406±0.0719328 |
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Model X3 χ2=6323.7 gOGLE=0.320811±0.401694 s=0.307757±0.0840741 q=0.608033±0.842704 u0=-0.114662±0.0371134 θ=1.01425±0.195887 ρ*=0.054532±0.0273757 tE=63.2771±21.5002 t0=7850.65±0.804552 πE,N=0.873595±0.694182 πE,E=0.0751958±0.181468 |