RTModel
Real-Time Microlensing Modeling
by Valerio Bozza
GD240acn
Under investigation
Binary lens models
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Model L1 χ2=105700. s=2.63455±0.0958888 q=0.320775±0.00855672 u0=0.0445989±0.0140962 α=6.18782±0.03123 ρ*=0.00430549±0.00412735 tE=444.176±24.8624 t0=10191.6±4.40142 |
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Model L2 χ2=105927. s=2.65017±0.0896752 q=0.361805±0.0138152 u0=0.0535125±0.0198832 α=6.18018±0.0413894 ρ*=0.00362691±0.00590119 tE=439.009±21.5782 t0=10169.4±8.76313 |
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Model L3 χ2=106240. s=2.6988±0.0878455 q=0.423424±0.014561 u0=0.0661418±0.0183057 α=6.17443±0.0309254 ρ*=0.00376054±0.00623932 tE=427.14±18.7163 t0=10138.6±9.53095 |
Binary lens models with parallax
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Model X1 χ2=102994. s=2.79551±0.0151896 q=0.380566±0.00332987 u0=-0.0496114±0.00117985 α=0.193409±0.00295455 ρ*=0.00361007±0.000586306 tE=443.404±2.50095 t0=10163.3±0.903203 πE,N=-0.0114279±0.000107936 πE,E=0.0127343±0.000232499 |
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Model X2 χ2=104031. s=2.77399±0.0165031 q=0.393084±0.00348551 u0=-0.0565435±0.00187834 α=0.175953±0.00505318 ρ*=0.00370272±0.000557954 tE=449.123±3.42079 t0=10155.7±1.00466 πE,N=-0.00888033±0.000126889 πE,E=0.0113332±0.000185736 |
Binary lens models with parallax and orbital motion
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Model O1 χ2=102742. s=2.79483±0.027596 q=0.38056±0.0184092 u0=-0.0499225±0.00124114 α=0.193143±0.00305504 ρ*=0.00358±0.000732811 tE=443.153±7.94933 t0=10163.3±1.17473 πE,N=-0.0113029±0.000122169 πE,E=0.0125506±0.000301519 (ds/dt)/s= -6 1.26066 10±0.0000691219 dα/dt= -7 -8.95878 10± -6 8.33856 10 w3=0.000138798±0.000489189 |