RTModel
Real-Time Microlensing Modelling
by Valerio Bozza
OB190825
Planetary
Binary lens models
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Model L1 χ2=21399.4 gOGLE I=2.85525±0.855172 s=1.51798±0.535615 q=0.00238676±0.00421565 u0=0.00702997±0.00203949 α=0.323693±0.109133 ρ*=0.00535909±0.00187945 tE=66.6718±16.1108 t0=8662.39±0.344675 |
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Model L2 χ2=21540.6 gOGLE I=5.65339±1.47643 s=0.164696±0.0422275 q=0.378115±0.397212 u0=0.00410699±0.00151174 α=4.77701±0.0448602 ρ*=0.00458859±0.00133486 tE=104.925±25.7815 t0=8662.62±0.072832 |
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Model L3 χ2=21792.5 gOGLE I=1.30713±1.3009 s=0.617314±0.198742 q=0.00434202±0.00511116 u0=0.0126918±0.00982813 α=4.37807±0.16551 ρ*=0.0056131±0.0091581 tE=43.6321±32.2428 t0=8662.47±0.0754943 |
Binary lens models with parallax
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Model X1 χ2=20930.2 gOGLE I=3.01146±1.36921 s=1.51378±0.530212 q=0.00223227±0.0035074 u0=0.00656146±0.00147131 α=0.326908±0.0898126 ρ*=0.00496006±0.00151563 tE=70.7153±28.8341 t0=8662.39±0.296194 πE,N=1.4472±1.96216 πE,E=-1.0722±1.71478 |
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Model X2 χ2=20961.4 gOGLE I=2.96267±1.19728 s=0.675007±0.223369 q=0.00219517±0.00331271 u0=-0.00732147±0.00141821 α=5.96609±0.104618 ρ*=0.00504699±0.000842588 tE=69.4731±24.2643 t0=8662.51±0.0623162 πE,N=1.46596±1.9306 πE,E=-1.12638±1.64787 |
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Model X3 χ2=21212.7 gOGLE I=1.16186±1.32997 s=0.614705±0.195618 q=0.00442228±0.00565137 u0=0.0132318±0.0122302 α=4.37884±0.153832 ρ*=0.00553645±0.00994168 tE=42.0557±35.4968 t0=8662.47±0.0756642 πE,N=2.99951±5.17084 πE,E=-2.22755±3.55124 |