ARCHIVE  Forecast relative to the night starting on 2020/10/24 MST 
Note: click on a figure to magnify the image.
Date of figures refers to the start of night in MST.
Date of figures refers to the start of night in MST.
ARGOS
ARGOS is the Ground Layer Adaptive Optics (GLAO) system of LBT. The single DM is conjugated at 126 m above the ground. The wind speed at which the system is therefore sensible is the integral of the wind speed of each turbulence layer developed inside the depth of field weighted by the correspondent C_{N}^{2}, normalized by the turbulence developed in the whole depth of field (see Eq.1). The total depth of field ΔH is defined as ΔH = 2 (d/θ) centred at the conjugated plane height, where d is the distance between two effective adjacent actuators projected on the pupil of the telescope and θ is the FOV.for DM1: ΔH_{126m} = [308,560]m = 868m
where we considered FOV_{DM1}=4 arcmin.
$V_{eq} = \left[ \frac{\int_{H_{min}}^{H_{max}} v(h)^{5/3} C_N^2(h) dh}{\int_{H_{min}}^{H_{max}} C_N^2(h) dh} \right]^{3/5}$

(1)

H_{min} and H_{max} are the extremes of the vertical slabs. Fig.1 shows the equivalent wind speed V_{eq} temporal evolution integrated on the respective depth of field ΔH_{i} between the sunset and the sunrise as indicated in Eq.1 during the night.
Astronomical dusk and dawn are shown too. On the xaxis is time in UT (bottom), in MST (top). Raw data points frequency is equal to the model timestep (typically from a fraction of second up to a few seconds depending on the model configuration used). Data points are resampled at a frequency of 20 minutes after a 1hour moving average. The error bars are the sigma over the 20 minutes sampling, computed before the moving average. V_{eq} gives us an information on how fast/slow an AO system has to run.
Fig. 1: V_{eq} temporal evolution between the sunset and the sunrise related to the atmospheric slab sensed by DM1. 