1. Introduction
The Fireball Recovery and Inter Planetary Observation Network (FRIPON) network [1] uses all-sky cameras in order to detect fireballs. The FRIPON network comprises over 150 cameras installed all over Europe [1]. In this work we focus on the results obtained by the Meteorite Orbits Reconstruction by Optical Imaging (MOROI) [2] component of the FRIPON network in Romania. As of May 2022, the MOROI network detects the events with the use of 13 all-sky cameras.
2. Methods
The method for computing the fireball trajectory used by FRIPON is presented in [3].
The height, velocity and slope γ of the meteoroid are the input data for computing the ballistic coefficient α and the mass-loss parameter β. We select the candidates that are likely to produce meteorites of the ground using the α-β algorithm presented in [4], [5], [6], [7].
3. Results
Starting from January 2021 (the starting moment of data fusion of the MOROI network into the FRIPON network) until the present time (May 2022) over 100 meteors were detected. We present the most spectacular events that are likely to result on a meteorite production on the surface of the Earth.
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)
Figure 1: The outcome of the FRIPON (MOROI) detections in Romania
In Figure 1 are represented the coordinates of the meteoroids with noticeable deceleration in the (ln(αsinγ),lnβ) coordinates system. The values of the shape parameter correspond to the cases when the meteoroid doesn’t rotate (µ=0) or rotates uniformly (µ=2/3).
The boundaries (‘likely fall’, ‘possible fall’, ‘unlikely fall’) are represented for meteoroids with final mass of 50 g.
We processed the 100 detections of the FRIPON (MOROI) network in Romania. From this amount of data, we found 15 fireball events with noticeable deceleration. We found one event in the ‘likely fall’ area and three events in the ‘possible fall’ area. The fireball that is likely to produce meteorites was detected by the MOROI network on 24.11.2021 at 19:20:57 UT.
We model the dark flight trajectory of the meteoroids with the ‘likely fall’ and ‘possible fall’ outcomes and determine their strewn field with the model presented in [8], [9]. We use the wind model from the European Centre for Medium-Range Weather Forecasts (ECMWF).
A meteorite recovery campaign will be organised to identify the strewn field area.
Acknowledgement.
The work of IB and MB was partially supported by a grant of the Romanian Ministry of Education and Research, CNCS-UEFISCDI, project number PN-III-P1-1.1-PD-2019-0784, within PNCDI III. The work of IB, MB, AN was partially supported by a grant of the Ministry of National Education and Scientific Research, PNIII-P2-1214/25.10.2021, program no. 36SOL/2021. JM and MG acknowledge the Academy of Finland project no. 325806 (PlanetS).
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