Despite great efforts, the main question, i.e. the nature of the Tunguska Cosmic Body (TCB), which caused the explosion, is still open. Although almost every year there is an expedition to Tunguska, so far no typical material has permitted a certain discrimination to be made between an asteroidal or cometary nature of the TCB. Neither the chemical and isotopic analyses of peat (see, e.g., Kolesnikov et al. 1998), nor studies on iridium in the impact site (e.g. Rasmussen et al. 1999), nor the search of TCB microremnants in tree resin (Longo et al. 1994) were sufficient to prove definitely the nature of the TCB.
In July 1999, an Italian Scientific Expedition, organized by the University of Bologna
with the collaboration of researchers from the Turin Astronomical Observatory and the CNR
Institute of Marine Geology, went to Siberia in order to collect more data and samples
(Longo et al. 1999; Amaroli et al. 2000). The many samples collected during
the expedition are still under examination. This field research should be strengthened
by theoretical studies and modelling and the present paper is a step
in that direction. In this paper, we first construct a sample of possible TCB
orbits, then we use a dynamic model to compute the most probable source of the TCB
if placed on each of these orbits, thus obtaining the corresponding probabilities for an
asteroidal or a cometary origin.
Our paper is divided as follows: in Sect. 2, we discuss the choice of the different TCB parameters, which are used to compute the possible orbits. This data includes the physical parameters of the explosion, the speed values, and the radiant coordinates. In Sect. 3, using the chosen set of parameters we first compute the lower and upper boundaries of the dynamic elements of the heliocentric orbits, then we deduce the dynamic geocentric parameters (Sect. 4). We can thus build up a sample of possible TCB orbits and calculate their respective initial osculating elements (Sect. 5). In Sect. 6, first of all, we briefly recall the dynamic method, which allows us to identify the principal sources of small bodies, then we estimate for a fictitious TCB on each orbit with orbital elements (a, e, i) the probabilities of its coming from the different sources, and discuss the results. In Sect. 7, we present a sample of numerical integrations over a long timespan of the orbital evolution of fictitious TCB coming from each source according to our probability computations. Such numerical integrations allow us to identify the various dynamic mechanisms at work and to compare their orbital behaviour. The conclusions are presented in Sect. 8.
Copyright ESO 2001