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Atmospheric fragmentation of meteoriods

Z. Ceplecha, P. Spurnyý, Jiří Borovička, J. Keclíková

Open publisher page 91 citations

Abstract

The single body theory of meteoroid interaction with the atmosphere in the form of l = l(t), where l is the relative distance along the meteoroid trajectory and t the relative time, is generalized by allowing for points of sudden gross-fragmentation. This theory can be directly applied to photographic observations of meteors, comparing the measured distance, l obs , with the model computed distance, l, by means of the least-squares method. The no-fragmentation case has 4 free parameters to be determined from observations (l 0 , v 0 , v∞, σ), distance and velocity at time t = 0, velocity at t = −∞ and ablation coefficient, respectively

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What this paper is about

The single body theory of meteoroid interaction with the atmosphere in the form of l = l(t), where l is the relative distance along the meteoroid trajectory and t the relative time, is generalized by allowing for points of sudden gross-fragmentation. This theory can be directly applied to photographic observations of meteors, comparing the measured distance, l obs , with the model computed distance, l, by means of the least-squares method. The no-fragmentation case has 4 free parameters to be determined from observations (l 0 , v 0 , v∞, σ), distance and velocity at time t = 0, velocity at t = −∞ and ablation coefficient, respectively

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OpenAlex reports 91 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The single body theory of meteoroid interaction with the atmosphere in the form of l = l(t), where l is the relative distance along the meteoroid trajectory and t the relative time, is generalized by allowing for points of sudden gross-fragmentation. This theory can be directly applied to photographic observations of meteors, comparing the measured distance, l obs , with the model computed distance, l, by means of the least-squares method. The no-fragmentation case has 4 free parameters to be determined from observations (l 0 , v 0 , v∞, σ), distance and velocity at time t = 0, velocity at t = −∞ and ablation coefficient, respectively

Key concepts: Meteoroid, Physics, Astrophysics, Fragmentation (computing), Atmosphere (unit), Astronomy, Meteorology, Operating system

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