BitTorrent splits the files that are shared on a P2P network into fragments and then spreads these by giving the highest priority to the rarest fragment. We propose a mathematical model that takes into account several factors such as the peer distance, communication delays, and file fragment availability in a future period also by using a neural network module designed to model the behaviour of the peers. The ensemble comprising the proposed mathematical model and a neural network provides a solution for choosing the file fragments that have to be spread first, in order to ensure their continuous availability, taking into account that some peers will disconnect.
A mathematical model for file fragment diffusion and a neural predictor to manage priority queues over BitTorrent / Napoli, Christian; Pappalardo, Giuseppe; Tramontana, EMILIANO ALESSIO. - In: INTERNATIONAL JOURNAL OF APPLIED MATHEMATICS AND COMPUTER SCIENCE. - ISSN 1641-876X. - 26:1(2016), pp. 147-160. [10.1515/amcs-2016-0010]
A mathematical model for file fragment diffusion and a neural predictor to manage priority queues over BitTorrent
NAPOLI, CHRISTIAN
;
2016
Abstract
BitTorrent splits the files that are shared on a P2P network into fragments and then spreads these by giving the highest priority to the rarest fragment. We propose a mathematical model that takes into account several factors such as the peer distance, communication delays, and file fragment availability in a future period also by using a neural network module designed to model the behaviour of the peers. The ensemble comprising the proposed mathematical model and a neural network provides a solution for choosing the file fragments that have to be spread first, in order to ensure their continuous availability, taking into account that some peers will disconnect.File | Dimensione | Formato | |
---|---|---|---|
Napoli_A-mathematical-model_2016.pdf
accesso aperto
Note: https://content.sciendo.com/view/journals/amcs/26/1/article-p147.xml
Tipologia:
Versione editoriale (versione pubblicata con il layout dell'editore)
Licenza:
Creative commons
Dimensione
557.07 kB
Formato
Adobe PDF
|
557.07 kB | Adobe PDF |
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.