PASTRY Sample Clauses

PASTRY. ‌ In [MS14a] we present a NCPi [MS14b] model of the p2p architecture PASTRY [RD01]. In PASTRY, peers have unique identifiers, logically ordered in a ring. The main operation is routing by key: given a message and a target key, the message is delivered to the peer whose identifier is numerically closest to the key. PASTRY is typically used for implementing Distributed Hash Tables (DHTs), that are hash tables whose entries are distributed among peers: routing by key in this context amounts to hash table lookup: given a message and a target key, the message is delivered to the peer whose identifier is numerically closest to the key. An important property of PASTRY is routing convergence: messages always get to the peer responsible for the message’s key. This property is informally stated in [RD01]. In [MS14a] we express it in formal terms, which allows us to prove the correctness of our model.
Sample 1
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PASTRY. In contrast with Chord and Tapestry, the routing space in Pastry [35] is organized in a hybrid manner [36]. The search for a key/value pair starts by using a tree method and, when the destination node is close, it changes to a ring method. Moreover, the ring approach is used when the tree-based routing fails. To maintain such hybrid topology, a node has to host three types of tables that assist the routing process. The size of a routing table used for tree routing in Pastry is approximately [logB(N) * (B – 1)] entries. The leaf table that is used for the ring routing contains about 2 * B entries. It contains half of the numerically close larger node identifiers and half of smaller node identifiers. Pastry will not fail until either half of the leaf table nodes fail simultaneously. Also, each node maintains a neighbourhood table. It has 2 * 2B entries and is used for locality routing, to route packets via physically proximate nodes. In summary, Pastry has the following characteristics: the routing is done in O(logB(N)) messages or hops, the number of routing table entries per node is [2 * B * logB(N)], and the number of additional messages required for a node to join or to leave the network is [logB(N)].
Sample 1

Related to PASTRY

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