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Network Abstractions for Characterizing Communication Requirements in Asynchronous Distributed Systems
被引:0
作者:
Galeana, Hugo Rincon
[1
]
Schmid, Ulrich
[1
]
机构:
[1] TU Wien, Vienna, Austria
来源:
STRUCTURAL INFORMATION AND COMMUNICATION COMPLEXITY, SIROCCO 2024
|
2024年
/
14662卷
基金:
奥地利科学基金会;
关键词:
Dynamic Networks;
Byzantine Fault Tolerance;
Asynchronous Systems;
Graph Sequences;
Causal Cones;
CONSENSUS;
IMPOSSIBILITY;
D O I:
10.1007/978-3-031-60603-8_29
中图分类号:
TP [自动化技术、计算机技术];
学科分类号:
0812 ;
摘要:
Whereas distributed computing research has been very successful in exploring the solvability/impossibility border of distributed computing problems like consensus in representative classes of computing models with respect to model parameters like failure bounds, this is not the case for characterizing necessary and sufficient communication requirements. In this paper, we introduce network abstractions as a novel approach for modeling communication requirements in asynchronous distributed systems. A network abstraction of a run is a sequence of directed graphs on the set of processes, where the i-th graph defines the potential message chains that may arise in the i-th portion of the run. Formally, it is defined via associating (potential) message sending times with the corresponding message receiving times in a message schedule. Network abstractions allow to reason about the future causal cones that might arise in a run, hence also facilitate reasoning about liveness properties, and are inherently compatible with temporal epistemic reasoning frameworks. We demonstrate the utility of our approach by providing necessary and sufficient network abstractions for solving the canonical firing rebels with relay (FRR) problem, and variants thereof, in asynchronous systems with up to f byzantine processes. FRR is not only a basic primitive in clock synchronization and consensus algorithms, but also integrates several distributed computing problems, namely triggering events, agreement and even stabilizing agreement, in a single problem instance.
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页码:501 / 506
页数:6
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