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On the Stability of Unverified Transactions in a DAG-Based Distributed Ledger

机译:论截图的分布式分类仪未验证的交易稳定性

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摘要

Directed acyclic graphs (DAGs) are emerging as an attractive alternative to traditional blockchain architectures for distributed ledger technology. In particular, DAG ledgers with stochastic attachment mechanisms potentially offer many advantages over blockchain, including scalability and faster transaction speeds. However, the random nature of the attachment mechanism coupled with the requirement of protection against double-spending transactions might result in an unstable system in which not all transactions get eventually validated. Such transactions are said to be orphaned, and will never be validated. Our principal contribution is to propose a simple modification to the attachment mechanism for the Tangle (the IOTA DAG architecture). This modification ensures that all transactions are validated in finite time, and preserves essential features of the popular Monte Carlo selection algorithm. In order to demonstrate these results, we derive a fluid approximation for the Tangle (in the limit of infinite arrival rate) and prove that this fluid model exhibits the desired behavior. We also present simulations that validate the results for finite arrival rates.
机译:定向的非循环图(DAG)是作为传统区块链架构进行分布式分类账技术的有吸引力的替代品。特别是,具有随机连接机制的DAG分区可能会提供跨越区块链的许多优点,包括可扩展性和更快的交易速度。然而,附件机制的随机性质与双支出事务的保护要求可能导致不稳定的系统,其中不是所有交易最终验证。据说此类交易是孤儿,并且永远不会被验证。我们的主要贡献是提出对纠结的附件机制(IOTA DAG架构)的简单修改。此修改确保所有事务的所有交易都在有限时间内验证,并保留了流行的蒙特卡罗选择算法的基本特征。为了证明这些结果,我们推导出缠结的流体近似(在无限到达率的极限),并证明该流体模型表现出所需的行为。我们还提供了验证有限抵达率的结果的模拟。

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