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Achieving Correct Hop-by-Hop Forwarding on Multiple Policy-Based Routing Paths

机译:在基于多项策略的路径路径上实现正确的跳跃转发

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摘要

Algebra has made the tasks of modeling routing algorithms and proving their correct operation very clear. However, traditional models are only concerned with the convergence to a stable routing solution not covering distributed hop-by-hop forwarding on multiple paths (within a flow or separately per flow). This paper addresses this challenge. Currently, loop-free distributed multipath forwarding is only proven if a strict decrease in the preference of a path occurs with every added link. This is very rigid for multipath routing, limiting the amount of equal preferred paths. In this paper, we prove that correct distributed forwarding behavior is possible, without the strict decrease in preference, if the possible pairs of policy values applied to the directed edges connecting two nodes obey to a particular condition. If this is not true, correct behavior is still possible if the policies applied to links forming circuits in the network graph are constrained according to two other conditions. Modern technologies are bringing the possibility to build new routing protocols using network programmability while distributed operation is still needed in many scenarios due to scaling issues. We show how our results can be relevant in this setting and serve as a tool in the design process and/or for formal protocol verification.
机译:代数已经提出了建模路由算法的任务,并证明了它们的正确操作非常清晰。然而,传统模型仅关注到稳定路由解决方案的趋同,不涵盖多条路径上的分布式跳跃转发(在流量或每流量单独)内。本文解决了这一挑战。目前,只有在每个添加的链接发生路径的偏好时严格减少,才能证明无环的分布式多径转发。对于多径路由,这是非常硬的,限制了相同的优选路径的量。在本文中,如果可能对连接两个节点的定向边的策略值对遵守特定条件,则可以证明可能的分布式转发行为是可能的,而无需严格地减少。如果这不是真的,如果应用于在网络图中的链接形成电路的策略是根据两个其他条件约束的,则仍然可以进行正确的行为。现代技术正在推动使用网络可编程性建立新的路由协议,而在许多情况下仍需要在缩放问题的许多方案中仍然需要。我们展示了我们的结果如何在此设置中相关,并用作设计过程中的工具和/或正式协议验证。

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