Structural stability metrics for function graphs, cascades and recovery.
Network Function Virtualization (NFV) and service function chaining create directed graphs of processing functions through which traffic flows. The structural problem is that the graph topology creates coupling between functions that determines cascade behavior: a failure or degradation in one function propagates through the graph along dependency paths, and the graph's structural properties determine whether such failures remain contained or cascade to affect the entire service chain.
Standard availability metrics assess individual functions but cannot capture the graph-level stability properties that determine system-wide resilience. The graph topology itself — branching, convergence, feedback paths, and recovery routing — determines the system's structural stability.
This application addresses NFV environments, service mesh architectures, and any system where processing is organized as a directed graph of functions. The relevant system boundary includes the function graph topology, traffic routing through the graph, individual function behavior, and the recovery mechanisms that activate when functions fail.
NFV and service mesh architectures are foundational to modern network infrastructure. The structural stability of function graphs determines whether these architectures deliver on their promise of flexibility and resilience or create new fragility through complex coupling patterns.
The SORT framework addresses this application through four structural dimensions, each providing a distinct analytical layer.
Function graphs show cascade instabilities.
Couplings between network functions create dependencies.
Structural stability metrics for function graph topologies.
NFV architecture, service chain design, recovery strategies.