Papers for

systems biology teams

Papers whose findings have a practical use for this group, as judged from the abstract. Open a paper to read what it means in practice.

Effective resistance predicts reliability in tissue protein networks

Effective Resistance and Graph Neural Network Reliability in Tissue-Specific Interactomes

Abstract: Protein function annotation needs to know which predictions to distrust, not only what a model predicts. We ask whether tissue-specific interaction structure carries that information. Our candidate signal is effective resistance, used previously to relieve over-squashing by rewiring. Across 24 tissue-specific interactomes it is dominated by inverse degree, and the degeneration deepens as the co-expression filtered network grows, with a Spearman correlation of -0.955. The residual departure from that limit exceeds degree-preserving null graphs in all 24 networks. Controlling for predictive entropy, degree, annotation cardinality, local structure and feature-only difficulty, the residual explains additional per-node loss in 19 of 24 held-out networks once a permutation floor is subtracted, at every depth, and the effect strengthens monotonically with depth. The increment reaches 0.37% of the variance the controls leave unexplained, 5.6 times a permutation floor, against 1.5 times when the model is retrained in a degree-preserving null world. Selective prediction improves negligibly. The signal is reproducible; degree degeneration bounds it.

Thu 1 OctMachine Learning
The gist
Predicting how proteins work in different body tissues is hard, and it’s important to know when those predictions might be wrong. The authors studied special maps of protein interactions within tissues and found that a measure called effective resistance can help identify where predictions are less reliable. They discovered this measure mostly reflects simple properties of the network but still adds useful insight beyond those. This insight improves understanding of model reliability as predictions get more detailed.
Open → 2610.02175v1

Interconnectedness coefficient identifies key connectors in network regions

The Interconnectedness Coefficient: A Semi-Local Graph-Theoretic Measure for Connector Vertices between Cohesive Network Regions

Abstract: The Interconnectedness Coefficient (IC) is a bounded semi-local graph-theoretic node measure designed to identify connector vertices between cohesive network regions. Such connector vertices, also referred to as bridging nodes, may mediate between locally cohesive regions even when they are neither hubs nor themselves highly clustered. The IC preferentially assigns high values to weakly clustered focal vertices whose adjacent vertices remain strongly clustered after exclusion of the focal connection. Candidate vertices are required to have degree at least two. The construction is partition-free, uses information within radius two, and requires no predefined community or module partition. The range and extremal properties of the score are derived analytically. Exact graph families isolate its maximal response to fully cohesive branches, its controlled response to a single cohesion defect, its invariance under a cohesion-free hub extension, and a sharp fragmentation threshold. A separate application to a Human Interactome Map reveals pronounced degree-dependent stabilization of IC values near the network's mean clustering level. This behavior follows directly from the multiplicative definition. If focal clustering tends to zero while mean leave-one-out cohesion in the neighborhood stabilizes, the IC converges to that neighborhood-cohesion level. Among the highly ranked IC vertices are proteins with established interface, scaffold, and adaptor roles in molecular complexes. The IC is therefore positioned as a semi-local connector measure for cohesive network regions.

Sat 12 SeptSocial and Information Networks
The gist
Networks often have tight groups of nodes connected closely together, and some special nodes act like bridges between these groups. The authors introduce the interconnectedness coefficient, a new way to find these bridge-like nodes using information from nearby parts of the network. Their method doesn’t need to know the full groups beforehand and works well in biological networks like protein interactions. This helps highlight important connector proteins that link molecular complexes.
Open → 2609.13928v1