Graph Neural Networks for Dynamic Network Topology Optimization
Table Of Contents
Chapter ONE
INTRODUCTION
- 1.
- 1.1Introduction
- 1.2Background of the Study
- 1.3Statement of the Problem
- 1.4Aim and Objectives of the Study
- 1.5Research Questions
- 1.6Research Hypotheses
- 1.7Significance of the Study
- 1.8Scope and Delimitation of the Study
- 1.9Limitations of the Study
- 1.10Organisation of the Study
- 1.11Operational Definition of Terms
Chapter TWO
LITERATURE REVIEW
- 2.
- 2.1Conceptual Review: Graph Neural Networks in Dynamic Networks
- 2.2Conceptual Review: Dynamic Topology Optimization Concepts
- 2.3Conceptual Review: Temporal Graph Modelling Techniques
- 2.4Theoretical Framework: Graph Neural Networks Theory and Message Passing
- 2.5Theoretical Framework: Dynamic Optimization Theory
- 2.6Theoretical Framework: Control Theory in Networked Systems
- 2.7Empirical Review: GNN Applications in Network Reconfiguration
- 2.8Empirical Review: Real-time Topology Adaptation in Communication Networks
- 2.9Empirical Review: Energy-Aware Topology Optimization
- 2.10Empirical Review: Robustness under Topology Changes
- 2.11Empirical Review: Scalability of GNNs for Large-Scale Networks
- 2.12Identified Gaps in the Literature
- 2.13Conceptual Model or Summary of the Review
Chapter THREE
RESEARCH METHODOLOGY
- 3.
- 3.1Research Design: Experimental–design for Dynamic GNN-Based Topology Optimization
- 3.2Philosophical Paradigm: Pragmatism and Knowledge Construction
- 3.3Population of the Study: Networked Systems Datasets and Simulated Testbeds
- 3.4Sample Size and Sampling Technique: Stratified Sampling of Scenarios and Network Scales
- 3.5Sources and Instruments of Data Collection: Network Traces, Simulator Outputs, and GNN Toolchains
- 3.6Validity and Reliability of Instruments: Protocols for Data Labeling and Cross-Validation
- 3.7Data Preprocessing and Feature Engineering
- 3.8Model Specification: GNN Architecture, Temporal Encoding, and Loss Functions
- 3.9Training, Validation, and Hyperparameter Tuning Procedures
- 3.10Method of Data Analysis: Statistical and Graph-Based Evaluation Metrics
- 3.11Model Specification or Analytical Framework: Dynamic Topology Optimization Objective and Constraints
- 3.12Ethical Considerations
Chapter FOUR
DATA PRESENTATION AND ANALYSIS
- ANALYSIS AND DISCUSSION OF FINDINGS
- 4.
- 4.1Data Presentation: Dataset Characteristics and Experimental Setup
- 4.2Descriptive Analysis: Network Topology Changes and Feature Distributions
- 4.3Hypotheses Testing: Performance Gains of GNN-Based Topology Optimization
- 4.4Interpretation of Results: Temporal Stability and Adaptation Speed
- 4.5Discussion of Findings: Comparison with Benchmarks from Prior Studies
- 4.6Robustness Analysis: Sensitivity to Noise and Missing Data
- 4.7Scalability Analysis: Large-Scale Network Performance
- 4.8Practical Implications for ICT Infrastructure Management
Chapter FIVE
SUMMARY, CONCLUSION AND RECOMMENDATIONS
- CONCLUSION AND RECOMMENDATIONS
- 5.
- 5.1Summary of Findings
- 5.2Conclusion
- 5.3Contribution to Knowledge: Theoretical and Practical Implications
- 5.4Recommendations for Practitioners and Policy Makers
- 5.5Suggestions for Further Studies
Thesis Abstract
The rapid evolution of communication and sensor networks has intensified the need for adaptive network topologies that can respond to dynamic traffic patterns, failures, and changing QoS requirements. Traditional static topology optimization fails to sustain performance in heterogeneous environments, leading to higher latency, reduced throughput, and energy inefficiencies. This study addresses the problem of dynamically optimizing network topology in real time by leveraging graph neural networks (GNNs) to learn predictive control policies that reconfigure connections and routing in response to observed network states. The aim is to develop a scalable GNN-based framework that predicts optimal topology adjustments to meet predefined performance criteria, such as latency thresholds, bandwidth utilization, and fault tolerance. The research objectives are (1) to design a heterogeneous graph representation capturing nodes, links, traffic demands, and failure signals; (2) to develop a GNN model, specifically a spatio-temporal graph neural network (ST-GNN), that outputs topology modification actions and routing decisions; (3) to implement a reinforcement learning (RL) component that optimizes a composite reward function balancing delay, reliability, and energy efficiency; (4) to evaluate the framework on realistic synthetic and real-world datasets with varying scales; and (5) to compare the proposed approach against baseline heuristic and model-based optimization methods. A mixed-methods methodology is adopted. The population comprises simulated data from sparse to large-scale enterprise and metropolitan-area networks, augmented with real traffic traces from publicly available datasets such as CAIDA and MAWI. A stratified sampling approach creates three cohorts representing small, medium, and large networks, with 50, 150, and 350 networks respectively. Data collection uses a combination of synthetic network generators (random geometric graphs with power-law degree distributions) and trace-based traffic patterns to ensure diverse topologies and dynamic conditions. Instrumentation includes network simulators (ns-3 and Mininet) integrated with a custom GNN-RL pipeline, plus monitoring dashboards to capture performance metrics. Validity is addressed through cross-validation on temporal folds and ablation studies. The analytical framework comprises (i) graph construction protocols embedding node features (processing capacity, buffer occupancy), edge features (link speed, utilization, failure likelihood), and dynamic attributes (packet arrival rates, delay distributions); (ii) a spatio-temporal GNN architecture (ST-GCN with GRU/LSTM temporal units) to learn state representations and propose topology and routing actions; (iii) a proximal policy optimization (PPO) RL algorithm to optimize the action policy with a multi-objective reward incorporating latency, packet loss, energy consumption, and reconfiguration cost; (iv) an offline training phase followed by online fine-tuning in a simulated testbed; and (v) performance analysis using ANOVA and non-parametric tests to assess significance of improvements across network scales. Model specification includes loss functions combining cross-entropy for action selection with a temporal smoothness regularizer to prevent oscillatory reconfigurations; detailed hyperparameter tuning (learning rate 1e-4, batch size 32, ST-GCN layers 3–4) is reported. Expected findings indicate that the ST-GNN with RL will achieve statistically significant reductions in end-to-end latency (up to 28%), improved throughput (up to 22%), and lower energy per delivered bit (up to 18%) compared with static and heuristic baselines, particularly in networks with high variability and frequent topology changes. The study anticipates that the learned policies generalize well to unseen topologies with transfer learning enabled by graph-level embeddings and domain-adaptive training. Contributions to knowledge include demonstrating the feasibility of end-to-end learned dynamic topology optimization in ICT networks using a unified ST-GNN–RL framework, providing a reproducible benchmark suite for dynamic topology tasks, and extending graph-based control paradigms to practical, scalable network management. The study concludes that data-driven topology adaptation can outperform traditional methods in dynamic environments when paired with robust state representations and stable RL training. Recommendations emphasize extending the framework to multi-domain networks, investigating safety constraints for live deployments, and integrating with programmable data planes (P4-enabled) to realize real-time reconfigurations.
Thesis Overview
Graph Neural Networks for Dynamic Network Topology Optimization
This research topic explores how graph neural networks (GNNs) can be used to improve the way large-scale networks (such as communications, transport, or data-center networks) adjust their structure in response to changing conditions. Dynamic topology optimization means continuously reconfiguring which nodes connect to which others to optimize performance metrics like latency, throughput, fault tolerance, and energy use, rather than fixing the network layout.
Why it matters: Networks are increasingly dynamic due to traffic fluctuations, failures, and evolving workloads. Traditional optimization methods struggle to keep up with rapid changes, leading to inefficiencies and degraded quality of service. GNNs offer a natural way to model relational data and generalize across different network sizes and configurations, enabling fast, data-driven topology adjustments.
What problem or gap it addresses: There is a need for scalable, real-time methods that can predict beneficial topological changes based on current network state. While GNNs have shown promise in static graph tasks, applying them to dynamic topology optimization requires addressing how to represent temporal evolution, incorporate control objectives, and ensure robust performance under uncertainty and partial observability.
What the researcher will do step by step:
- Define a representative domain (e.g., software-defined networks or data-center fabrics) and specify performance objectives (latency, reliability, energy).
- Collect data from simulated and real network traces, including node/link attributes, traffic matrices, and failure events. Target a dataset size of several million edge-time samples; augment with controlled experiments.
- Represent each network state as a graph with nodes as devices and edges as connections, including features such as capacity, current load, and temperature; capture temporal sequences to form dynamic graphs.
- Develop a GNN-based policy or value function that suggests topology changes (which links to add/remove or reroute) under constraints.
- Train using reinforcement learning (e.g., deep Q-learning or actor-critic) with simulated environments; validate with held-out scenarios.
- Evaluate against baselines (heuristic optimizers, static planning) using metrics like mean path latency, packet loss, and reconfiguration overhead.
- Perform ablation studies to identify the impact of feature choices and temporal modeling.
- Assess robustness to incomplete information and model drift; propose deployment guidelines.
Expected contribution: a scalable, data-driven framework for real-time topology optimization using GNNs, with demonstrated improvements in latency and resilience across diverse network settings. Practical guidance for implementation in programmable networks and insights into the integration of temporal graph learning with control objectives.