Differentially Private Stochastic Convex Optimization for Network Routing Applications
Matthew Tsao, Karthik Gopalakrishnan, Kaidi Yang, Marco Pavone

TL;DR
This paper introduces a differentially private stochastic gradient descent algorithm for network routing that preserves privacy of user data while achieving near-optimal solutions, validated through traffic network experiments.
Contribution
It reformulates network routing to isolate user data in the objective and develops a privacy-preserving algorithm with proven asymptotic optimality.
Findings
The algorithm is both differentially private and asymptotically optimal.
Numerical experiments show near-optimal solutions with privacy guarantees.
The approach effectively balances privacy and solution quality in network routing.
Abstract
Network routing problems are common across many engineering applications. Computing optimal routing policies requires knowledge about network demand, i.e., the origin and destination (OD) of all requests in the network. However, privacy considerations make it challenging to share individual OD data that would be required for computing optimal policies. Privacy can be particularly challenging in standard network routing problems because sources and sinks can be easily identified from flow conservation constraints, making feasibility and privacy mutually exclusive. In this paper, we present a differentially private algorithm for network routing problems. The main ingredient is a reformulation of network routing which moves all user data-dependent parameters out of the constraint set and into the objective function. We then present an algorithm for solving this formulation based on a…
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Taxonomy
TopicsPrivacy-Preserving Technologies in Data · Stochastic Gradient Optimization Techniques · Complexity and Algorithms in Graphs
