Sensitivity of Wardrop Equilibria: Revisited

For single-commodity networks, the increase of the price of anarchy is bounded by a factor of $(1+ε)^p$ from above, when the travel demand is increased by a factor of $1+ε$ and the latency functions are polynomials of degree at most $p$. We show that the same upper bound holds for multi-commodity networks and provide a lower bound as well.

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