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Monotonicity, Uniqueness and Frank--Wolfe Dynamics in Atomic Splittable Congestion Games
We study atomic splittable congestion games with $n\ge2$ players and nondecreasing $C^2$ resource costs $f$ with convex $x\mapsto xf(x)$. We characterize the largest resource cost class for which the Nash equilibrium is unique. This characterization combines a curvature inequality involving the firs
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