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20202026
most citedLand Cover Semantic Segmentation Using ResUNet

3 citations · 3 across the 8 of their papers we have counts for

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6 papers · 1 filter

cs.GT2026

The Complexity of Computing Nash Equilibria in Colonel Blotto Games

Vasilis Pollatos, Andreas Kontogiannis

We study the complexity of Nash equilibrium computation in discrete Colonel Blotto games. For two-player general-sum Colonel Blotto with monotonic piecewise-constant battlefield pa…

cs.CC2026

Finding a Positive Index Nash Equilibrium is PPADS-Complete

Andreas Kontogiannis, Ioannis Panageas, Vasilis Pollatos +1

Every nondegenerate bimatrix game has a Nash equilibrium of Shapley index +1, since all equilibria are isolated, have index +1 or -1, and their indices sum to +1. We prove that the…

cs.GT2026

The Complexity of Computing Coarse Correlated Equilibria in Markov Games with a Single Controller

Gabriele Farina, Andreas Kontogiannis, Ioannis Panageas +1

We study the complexity of computing stationary Markov coarse correlated equilibria (CCE) in discounted single-controller stochastic (Markov) games [PR81, FV97], a fundamental subc…

cs.LG2026

Online Learning on Hidden-Convex Losses via Algorithmic Equivalence: Optimal Regret, Geometric Barrier, and Bandit Feedback

Anas Barakat, Andreas Kontogiannis, Vasilis Pollatos +2

We study adversarial online learning with hidden-convex losses, i.e., nonconvex losses that become convex after a nonlinear reparameterization. Ghai, Lu and Hazan (2022) proved tha…

cs.CC2026

The Computational Complexity of Avoiding Strict Saddle Points in Constrained Optimization

Andreas Kontogiannis, Ioannis Panageas, Vasilis Pollatos

While first-order stationary points (FOSPs) are the traditional targets of non-convex optimization, they often correspond to undesirable strict saddle points. To circumvent this, a…

cs.LG2026

Efficient Swap Regret Minimization in Combinatorial Bandits

Andreas Kontogiannis, Vasilis Pollatos, Panayotis Mertikopoulos +1

This paper addresses the problem of designing efficient no-swap regret algorithms for combinatorial bandits, where the number of actions is exponentially large in the dimension…