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Tight FPT Approximations for $k$-Median and $k$-Means

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abstract

We investigate the fine-grained complexity of approximating the classical $k$-median / $k$-means clustering problems in general metric spaces. We show how to improve the approximation factors to $(1+2/e+\varepsilon)$ and $(1+8/e+\varepsilon)$ respectively, using algorithms that run in fixed-parameter time. Moreover, we show that we cannot do better in FPT time, modulo recent complexity-theoretic conjectures.

fields

cs.DS 1

years

2026 1

verdicts

UNVERDICTED 1

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