collaborators

7 papers

cs.DC2026

Meta-Theorems for Cuttable Distributed Problems

Marthe Bonamy, Avinandan Das, Cyril Gavoille +3

We prove that given any -approximation LOCAL algorithm for Minimum Dominating Set (MDS) on planar graphs, we can construct an -round -approximation LOCAL algorit…

cs.DC2026

Is a LOCAL algorithm computable?

Antonio Cruciani, Avinandan Das, Massimo Equi +4

Common definitions of the "standard" LOCAL model tend to be sloppy and even self-contradictory on one point: do the nodes update their state using an arbitrary function or a comput…

cs.DS2026

One Color Makes All the Difference in the Tractability of Partial Coloring in Semi-Streaming

Avinandan Das

This paper investigates the semi-streaming complexity of \textit{-partial coloring}, a generalization of proper graph coloring. For , a -partial coloring requires t…

cs.DC2026

It does not matter how you define locally checkable labelings

Antonio Cruciani, Avinandan Das, Alesya Raevskaya +1

Locally checkable labeling problems (LCLs) form the foundation of the modern theory of distributed graph algorithms. First introduced in the seminal paper by Naor and Stockmeyer [S…

cs.DC2025

Orientation does not help with 3-coloring a grid in online-LOCAL

Thomas Boudier, Filippo Casagrande, Avinandan Das +4

The online-LOCAL and SLOCAL models are extensions of the LOCAL model where nodes are processed in a sequential but potentially adversarial order. So far, the only problem we know o…

cs.DC2025

Generalizing Brooks' theorem via Partial Coloring is Hard Classically and Locally

Jan Bok, Avinandan Das, Anna Gujgiczer +1

We investigate the classical and distributed complexity of \emph{-partial -coloring} where , a natural generalization of Brooks' theorem where each vertex should be colo…