International Association
for Cryptologic Research

Side-channel attacks (SCAs) pose a significant threat to the implementations of lightweight ciphers, particularly in resource-constrained environments where masking—the primary countermeasure—is constrained by tight resource limitations. This makes it crucial to reduce the resource and randomness requirements of masking schemes. In this work, we investigate an approach to minimize the randomness complexity of masking algorithms. Specifically, we explore the theoretical foundations of deterministic higher-order masking, which relies solely on offline randomness present in the initial input shares and eliminates the need for online (fresh) randomness during internal computations. We demonstrate the feasibility of deterministic masking for ciphers such as Ascon, showing that their diffusion layer can act as a refresh subcircuit. This ensures that, up to a threshold number, probes placed in different rounds remain independent. Based on this observation, we propose composition theorems for deterministic masking schemes. On the practical side, we extend the proof of first- and second-order probing security for Ascon’s protected permutation from a single round to an arbitrary number of rounds