Paper 2026/1352

Dead Man’s Switch Cryptography

Abstract

We initiate the formal study of "dead man switch cryptography" — the problem of cryptographically enforcing the fate of a long-lived secret upon the death of its sole keeper — either by releasing it exclusively to designated nominees or by provably destroying it. Despite the natural practical demand, no prior work formalizes this primitive. We identify Dead Man's Switch (DMS) as a standalone cryptographic primitive with two modes: release and delete, capturing these dual functionalities. Our abstraction isolates the core conceptual properties of this primitive, and gives its first rigorous treatment in the UC framework. To realize the notion, we introduce Dealer-Controlled Evolving-Committee Proactive Secret Sharing (DC-EPSS), an extension of the Evolving-Committee Proactive Secret Sharing by Benhamouda et al. (TCC '20). We provide the UC formalization of DC-EPSS and instantiate it generically using the nested YOSO framework of Abraham, Chouatt, Damgard, Gilad, Stern, and Yakoubov. Building on DC-EPSS, we realize DMS-release by coupling it with a multi-recipient authorized recovery mechanism based on a PKI infrastructure, a multi-recipient PKE, a key committing SKE, and NIZK proof systems, while DMS-delete directly follows from DC-EPSS instantiated in the delete mode. We prove the security of both constructions in the UC framework under standard assumptions.