Welcome to the resource topic for 2023/312
Title:
BIP32-Compatible Threshold Wallets
Authors: Poulami Das, Andreas Erwig, Sebastian Faust, Julian Loss, Siavash Riahi
Abstract:Cryptographic wallets have become an essential tool to secure users’ secret keys and consequently their funds in Blockchain networks. The most prominent wallet standard that is widely adopted in practice is the BIP32 specification. This standard specifies so-called hierarchical deterministic wallets, which are organized in a tree-like structure such that each node in the tree represents a wallet instance and such that a parent node can derive a new child node in a deterministic fashion.
BIP32 considers two types of child nodes, namely non-hardened and hardened nodes, which differ in the security guarantees they provide. While the corruption of a hardened wallet does not affect the security of any other wallet instance in the tree, the corruption of a non-hardened node leads to a breach of the entire scheme.
In this work, we address this significant drawback of non-hardened nodes by laying out the design for the first hierarchical deterministic wallet scheme with thresholdized non-hardened nodes. We first provide a game-based notion of threshold signatures with rerandomizable keys and show an instantiation via the Gennaro and Goldfeder threshold ECDSA scheme (CCS’18). We further observe that the derivation of hardened child wallets according to the BIP32 specification does not translate easily to the threshold setting. Therefore, we devise a new and efficient derivation mechanism for hardened wallets in the threshold setting that satisfies the same properties as the original BIP32 derivation mechanism and therefore allows for efficient constructions of BIP32-compatible threshold wallets.
ePrint: https://eprint.iacr.org/2023/312
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