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Lecture notes in computer science

IND-CCA Lattice Threshold KEM Under 30 KiB

Katharina Boudgoust, Rafaël del Pino, Oleksandra Lapiha, Thomas Prest

Published Jan 1, 2026• 0 citations
Publisher
DOI
10.1007/978-3-032-26731-3_2

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StarFortress:

Deirdre Connolly, Paul Grubbs

This short paper formally specifies and analyzes the UG hybrid KEM construction from the IRTF CFRG's recent draft on hybrid (post-quantum/traditional) KEMs. The UG construction is an optimized hybrid of a Diffie-Hellman (DH)-based KEM in a nominal group and a generic IND-CCA KEM. The main optimization is that the group elements derived in the DH-based KEM are “inlined” in the key derivation, saving unnecessary hashing. We perform two security analyses of the UG construction: one shows UG is IND-CCA even if the generic IND-CCA KEM is broken; the other complementary analysis shows UG is IND-CCA even if the DH assumptions in the nominal group are broken (by, e.g., a cryptographically-relevant quantum computer).

IACR Communications in Cryptology•May 4, 2026•1 citation
Key encapsulation mechanism (KEM) is an important key distribution mechanism that not only allows both sender and receiver to safely share a random session key, but also can be mainly applied to construct a hybrid public key encryption scheme. In this paper, we give an positive answer to the question of if it is possible to build an efficient KEM over lattices. More precisely, we design an efficient KEM scheme in standard model based on ideal lattices. We prove that the proposed scheme captures indistinguishability against active chosen ciphertext attacks (IND-CCA) under the ring learning with errors problem, or more formally, IND-CCA security. Compared with the current CCA secure KEM schemes based on lattices in the standard model, our scheme has shorter public key, secret key and encapsulation ciphertext. In addition, our KEM scheme realizes IND-CCA security in the standard model.
This short paper formally specifies and analyzes the UG hybrid KEM construction from the IRTF CFRG's recent draft on hybrid (post-quantum/traditional) KEMs. The UG construction is an optimized hybrid of a Diffie-Hellman (DH)-based KEM in a nominal group and a generic IND-CCA KEM. The main optimization is that the group elements derived in the DH-based KEM are “inlined” in the key derivation, saving unnecessary hashing. We perform two security analyses of the UG construction: one shows UG is IND-CCA even if the generic IND-CCA KEM is broken; the other complementary analysis shows UG is IND-CCA even if the DH assumptions in the nominal group are broken (by, e.g., a cryptographically-relevant quantum computer).