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Cryptology ePrint Archive

Fast Isogeny Evaluation on Binary Curves Quick Draw Queries: Lightweight Searchable Public-key Ciphertexts with Hidden Structures via Non-Interactive Key Exchange A Constructive Treatment of Authentication Boolean Arithmetic over $\mathbb{F}_2$ from Group Commutators HAWK with Hint: Algebraic Key Recovery from Side-Channel Leakage Post-Quantum Secure k-Times Traceable Ring Signature A Key Schedule Design and Evaluation under Boundary Round-Key Leakage 2G2T: Constant-Size, Statistically Sound MSM Outsourcing Proximity Signatures Breaking Optimized HQC: The First Cache-Timing Full Decryption Oracle Key-Recovery Attack in Post-Quantum Cryptography Efficient Partially Blind Signatures from Isogenies Evaluating PQC KEMs, Combiners, and Cascade Encryption via Adaptive IND-CPA Testing Using Deep Learning High-Throughput Side-Channel-Protected Stream Cipher Hardware for 6G Systems Efficient e = 3 Threshold RSA via Integer Coordinates for Intel SGX Zeal: PIR for Non-Cooperative Databases VEIL: Lightweight Zero-Knowledge for Hash-Based Multilinear Proof Systems Witness-Indistinguishable Arguments of Knowledge and One-Way Functions The many faces of Schnorr: a touch-up Open Problems in List Decoding and Correlated Agreement Compressed Key Exchange Protocol from Orientations of Large Discriminant Using AVX-512 SPLASH: SPeculative Leakage-Adaptive Secure Hardware An Efficient Identity-Based Blind Signature Scheme from SM9 Efficient Batch Threshold Encryption Using Partial Fraction Techniques A note on the Unsuitability of LIGA for Linkable Ring Signatures: The perils of non-commutativity Verification Facade: Masquerading Insecure Cryptographic Implementations as Verified Code Cryptographic Implications of Worst-Case Hardness of Time-Bounded Kolmogorov Complexity Efficient Merkle-Tree Consistent Accumulator FLOSS: Fast Linear Online Secret-Shared Shuffling Which Privacy Blanket is Optimal in the Shuffle Model? Applications of Bruhat-Chevalley-Renner Decomposition to Metric-Aware Code-Based Cryptography
UnifOMR: Oblivious Message Retrieval with Near-optimal Co...
Ben Fisch, Yale University · 2026-05-09 · via Cryptology ePrint Archive

Paper 2026/910

UnifOMR: Oblivious Message Retrieval with Near-optimal Concrete Efficiency

Zeyu Liu, Yale University

Eran Tromer, Boston University

Yunhao Wang, Yale University

Abstract

End-to-end encryption guarantees message confidentiality but does not hide metadata such as communication patterns among senders and recipients, or their identities. Oblivious Message Retrieval (OMR) is a cryptographic protocol that enables servers to assist recipients in retrieving their messages from a database without learning the mapping between messages and recipients, thereby protecting such metadata. This paper investigates two central questions of OMR: (1) What is the precise relationship between OMR and the better-studied primitive of Private Information Retrieval (PIR)? (2) Can OMR schemes achieve concrete efficiency comparable to state-of-the-art PIR protocols? We show that OMR with a property we call strong detection-key-unlinkability is at least as hard as PIR, and that existing OMR constructions already satisfy this property. This PIR-to-OMR reduction has low overhead, suggesting that OMR cannot be made substantially more efficient than PIR. We then present $\mathsf{UnifOMR}$, which achieves $20\times$ to $1080\times$ faster server runtime over the state-of-the-art $\mathsf{SophOMR}$ under practical parameter settings. For $2^{19}$ messages of 612 bytes each, $\mathsf{UnifOMR}$ completes in only ${\sim}25$ seconds with 4 MB of communication, compared to $>1250$ seconds and 260 KB for $\mathsf{SophOMR}$. These gains come with two trade-offs: an asymptotically linear digest size (albeit with small constants), and two rounds of interaction between the detector and the client. Furthermore, crucially, $\mathsf{UnifOMR}$ uses batch PIR as a black-box component, which in our experiments accounts for $50$--$92\%$ of the server runtime. Thus, $\mathsf{UnifOMR}$ nearly matches the aforementioned lower bound concretely (for databases of $2^{16}$ to $2^{23}$ messages, each with $612$ to $3060$ bytes), given the status quo of batch PIR.

BibTeX

@misc{cryptoeprint:2026/910,
      author = {Ben Fisch and Zeyu Liu and Eran Tromer and Yunhao Wang},
      title = {{UnifOMR}: Oblivious Message Retrieval with Near-optimal Concrete Efficiency},
      howpublished = {Cryptology {ePrint} Archive, Paper 2026/910},
      year = {2026},
      url = {https://eprint.iacr.org/2026/910}
}