Benjamin E. Diamond

dblp:261/5164 · DBLP profile ↗
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6ranked-venue papers
4as first author
6since 2021 · last 2026
—ORCID · none

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Security and privacy · 6 · 4 first-author · 6 since 2021
YearPublicationVenuePosition
2026 On the Distribution of the Distances of Random Words
Benjamin E. Diamond, Angus Gruen
CRYPTO (4)1
2026 Polylogarithmic Proofs for Multilinears over Binary Towers
Benjamin E. Diamond, Jim Posen
EUROCRYPT (7)1
2025 Succinct Arguments over Towers of Binary Fields
Benjamin E. Diamond, Jim Posen
EUROCRYPT (4)1
2023 Prime Match: A Privacy-Preserving Inventory Matching System
Antigoni Polychroniadou, Gilad Asharov, Benjamin E. Diamond, Tucker R. Balch, Hans Buehler, Richard Hua, Suwen Gu, Greg Gimler, Manuela M. Veloso
USENIX Security Symposium3
2023 An Efficient Data-Independent Priority Queue and its Application to Dark Pools
abstract
We introduce a secure data-independent priority queue which supports polylogarithmic-time insertion operations and constant-time deletions and read-front (aka peek) operations as opposed to the originally introduced queue by Toft (PODC '11). Moreover, we minimize the number of comparisons required to perform different operations on Toft's priority queue. Data-independent data structures—first identified explicitly by Toft, and further elaborated by Mitchell and Zimmerman (STACS '14)—serve the purpose of computing on encrypted data without executing branching code which can be used to avoid prohibitively expensive operations in secure computation applications. Focusing on the costly sorting operations, we show significant asymptotic improvements over prior privacy preserving dark pool applications. Dark pools are securities-trading venues which attain ad-hoc order privacy, by matching orders outside of publicly visible exchanges via the so-called dark pool operators. In this paper, we describe an efficient and secure dark pool (implementing a full continuous double auction) based on our new priority queue. Our construction's security guarantees are cryptographic based on secure multiparty computation (MPC), and do not require that the dark pool operators are trusted. Our construction improves upon the asymptotic efficiency attained by previous efforts. Existing cryptographic dark pools process new orders in time which grows linearly in the size of the standing order book; ours does so in polylogarithmic time. We describe a concrete implementation of our MPC protocol with malicious security in the honest majority setting. We also report benchmarks of our implementation and compare them to prior works. Our protocol reduces the total running time by several orders of magnitude over prior secure dark pool solutions.
Sahar Mazloom, Benjamin E. Diamond, Antigoni Polychroniadou, Tucker R. Balch
Proc. Priv. Enhancing Technol.2
2021 Many-out-of-Many Proofs and Applications to Anonymous Zether
abstract
Anonymous Zether, proposed by Bünz, Agrawal, Zamani, and Boneh (FC’20), is a private payment design whose wallets demand little bandwidth and need not remain online; this unique property makes it a compelling choice for resource-constrained devices. In this work, we describe an efficient construction of Anonymous Zether. Our protocol features proofs which grow only logarithmically in the size of the "anonymity sets" used, improving upon the linear growth attained by prior efforts. It also features competitive transaction sizes in practice (on the order of 3 kilobytes).Our central tool is a new family of extensions to Groth and Kohlweiss’s one-out-of-many proofs (Eurocrypt 2015), which efficiently prove statements about many messages among a list of commitments. These extensions prove knowledge of a secret subset of a public list, and assert that the commitments in the subset satisfy certain properties (expressed as linear equations). Remarkably, our communication remains logarithmic; our computation increases only by a logarithmic multiplicative factor. This technique is likely to be of independent interest.We present an open-source, Ethereum-based implementation of our Anonymous Zether construction.
Benjamin E. Diamond
SP1