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Luke Pearson

dblp:175/0261 · DBLP profile ↗
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3ranked-venue papers
0as first author
2since 2021 · last 2025
0009-0002-9127-7314ORCID · corroborated

Domains — the database's venue-derived domains; a paper can count in several

Artificial intelligence and machine learning · 1Security and privacy · 1 · 1 since 2021Software engineering, systems software and programming languages · 1 · 1 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Software engineering, system software, and programming languages
2 papers
Programming languages and type systems · 44% Program synthesis and code generation · 25% Compilers and program optimization · 25%
Network and information security
2 papers
Cryptographic protocols and secure computation · 100%

Topics — the 6 heaviest of 6, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Cryptographic protocols and secure computation › proof systems
zero-knowledge proofs
1.022025
Certifying Zero-Knowledge Circuits with Refinement Types · SP 2024
Tabby: A Synthesis-Aided Compiler for High-Performance Zero-Knowledge Proof Circuits · Proc. ACM Program. Lang. 2025
Compilers and program optimization
domain-specific compilation
0.912025
Tabby: A Synthesis-Aided Compiler for High-Performance Zero-Knowledge Proof Circuits · Proc. ACM Program. Lang. 2025
Program synthesis and code generation › syntax-guided synthesis
sketch-based synthesis
0.912025
Tabby: A Synthesis-Aided Compiler for High-Performance Zero-Knowledge Proof Circuits · Proc. ACM Program. Lang. 2025
Programming languages and type systems › type systems
refinement types
0.812024
Certifying Zero-Knowledge Circuits with Refinement Types · SP 2024
Programming languages and type systems
type systems
0.812024
Certifying Zero-Knowledge Circuits with Refinement Types · SP 2024
Program verification
proof assistants
0.212024
Certifying Zero-Knowledge Circuits with Refinement Types · SP 2024

Methods — techniques the papers use, named apart from their topics

sketch-based synthesis · 1.7SMT-based reasoning · 1.7tactic library · 1.5refinement type system · 1.5coq lemmas · 1.5
YearPublicationVenuePosition
2025 Tabby: A Synthesis-Aided Compiler for High-Performance Zero-Knowledge Proof Circuits
abstract
Zero-knowledge proof (ZKP) applications require translating high-level programs into arithmetic circuits–a process that demands both correctness and efficiency. While recent DSLs improve usability, they often yield suboptimal circuits, and hand-optimized implementations remain difficult to construct and verify. We present Tabby, a synthesis-aided compiler that automates the generation of high-performance ZK circuits from highlevel code. Tabby introduces a domain-specific intermediate representation designed for symbolic reasoning and applies sketch-based program synthesis to derive optimized low-level implementations. By decomposing programs into reusable components and verifying semantic equivalence via SMT-based reasoning, Tabby ensures correctness while achieving substantial performance improvements. We evaluate Tabby on a suite of real-world ZKP applications and demonstrate significant reductions in proof generation time and circuit size against mainstream ZK compilers.
Yanning Chen, Hanzhi Liu, Hongbo Wen, Luke Pearson, Yanju Chen, Yu Feng 0001
Proc. ACM Program. Lang.6
2024 Certifying Zero-Knowledge Circuits with Refinement Types
abstract
Zero-knowledge (ZK) proof systems have emerged as a promising solution for building security-sensitive applications. However, bugs in ZK applications are extremely difficult to detect and can allow a malicious party to silently exploit the system without leaving any observable trace. This paper presents Coda, a novel statically-typed language for building zero-knowledge applications. Critically, Coda makes it possible to formally specify and statically check properties of a ZK application through a rich refinement type system. One of the key challenges in formally verifying ZK applications is that they require reasoning about polynomial equations over large prime fields that go beyond the capabilities of automated theorem provers. Coda mitigates this challenge by generating a set of Coq lemmas that can be proven in an interactive manner with the help of a tactic library. We have used Coda to re-implement 77 arithmetic circuits from widely-used Circom libraries and applications. Our evaluation shows that Coda makes it possible to specify important and formally verify correctness properties of these circuits. Our evaluation also revealed 6 previously-unknown vulnerabilities in the original Circom projects.
Ian Kretz, Hanzhi Liu, Bryan Tan, Luke Pearson, Anders Miltner, Isil Dillig, Yu Feng 0001
SP7
2015 RoboCup SPL 2015 Champion Team Paper
abstract
The Robocup Standard Platform League competition is a highly competitive league, with very little separating the top teams. Winning the competition in consecutive years is particularly challenging as other teams look to counter the tactics and game play of the previous champions. As the reigning champions from 2014, team UNSW Australia was able to overcome this challenge and win the competition for a second consecutive year. Although this success is not only related to developments from this year, this paper focuses on the new innovations and development by team UNSW Australia for the 2015 Robocup Competition. These innovations include white goal detection, whistle detection, foot detection and avoidance, improved path planning and new odometry.
Brad Hall, Sean Harris, Bernhard Hengst, Roger Liu, Kenneth Ng, Maurice Pagnucco, Luke Pearson, Claude Sammut
RoboCup7