Revolutionizing Quantum Computing with QLDPC Codes π
Discover how Zhiyang (Sunny) He from MIT is advancing quantum computer design using QLDPC codes to enhance fault tolerance and computational efficiency. Join the reunion on quantum algorithms and complexity!

Simons Institute for the Theory of Computing
201 views β’ Jun 18, 2025

About this video
Zhiyang (Sunny) He (MIT)
https://simons.berkeley.edu/talks/zhiyang-sunny-he-mit-2025-05-28
Quantum Algorithms, Complexity, and Fault Tolerance Reunion
To build a large-scale fault-tolerant quantum computer, quantum low-density parity-check (LPDC) codes have been established as promising candidates for low-overhead memory when compared to the surface codes. Performing logical computation on QLDPC memory, however, has been a long-standing challenge in theory and in practice.
In this work, we propose extractors, which is a new primitive that can augment any QLDPC memory into a computational block. In particular, any logical Pauli operator supported on the memory can be fault-tolerantly measured in O(d) physical syndrome extraction cycles, without rearranging qubit connectivity. We further propose the extractor architecture, which is a fixed-connectivity, LDPC architecture built by connecting many extractor-augmented computational (EAC) blocks with bridge systems. When combined with any source of high fidelity |Tβ© states, our architecture can implement universal quantum circuits via parallel logical measurements, such that all single-block Clifford gates are compiled away. The size of an extractor on an n qubit code is \tilde{O}(n), where the precise overhead has immense room for practical optimizations.
Joint work with Alexander Cowtan, Dominic Williamson and Theodore Yoder: arxiv.org/abs/2503.10390.
https://simons.berkeley.edu/talks/zhiyang-sunny-he-mit-2025-05-28
Quantum Algorithms, Complexity, and Fault Tolerance Reunion
To build a large-scale fault-tolerant quantum computer, quantum low-density parity-check (LPDC) codes have been established as promising candidates for low-overhead memory when compared to the surface codes. Performing logical computation on QLDPC memory, however, has been a long-standing challenge in theory and in practice.
In this work, we propose extractors, which is a new primitive that can augment any QLDPC memory into a computational block. In particular, any logical Pauli operator supported on the memory can be fault-tolerantly measured in O(d) physical syndrome extraction cycles, without rearranging qubit connectivity. We further propose the extractor architecture, which is a fixed-connectivity, LDPC architecture built by connecting many extractor-augmented computational (EAC) blocks with bridge systems. When combined with any source of high fidelity |Tβ© states, our architecture can implement universal quantum circuits via parallel logical measurements, such that all single-block Clifford gates are compiled away. The size of an extractor on an n qubit code is \tilde{O}(n), where the precise overhead has immense room for practical optimizations.
Joint work with Alexander Cowtan, Dominic Williamson and Theodore Yoder: arxiv.org/abs/2503.10390.
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Views
201
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5
Duration
55:41
Published
Jun 18, 2025
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