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Matthew Coudron
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2023
N. J. Coble
,
Coudron, M.
,
Nelson, J.
, and
Nezhadi, S. Sajjad
,
“
Local Hamiltonians with no low-energy stabilizer states
”
, 2023.
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N. J. Coble
,
Coudron, M.
,
Nelson, J.
, and
Nezhadi, S. Sajjad
,
“
Hamiltonians whose low-energy states require $\Omega(n)$ T gates
”
, 2023.
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A. M. Childs
,
Coudron, M.
, and
Gilani, A. Shiraz
,
“
Quantum Algorithms and the Power of Forgetting
”
,
14th Innovations in Theoretical Computer Science Conference (ITCS 2023)
, vol. 251, p. 37:1--37:22, 2023.
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2022
S. Dontha
,
Tan, S. Jie Samuel
,
Smith, S.
,
Choi, S.
, and
Coudron, M.
,
“
Approximating Output Probabilities of Shallow Quantum Circuits which are Geometrically-local in any Fixed Dimension
”
,
Leibniz International Proceedings in Informatics (LIPIcs)
, vol. 232, p. 9:1--9:17, 2022.
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A. Singh Arora
,
Coladangelo, A.
,
Coudron, M.
,
Gheorghiu, A.
,
Singh, U.
, and
Waldner, H.
,
“
Quantum Depth in the Random Oracle Model
”
, 2022.
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2021
M. Coudron
,
Stark, J.
, and
Vidick, T.
,
“
Trading Locality for Time: Certifiable Randomness from Low-Depth Circuits
”
,
Communications in Mathematical Physics
, vol. 382, no. 1, pp. 49 - 86, 2021.
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2020
M. Coudron
and
Menda, S.
,
“
Computations with Greater Quantum Depth Are Strictly More Powerful (Relative to an Oracle)
”
,
Accepted to the Symposium on the Theory of Computing (STOC) 2020 conference
, 2020.
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N. J. Coble
and
Coudron, M.
,
“
Quasi-polynomial Time Approximation of Output Probabilities of Constant-depth, Geometrically-local Quantum Circuits
”
,
Accepted to QIP 2021
, 2020.
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N. J. Coble
and
Coudron, M.
,
“
Quasi-polynomial time approximation of output probabilities of geometrically-local, shallow quantum circuits
”
, 2020.
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