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ORCIDJ. Niel de Beaudrap
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- affiliation: University of Sussex, UK
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2020 – today
- 2024
[c12]Niel de Beaudrap, Richard D. P. East:
Simple Qudit ZX and ZH Calculi, via Integrals. MFCS 2024: 20:1-20:20- 2022
- [j8]Niel de Beaudrap, Steven Herbert:
Fast Stabiliser Simulation with Quadratic Form Expansions. Quantum 6: 803 (2022) - [c11]Niel de Beaudrap, Aleks Kissinger, John van de Wetering
:
Circuit Extraction for ZX-Diagrams Can Be #P-Hard. ICALP 2022: 119:1-119:19 - [i9]Niel de Beaudrap, Aleks Kissinger, John van de Wetering:
Circuit Extraction for ZX-diagrams can be #P-hard. CoRR abs/2202.09194 (2022) - 2020
- [j7]Niel de Beaudrap, Dominic Horsman:
The ZX calculus is a language for surface code lattice surgery. Quantum 4: 218 (2020) - [j6]Niel de Beaudrap, Steven Herbert:
Quantum linear network coding for entanglement distribution in restricted architectures. Quantum 4: 356 (2020) - [c10]Niel de Beaudrap, Xiaoning Bian, Quanlong Wang:
Fast and Effective Techniques for T-Count Reduction via Spider Nest Identities. TQC 2020: 11:1-11:23 - [c9]Niel de Beaudrap:
Well-tempered ZX and ZH Calculi. QPL 2020: 13-45 - [c8]Niel de Beaudrap, Aleks Kissinger, Konstantinos Meichanetzidis:
Tensor Network Rewriting Strategies for Satisfiability and Counting. QPL 2020: 46-59
2010 – 2019
- 2019
- [c7]Niel de Beaudrap, Ross Duncan, Dominic Horsman, Simon Perdrix:
Pauli Fusion: a Computational Model to Realise Quantum Transformations from ZX Terms. QPL 2019: 85-105 - [c6]Niel de Beaudrap, Xiaoning Bian, Quanlong Wang:
Techniques to Reduce (π/4)-Parity-Phase Circuits, Motivated by the ZX Calculus. QPL 2019: 131-149 - 2018
- [c5]Marco Aldi, Niel de Beaudrap, Sevag Gharibian, Seyran Saeedi:
On Efficiently Solvable Cases of Quantum k-SAT. MFCS 2018: 38:1-38:16 - 2017
- [i8]Jonathan Barrett, Niel de Beaudrap, Matty J. Hoban, Ciarán M. Lee:
The computational landscape of general physical theories. CoRR abs/1702.08483 (2017) - [i7]Niel de Beaudrap, Dominic Horsman:
The ZX calculus is a language for surface code lattice surgery. CoRR abs/1704.08670 (2017) - [i6]Marco Aldi, Niel de Beaudrap, Sevag Gharibian, Seyran Saeedi:
On efficiently solvable cases of Quantum k-SAT. CoRR abs/1712.09617 (2017) - 2016
- [c4]J. Niel de Beaudrap, Sevag Gharibian:
A Linear Time Algorithm for Quantum 2-SAT. CCC 2016: 27:1-27:21 - 2015
- [i5]Niel de Beaudrap, Sevag Gharibian:
A linear time algorithm for quantum 2-SAT. CoRR abs/1508.07338 (2015) - [i4]Niel de Beaudrap:
On exact counting and quasi-quantum complexity. CoRR abs/1509.07789 (2015) - 2014
- [c3]Niel de Beaudrap:
Difficult Instances of the Counting Problem for 2-quantum-SAT are Very Atypical. TQC 2014: 118-140 - [c2]Niel de Beaudrap, Martin Roetteler:
Quantum Linear Network Coding as One-way Quantum Computation. TQC 2014: 217-233 - [i3]J. Niel de Beaudrap, Martin Roetteler:
Quantum linear network coding as one-way quantum computation. CoRR abs/1403.3533 (2014) - [i2]Niel de Beaudrap:
On the power of "modal quantum" computation. CoRR abs/1405.7381 (2014) - 2013
- [j5]Niel de Beaudrap:
On the complexity of solving linear congruences and computing nullspaces modulo a constant. Chic. J. Theor. Comput. Sci. 2013 (2013) - [j4]Niel de Beaudrap:
A linearized stabilizer formalism for systems of finite dimension. Quantum Inf. Comput. 13(1-2): 73-115 (2013) - 2012
- [i1]Niel de Beaudrap:
On the complexity of solving linear congruences and computing nullspaces modulo a constant. CoRR abs/1202.3949 (2012) - 2010
- [j3]Niel de Beaudrap:
On Restricted Unitary Cayley Graphs and Symplectic Transformations Modulo n. Electron. J. Comb. 17(1) (2010)
2000 – 2009
- 2008
- [j2]J. Niel de Beaudrap, Martin Pei:
An extremal result for geometries in the one-way measurement model. Quantum Inf. Comput. 8(5): 430-437 (2008) - [c1]J. Niel de Beaudrap, Vincent Danos, Elham Kashefi, Martin Rötteler:
Quadratic Form Expansions for Unitaries. TQC 2008: 29-46 - 2002
- [j1]J. Niel de Beaudrap, Richard Cleve, John Watrous:
Sharp Quantum versus Classical Query Complexity Separations. Algorithmica 34(4): 449-461 (2002)
Coauthor Index
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