activity
20182022
most citedReducing the Depth of Linear Reversible Quantum Circuits

35 citations · 60 across the 4 of their papers we have counts for

collaborators

6 papers

quant-ph2022

On constant-time quantum annealing and guaranteed approximations for graph optimization problems

Arthur Braida, Simon Martiel, Ioan Todinca

Quantum Annealing (QA) is a computational framework where a quantum system's continuous evolution is used to find the global minimum of an objective function over an unstructured s…

quant-ph202216 cited

Gaussian Elimination versus Greedy Methods for the Synthesis of Linear Reversible Circuits

Timothée Goubault de Brugière, Marc Baboulin, Benoît Valiron +2

Linear reversible circuits represent a subclass of reversible circuits with many applications in quantum computing. These circuits can be efficiently simulated by classical compute…

quant-ph20229 cited

Decoding techniques applied to the compilation of CNOT circuits for NISQ architectures

Timothée Goubault de Brugière, Marc Baboulin, Benoît Valiron +2

Current proposals for quantum compilers require the synthesis and optimization of linear reversible circuits and among them CNOT circuits. Since these circuits represent a signific…

quant-ph202235 cited

Reducing the Depth of Linear Reversible Quantum Circuits

Timothée Goubault de Brugière, Marc Baboulin, Benoît Valiron +2

In quantum computing the decoherence time of the qubits determines the computation time available and this time is very limited when using current hardware. In this paper we minimi…

quant-ph2021

Benchmarking quantum co-processors in an application-centric, hardware-agnostic and scalable way

Simon Martiel, Thomas Ayral, Cyril Allouche

Existing protocols for benchmarking current quantum co-processors fail to meet the usual standards for assessing the performance of High-Performance-Computing platforms. After a sy…

cs.DM2018

Causal dynamics of discrete manifolds

Pablo Arrighi, Clément Chouteau, Stefano Facchini +1

We extend Cellular Automata to time-varying discrete geometries. In other words we formalize, and prove theorems about, the intuitive idea of a discrete manifold which evolves in t…