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Samuele Piccinelli

@spiccinelli.bsky.social

PhD student at IBM Quantum + EPFL

383 Followers  |  239 Following  |  14 Posts  |  Joined: 25.11.2024  |  2.1622

Latest posts by spiccinelli.bsky.social on Bluesky

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If you don't feel like reading, you can take a look at the poster or even just the lights of NY ✨

06.08.2025 14:45 — 👍 1    🔁 0    💬 0    📌 0

@albertobaiardi.bsky.social, Max Rossmannek, Almudena Carrera Vazquez, @qfta.bsky.social, Stefano Mensa, PhD MBCS, Edoardo Altamura PhD MInstP, Ali Alavi, Mario Motta, @jrobledomoreno.bsky.social, William Kirby, @kunalq.bsky.social, @antoniomezzacapo.bsky.social, Ivano Tavernelli

06.08.2025 14:45 — 👍 0    🔁 0    💬 1    📌 0

This work is the result of the collective efforts of an amazing team: a heartfelt thank you goes to all my collaborators, from whom I have learned a lot and who have made this project truly fun to work on!

06.08.2025 14:45 — 👍 0    🔁 0    💬 1    📌 0

When combined, these elements enable a rigorous approach to estimating the ground state energy for quantum chemistry Hamiltonians on today's quantum computers. 💫

06.08.2025 14:45 — 👍 1    🔁 0    💬 1    📌 0

The advantages of SqDRIFT are a significantly reduced circuit depth and the ability to systematically build progressively better solutions. 🛠️

06.08.2025 14:45 — 👍 0    🔁 0    💬 1    📌 0

In this work we introduce SqDRIFT, a sample-based quantum diagonalization algorithm that combines sample-based Krylov quantum diagonalization with qDRIFT, producing randomized time-evolution circuits and a quantum/classical workflow with provable convergence guarantees. 🎲

06.08.2025 14:45 — 👍 0    🔁 0    💬 1    📌 0
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🗽 From NY with love — Excited to share our recent work on “Quantum chemistry with provable convergence via randomized sample-based quantum diagonalization” 🚀
🔗 Paper: lnkd.in/gqtf36AQ

06.08.2025 14:45 — 👍 4    🔁 1    💬 1    📌 0

🙏 Huge thanks to my co-authors @qfta.bsky.social, Ivano Tavernelli and @gppcarleo.bsky.social for their feedback and insights!

12.05.2025 14:58 — 👍 1    🔁 0    💬 0    📌 0

🔬 Why care? RGFs connect quantum theory to experimental probes such as neutron scattering, ARPES and pump–probe spectroscopy. Ancilla‑free, shot‑efficient extraction means those comparisons can now be attempted on superconducting QPUs with today’s compilers and high‑throughput sampling.

12.05.2025 14:58 — 👍 2    🔁 0    💬 1    📌 0

💫 A 4‑site Hubbard model keeps its frequency peaks even with a realistic two‑qubit depolarizing channel. From the resulting time traces we fit the full space-time Green’s tensor, Fourier‑transform it, and recover dynamical structure factors that closely match exact diagonalization.

12.05.2025 14:58 — 👍 0    🔁 0    💬 1    📌 0

🧪 We benchmark our methods on both spin- and fermionic Hamiltonians. On a 10‑qubit Heisenberg ring, SCP converges to the exact Trotter dynamics with the expected 1 / √shots law and shows no degradation as the chain grows.

12.05.2025 14:58 — 👍 0    🔁 0    💬 1    📌 0

🌊 Both embed the external force directly into the circuit using what we call circuit perturbations, thus sidestepping Hadamard tests and keeping the hardware footprint exactly equal to a vanilla simulation - same qubits, same connectivity.

12.05.2025 14:58 — 👍 1    🔁 0    💬 1    📌 0

🔍 We first show a clean analytical bridge between the parameter‑shift rule and the linear‑response commutator and then introduce two complementary implementations: Local Circuit Perturbation (LCP) and its shot‑savvy sibling, Simultaneous Circuit Perturbation (SCP).

12.05.2025 14:58 — 👍 2    🔁 0    💬 1    📌 0
Preview
Efficient calculation of Green's functions on quantum computers via simultaneous circuit perturbation We propose a novel, ancilla-free algorithm to compute Retarded Green's Functions (RGFs) on quantum computers. Our proposal is based on real-time evolution and specifically designed circuit components,...

📣 Fresh out of the arXiv 🚀 — We introduce an ancilla‑free framework to reconstruct retarded Green’s functions (RGFs) on quantum computers. 🔗 Paper: arxiv.org/abs/2505.05563

12.05.2025 14:58 — 👍 11    🔁 2    💬 1    📌 2

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