Jerry Zheng (@jerrygzheng) 's Twitter Profile
Jerry Zheng

@jerrygzheng

Phd student at UChicago

ID: 1686438087692619776

calendar_today01-08-2023 18:05:53

5 Tweet

22 Takipçi

46 Takip Edilen

Qian Xu (@qian__xu) 's Twitter Profile Photo

Check out our new preprint on universal error corrected operations of bosonic qubits with noisy ancillae arxiv.org/abs/2310.20578. Made it just in time before my talk at #qec23! Please come to my talk today if you are interested!

Qian Xu (@qian__xu) 's Twitter Profile Photo

qLDPC codes reduce space overhead for fault tolerance, but logical computations with them often require serialized operations, increasing time costs. Looking for more efficient logical operations? Check out our new work arxiv.org/abs/2407.18490! (1/6)

PRX Quantum (@prx_quantum) 's Twitter Profile Photo

This work demonstrates that Gottesman-Kitaev-Preskill codes are the first structured bosonic codes proven to achieve optimal quantum communication rates under realistic noise models. Jerry Zheng go.aps.org/4f6FOrg

This work demonstrates that Gottesman-Kitaev-Preskill codes are the first structured bosonic codes proven to achieve optimal quantum communication rates under realistic noise models. <a href="/JerryGZheng/">Jerry Zheng</a> 

go.aps.org/4f6FOrg
Q-NEXT (@qnextquantum) 's Twitter Profile Photo

Researchers at @uchicagopme, @mit, Amazon Web Services show that the performance of GKP codes — which are useful for #quantum error correction — is closely tied to the geometry of their structure and the amount of energy put into them. journals.aps.org/prxquantum/abs…

Researchers at @uchicagopme, @mit, <a href="/awscloud/">Amazon Web Services</a> show that the performance of GKP codes — which are useful for #quantum error correction — is closely tied to the geometry of their structure and the amount of energy put into them. journals.aps.org/prxquantum/abs…
Pei Zeng (@qubitpei) 's Twitter Profile Photo

Our work "Error-structure-tailored early fault-tolerant quantum computing" is finally out! In this work, we have shown how to perform the continuous logical-rotation gates Rz(\phi) as simple as CNOT, but still with good accuracy! scirate.com/arxiv/2511.199…