Quantum period finding against symmetric primitives in practice

HIGHLIGHTS

  • who: Xavier Bonnetain and Samuel Jaques from the Universitu00e9 de Lorraine, CNRS, Inria, Nancy, France University of Oxford, Oxford, UK have published the research work: Quantum Period Finding against Symmetric Primitives in Practice, in the Journal: (JOURNAL)
  • what: 265 gates does not imply 265 physical components, but it does imply performing some process 265 times, and so the authors focus on the total cost of these processes. As surface codes are the most promising error correction candidate today , the authors focus on costs relevant to surface codes. The authors use the Clifford+T gate set . . .

     

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