![]() ![]() In addition to quantum gates, quantum measurements are another important and essential computational operation that are necessary for successful quantum information processing. The disjointness for stabilizer codes in quantum error correction is an algebraic quantity tied to the structure of the stabilizer generators of a code. Traditional randomized benchmarking protocols offer a means of diagnosing such errors in certain quantum operations referred to as quantum gates, and are efficient in their resource requirements and robust to certain sensitivities that may prevent a proper diagnosis. In practice, quantum computers and general quantum information processing tasks are prone to errors and faults in their performance. Measurement Benchmarking for Quantum Error Correction and Fault Tolerance Abstract The surface code, for instance, can make use of the minimum-weight perfect-matching decoding algorithm to pair the defects that are measured by its stabilizers due to its underlying charge parity. Quantum Information Processing is the new mode of processing information that opens possibilities that revolutionize science and technology. The error-correction demonstration was performed on Schrodinger-cat states encoded in a superconducting resonator, and employed a quantum controller capable of performing real-time feedback operations including read-out of the quantum information, its analysis, and the correction of its detected errors. ![]() #QUANTUM ERROR CORRECTION SEMINAR CODE#Sumit Sijher | Applied Math, University of Waterloo Title Likewise, the design of a decoding algorithm depends on the underlying physics of the quantum error-correcting code that it needs to decode. ![]()
0 Comments
Leave a Reply. |
AuthorWrite something about yourself. No need to be fancy, just an overview. ArchivesCategories |