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quantum error correcting
Finally, a detailed product operator description is given of recent NMR experiments which demonstrate a three-bit quantum error correcting code, using field gradients to implement a precisely-known decoherence model.
      
Cellulations of the projective plane RP ^2 define single qubit topological quantum error correcting codes since there is a unique essential cycle in H1(RP2;Z2) .
      
Thermodynamic Interpretation of the Quantum Error Correcting Criterion
      
Recently it has been shown that generalized quantum error correcting codes can be derived by studying the algebra of this set of operators.
      
A detailed experimental study of quantum error correcting code in NMR is also presented.
      
But the significance of the stabilizer formalism goes much beyond the construction of good quantum error correcting codes.
      
Dynamic pulse control can be used in conjunction with quantum error correcting codes and bang-bang decoupling methods.
      
Quantum error correcting codes have the ability to correct a certain finite-dimensional subspace of error syndromes.
      
Quantum error correcting codes can be constructed that correct for such bit-flip and phase errors or both.
      
Quantum error correcting codes have been proposed but they can only correct certain large errors without correcting small errors.
      
To this end, a variety of quantum error correcting codes QECC and other methods have been designed.
      
There is a notable link between stabilizer codes and quantum error correcting codes based on graphs.
      
 

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