Meeting 10.2: Topological quantum computing IContinuing to follow Kitaev, we consider the toric code as the ground state space of a Hamiltonian constructed from the vertex and plaquette operators. The other eigenspaces of this Hamiltonian are…
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Meeting 9.2: Toric code II and stabilizer formalismI finish up calculating the distance of the toric code. I then introduce the stabilizer formalism, which provides a method to construct quantum error correcting codes from classical Boolean linear…
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Meeting 9.1: Toric code IWe construct Kitaev's toric code in full gory detail. Here's his paper.
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