Physica Scripta
Entanglement, Disentanglement and Wigner Functions
Yorick Hardy, Willi-Hans Steeb, Ruedi Stoop
Abstract
Entangled quantum states are an important component of quantum computing techniques such as quantum error-correction, dense coding and quantum teleportation. We describe how to generate fully entangled states in the Hilbert space C N ⊗ C N starting from a unitary matrix and show that they form an orthonormal basis in this space. Disentanglement is also discussed. Moreover we also calculate the Wigner function of fully entangled states.