Speaker
Gota Tanaka
(Meiji Gakuin University)
Description
Entanglement negativity is a measure of quantum entanglement and defined as the trace norm of the partially transposed density matrix. One of the important properties of entanglement negativity is that it can be used to quantify the amount of entanglement in mixed states. We represent the density matrix of a 1D quantum system as a 2D tensor network and calculate the entanglement negativity using the tensor renormalization group method. We investigate the temperature dependence of entanglement negativity in the 1D transverse field Ising model and show that the result agrees with the known result.
Author
Gota Tanaka
(Meiji Gakuin University)
Co-authors
Daisuke Kadoh
(Meiji Gakuin University)
Shinji Takeda
(Kanazawa University)
Takahiro Hayazaki
(Kanazawa University)