Shifts on a finite qubit string: A class of quantum baker's maps
R. Schack, C. M. Caves
Abstract
We present two complementary ways in which Saraceno's symmetric version of the quantum baker's map can be written as a shift map on a string of quantum bits. One of these representations leads naturally to a family of quantizations of the baker's map.
Create a lesson
Related papers
Generative learning of time series with holographic quantum circuit sampling
Bingzhi Zhang, Matthew W. Lee, Tom Finke et al.
Entanglement detection in dynamical quantum systems
Xingjian Zhang, Jiayi Wu, Jue Xu et al.
Partial-coherence weak measurement of polarization qubits with a temporal pointer: theory and experiment
Shane P. Gervais, Lambert Giner
A complete classification of operator controllability for closed three-level quantum systems driven by a single control
Sergey Kuznetsov, Alexander Pechen
Entanglement generation from degeneracy breaking of superradiant Liouvillian steady states by local operations
Adam Burgess, Erik M. Gauger
Classical Communication Helps Single-Shot Quantum Compression
Omri Farber, Gilad Gour