Dynamic symmetry approach to entanglement
arXiv:0802.4008
Abstract
In this lectures I explain a connection between geometric invariant theory and entanglement, and give a number of examples how this approach works.
An extended lecture in Cargese, Corsica, France, Oct 2005, 30 pages
References in corpus (12)
- Three qubits can be entangled in two inequivalent ways
- Entanglement of a Pair of Quantum Bits
- Quantum Information and Relativity Theory
- Characterizing Entanglement
- Quantum Entanglement in Fermionic Lattices
- General criterion for the entanglement of two indistinguishable particles
- The polynomial invariants of four qubits
- Quantum marginal problem and representations of the symmetric group
- Quantum nonlocality in the presence of superselection rules and data hiding protocols
- Entanglement, quantum phase transitions, and density matrix renormalization
- Generating Polarization-Entangled Photon Pairs with Arbitrary Joint Spectrum
- Coherent states, entanglement, and geometric invariant theory
Cited by in corpus (11)
- Finite tight frames and some applications
- Pentagrams and paradoxes
- When is a pure state of three qubits determined by its single-particle reduced density matrices?
- A universal framework for entanglement detection
- Quantum Structures of a Model-Universe: An Inconsistency with Everett Interpretation of Quantum Mechanics
- Gleason, Kochen-Specker, and a competition that never was
- Curves in quantum state space, geometric phases, and the brachistophase
- Speed excess and total acceleration: a kinematical approach to entanglement
- Quantum models of classical world
- Quantum Degrees of Freedom, Quantum Integrability and Entanglment Generators
- Nonlinear evolution of coarse-grained quantum systems with generalized purity constraints