We derive exact expressions for the mean value of Meyer-Wallach entanglement Q for localized random vectors drawn from various ensembles corresponding to different physical situations. For vectors localized on a randomly chosen subset of the basis, tends for large system sizes to a constant which depends on the participation ratio, whereas for vectors localized on adjacent basis states it goes to zero as a constant over the number of qubits. Applications to many-body systems and Anderson localization are discussed
We consider pure quantum states of N>1 spins or qubits and study the average entanglement that can b...
How entangled is a randomly chosen bipartite stabilizer state? We show that if the number of qubits ...
We analyze the properties of entangled random pure states of a quantum system partitioned into two s...
Most states in the Hilbert space are maximally entangled. This fact has proven useful to investigate...
We review recent works that relate entanglement of random vectors to their localization properties. ...
We provide a simple and predictive random-matrix framework that naturally generalizes Page's law for...
This chapter addresses the question of quantum entanglement in disordered chains, focusing on the vo...
We relate the entropy of entanglement of ensembles of random vectors to their generalized fractal di...
In this paper we continue and extend the investigations of the ensembles of random physical states i...
We study the entanglement spectrum of a translationally invariant lattice system under a random part...
We present an introduction to the concept of localizable entanglement (LE) with special focus on its...
We calculate analytic expressions for the distribution of bipartite entanglement for pure random qua...
Entanglement properties of random multipartite quantum states which are invariant under global SU($d...
Many-body localization was proven under realistic assumptions by constructing a quasi-local unitary ...
Given some observable H on a finite-dimensional quantum system, we investigate the typical propertie...
We consider pure quantum states of N>1 spins or qubits and study the average entanglement that can b...
How entangled is a randomly chosen bipartite stabilizer state? We show that if the number of qubits ...
We analyze the properties of entangled random pure states of a quantum system partitioned into two s...
Most states in the Hilbert space are maximally entangled. This fact has proven useful to investigate...
We review recent works that relate entanglement of random vectors to their localization properties. ...
We provide a simple and predictive random-matrix framework that naturally generalizes Page's law for...
This chapter addresses the question of quantum entanglement in disordered chains, focusing on the vo...
We relate the entropy of entanglement of ensembles of random vectors to their generalized fractal di...
In this paper we continue and extend the investigations of the ensembles of random physical states i...
We study the entanglement spectrum of a translationally invariant lattice system under a random part...
We present an introduction to the concept of localizable entanglement (LE) with special focus on its...
We calculate analytic expressions for the distribution of bipartite entanglement for pure random qua...
Entanglement properties of random multipartite quantum states which are invariant under global SU($d...
Many-body localization was proven under realistic assumptions by constructing a quasi-local unitary ...
Given some observable H on a finite-dimensional quantum system, we investigate the typical propertie...
We consider pure quantum states of N>1 spins or qubits and study the average entanglement that can b...
How entangled is a randomly chosen bipartite stabilizer state? We show that if the number of qubits ...
We analyze the properties of entangled random pure states of a quantum system partitioned into two s...