The Triangle Criterion detects mixed-state magic, proves multi-qubit distillation is strictly stronger than single-qubit schemes, and identifies a purity bound plus undetectable unfaithful magic states.
Peres, Separability criterion for density matrices, Phys
8 Pith papers cite this work. Polarity classification is still indexing.
verdicts
UNVERDICTED 8representative citing papers
Introduces witness E_NG whose ceiling bounds the Gaussian-irreducible Schmidt number, defining a hierarchy of non-Gaussian entanglement in continuous-variable systems.
An optimized pair-hopping term derived via third-order Schrieffer-Wolff transformation suppresses doublon transport through destructive interference, producing near-complete dynamical arrest in 1D and prethermal density-wave order in the many-body regime.
A multipartite pure state is 2-producible if and only if all generalized entanglement of purification gaps vanish.
Entanglement is certified if any three PT moments satisfy p_l > p_k^x p_m^{1-x} with x=(m-l)/(m-k), and quantum weight enumerators describe moment decay under local noise.
Symmetric random induced states yield PPT bound entanglement with probability close to 1 for N>3 qubits via two partial tracing constructions.
Time evolution of genuine multipartite negativity in the open Kitaev quantum spin liquid shows persistence in loopy subregions in Markovian regime and at higher temperatures in non-Markovian regime.
A quantum channel A is physically harder to implement than channel B if A's output statistics allow unique identification of the input state from B's output via some measurement, which is equivalent to obtaining A from B by post-composition with an HPTP map.
citing papers explorer
-
Triangle Criterion: a mixed-state magic criterion with applications in distillation and detection
The Triangle Criterion detects mixed-state magic, proves multi-qubit distillation is strictly stronger than single-qubit schemes, and identifies a purity bound plus undetectable unfaithful magic states.
-
Non-Gaussian Entanglement Hierarchy Based on the Schmidt Number
Introduces witness E_NG whose ceiling bounds the Gaussian-irreducible Schmidt number, defining a hierarchy of non-Gaussian entanglement in continuous-variable systems.
-
Interference-Induced Suppression of Doublon Transport and Prethermalization in the Extended Bose-Hubbard Model
An optimized pair-hopping term derived via third-order Schrieffer-Wolff transformation suppresses doublon transport through destructive interference, producing near-complete dynamical arrest in 1D and prethermal density-wave order in the many-body regime.
-
Generalized Entanglement of Purification Criteria for 2-Producible States in Multipartite Systems
A multipartite pure state is 2-producible if and only if all generalized entanglement of purification gaps vanish.
-
Detecting entanglement from few partial transpose moments and their decay via weight enumerators
Entanglement is certified if any three PT moments satisfy p_l > p_k^x p_m^{1-x} with x=(m-l)/(m-k), and quantum weight enumerators describe moment decay under local noise.
-
Bound entanglement in symmetric random induced states
Symmetric random induced states yield PPT bound entanglement with probability close to 1 for N>3 qubits via two partial tracing constructions.
-
Fate of entanglement in open quantum spin liquid: Time evolution of its genuine multipartite negativity upon sudden coupling to a dissipative bosonic environment
Time evolution of genuine multipartite negativity in the open Kitaev quantum spin liquid shows persistence in loopy subregions in Markovian regime and at higher temperatures in non-Markovian regime.
-
Comparing quantum channels using Hermitian-preserving trace-preserving linear maps: A physically meaningful approach
A quantum channel A is physically harder to implement than channel B if A's output statistics allow unique identification of the input state from B's output via some measurement, which is equivalent to obtaining A from B by post-composition with an HPTP map.