From classical to quantum information geometry: a guide for physicists

Cites Work

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A Mathematical Theory of Communication
Proof of the ergodic theorem.
Information geometry and its applications
Riemannian structure on manifolds of quantum states
The transition probability in the state space of a \(^*\)-algebra
Generalized uncertainty relations: theory, examples, and Lorentz invariance
Theory of statistical estimation.
On the mathematical foundations of theoretical statistics.
Sulle metriche definite da una forma \textit{Hermitiana}. Nota.
Monotone metrics on matrix spaces
On the Riemannian metric of \(\alpha\)-entropies of density matrices
Spin squeezing and quantum Fisher information in the Lipkin-Meshkov-Glick model
Geometric and renormalized entropy in conformal field theory
Geometry of quantum phase transitions
Geometry and non-adiabatic response in quantum and classical systems
Fidelity in topological quantum phases of matter
Quantum metrology from a quantum information science perspective
FIDELITY APPROACH TO QUANTUM PHASE TRANSITIONS
Colloquium: Area laws for the entanglement entropy
Information-Theoretic Differential Geometry of Quantum Phase Transitions
Entanglement entropy and quantum field theory
Quantal phase factors accompanying adiabatic changes
Entanglement entropy and conformal field theory
Fidelity for Mixed Quantum States
Statistical distance and the geometry of quantum states
Quantum Fisher information and spin squeezing in the ground state of theXYmodel
Ground state fidelity and quantum phase transitions in free Fermi systems
Geometry of Quantum States
Geometries of quantum states
Information geometry in vapour–liquid equilibrium
An Extension of Kakutani's Theorem on Infinite Product Measures to the Tensor Product of Semifinite w ∗ -Algebras
On the Positive Semidefinite Nature of a Certain Matrix Expression
On Information and Sufficiency
On the principles of elementary quantum mechanics
Quantum Fisher information matrix and multiparameter estimation
Geometric quantum mechanics
Kürzeste Wege im komplexen Gebiet.