Tensor network states and geometry
Tensor network states are used to approximate ground states of local Hamiltonians on a lattice in D spatial dimensions. Different types of tensor network states can be seen to generate different geometries. Matrix product states (MPS) in D=1 dimensions, as well as projected entangled pair states (PEPS) in D>1 dimensions, reproduce the D-dimensional physical geometry of the lattice model; in contra
A Categorial Semantic Representation of Quantum Event Structures
The overwhelming majority of the attempts in exploring the problems related to quantum logical structures and their interpretation have been based on an underlying set-theoretic syntactic language. We propose a transition in the involved syntactic language to tackle these problems from the set-theoretic to the category-theoretic mode, together with a study of the consequent semantic transition in
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Logical pre- and post-selection paradoxes are proofs of contextuality
Sagnac interferometry with coherent vortex superposition states in exciton-polariton condensates
Quantum measurements are physical processes. Comment on "Consciousness and the double-slit interference pattern: Six experiments," By Dean Radin et al. [Physics Essays 25, 2 (2012)]
Dimensional Reduction in Quantum Gravity
Greeks were right : critical comments on Qbism
An experimental test of noncontextuality without unwarranted idealizations
On the origin of randomness in quantum mechanics
Uncertainty, joint uncertainty, and the quantum uncertainty principle
Uncertainty equalities and uncertainty relation in weak measurement
A simple derivation of Born's rule with and without Gleason's theorem
An Introduction to the Formalism of Quantum Information
Spin-Statistics Connection for Relativistic Quantum Mechanics
Multiplicity in Everett's interpretation of quantum mechanics
Natural information measures in Cox' approach for contextual probabilistic theories
Correspondence Truth and Quantum Mechanics
On the Unification of Random Matrix Theories
The Observer Strikes Back