Demonstrates that collective suppression of quantum fluctuations—independent of spatial locality—fundamentally constrains entanglement in gapped systems with power-law interactions, revealing universal scaling thresholds.

Demonstrates that collective suppression of quantum fluctuations—independent of spatial locality—fundamentally constrains entanglement in gapped systems with power-law interactions, revealing universal scaling thresholds.
NITheCS & QSUN Seminar: ‘Controlling Two-Photon Interference & Entanglement with Mechanical Rotations’
🎤 Prof Marko Toroš (Uni. of Ljubljana)
📅 Fri, 2 Oct 2026 | 14h00 SAST
💻 Attend online
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#QuantumOptics #QuantumEntanglement #TwoPhotonInterference #MechanicalRotation #QuantumSensing
Characterized the spatial structure of maximally entangled field modes in quantum vacuum between spheres and designed a non-perturbative protocol for optimal entanglement extraction using harmonic oscillator probes.
Mathematical framework for optimal entanglement detection using finitely many quantum state invariants. Even singular-value moments of realignment are tensor trace invariants, enabling efficient certification of PPT-entangled quantum states.
Researchers discovered magnon velocity reduction directly signals quantum entanglement through polaron formation, offering an experimentally accessible method to detect entanglement without complex state reconstruction in magnetic materials.
NITheCS Colloquium: ‘Quantum Complexity and Entanglement in Neutrino Oscillations’ by Prof Soebur Razzaque (UJ).
📅 Monday, 2 November 2026
🕓 16h00–17h00 SAST
📍 Attend in person or online
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#QuantumPhysics #NeutrinoOscillations #QuantumEntanglement #QuantumInformation #ParticlePhysics
Researchers discover continuous temporal entanglement transitions in periodically driven quantum systems, where entanglement spectrum levels meet tangentially—extending phase transition theory beyond first-order transitions.
Reduced 6D to 5D game proving robust self-testing of nonmaximally entangled states. Shows no maximally entangled state can achieve perfect play, advancing device-independent quantum certification.
Develops exact multiscale bounds for quantifying high-dimensional bipartite entanglement using nested Vidal tails, enabling sharper Schmidt-number certification and resource quantification beyond single-scale methods.
RWTH Aachen researchers proved zero-error quantum source coding requires only 2 messages under odd parity conditions, achieving perfect one-bit communication without entanglement—resolving a decades-old conjecture about spectral properties.
Researchers establish exact mathematical correspondence between quantum measurement-induced phase transitions and classical percolation, providing first analytical expressions for entanglement exponents in non-unitary systems.
Researchers derive exact analytical expressions for multipartite entanglement exponents near measurement-induced phase transitions in quantum circuits, revealing power-law long-range correlations that circumvent entanglement monogamy constraints.
Measurements induce phase transitions in monitored bosons, causing a dramatic shift from volume-law to logarithmic entanglement scaling via dynamical Bose-Einstein condensation into slowest-decaying modes.
📣 New Podcast! "The Fermi Paradox Solved: Is Quantum Entanglement the Alien Internet?" on @Spreaker #aliens #astrophysics #blackholes #cosmology #deepspace #erepr #extraterrestrial #fermiparadox #futurism #greatsilence #interstellar #quantumentanglement #quantummechanics #quantumphysics #seti
Establishes Fourier-based conditions for local unitary equivalence of orthogonal arrays and irredundant orthogonal arrays, connecting LU equivalence to coding theory duality for linear codes over prime fields.
We develop a PEPS-based method to extract corner entanglement entropy in 2D quantum critical systems, demonstrating universal scaling with correlation length and validating finite-entanglement scaling predictions.
Introduces computable upper bounds on asymptotic relative entropy of entanglement via k-multinegativity, proves additivity for Werner states and related families, and disproves finite collapse conjectures for entanglement cost hierarchies.
Local chaotic quantum evolution naturally generates universal entanglement catalysts with diverging nonlocal magic—a discovery revealing how quantum systems can serve as asymptotic entanglement reservoirs without fine-tuning.
Proves midpoint placement of entanglement sources is optimal for all qubit channels through transpose-factorization methods and quantum Sinkhorn scaling, resolving a recent conjecture in quantum information theory.