Mathematical physics
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- Smooth spectral statistics of random perturbations of Schrödinger operators near Anosov energy levels
- Spacetime Quasicrystals and Computational Complexity Theory in the Road Towards Quantum Gravity
- Operator Schmidt Rank and the Geometry of Schmidt Profiles
- The Differential Structure of Generators of KMS-Symmetric Quantum Markov Semigroups
- Graph transformations and eigenvectors of the Laplacian, signless Laplacian and Adjacency matrices
- Absence of Absolutely Continuous Spectrum for One-Dimensional Capacitance Operators with Critical Long-Range Interactions
- Matrix Product State Representatives of Symmetry-Protected Phases
- The Geometry of Lee-Yang Tensors
- Plunge bounds for Fourier concentration operators: geometry, smoothing, and wave packets
- A mathematical analogy between certain hollow vortex and bubble flows - existence, uniqueness, and identical boundary shapes
- TAP states at upper deviations of the free energy: existence, localization and marginal stability in Ising spin glasses
- Upper deviations of the Sherrington-Kirkpatrick free energy: the fifth-order law and the onset of constrained Parisi measures
- Strict non-tightness of the level-3 quantum bootstrap for a natural three-dimensional Hamiltonian, at an excited level
- Döblin--Fourier cancellation and kinetic Aleksandrov estimates
- From Static Lindblad Stabilizability to Robust Physical Control Sequences
- Quantifying Symmetry Breaking with Metric Adjusted Quantum Geometric Tensors
- Extending Structures for n-Lie Algebras
- On the rigidity of sloped height functions in d≥ 3 and non-crossing surfaces
- Integrability in Asymptotic Symmetries of Spacetime: the BMS3 scenario
- An exact algorithm for U(N) matrix models in the gauge-invariant singlet sector
- Separating Geometry From Interference in Constrained Quantum Optimization
- Chiral Long-Range Order in three Euclidean Lattice Gross-Neveu Models
- Proof of the absence of local conserved quantities in the Holstein model
- On matrix-analytic Markov modulated models for evolution: application potential and future directions required to advance the field.
- On Almost Uniformly Locally Finite Graphs