Mathematical physics
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- Critical Ising model as the M(4,3) minimal model of conformal field theory
- TAP variational formula for 2-spin models with general interaction matrix and marginality
- A discrete analogue of 𝒩=2 super Weil-Petersson volumes
- Non-resonant angles in a Robin eigenvalue problem
- On the Cohomology Classes of Certain Eisenstein-Kronecker Forms
- Aubry-André transition in photonic time quasicrystals
- Integrable auxiliary field sigma model and the metric approach to TT̅-like deformations
- BKT transition for Sineβ
- General relativity and its modifications as effective field theories of GL(4) breaking
- Quantum-assisted rendezvous on hypercubes: a quantum Bernoulli noise approach
- Localized Generative Design of Ship Hulls with Diffusion Models and High-Fidelity Assessment
- Brane space localization and genus-0 T-duality with H-flux
- Asymptotic Neutrality for the Ionization Conjecture in the Two-Center Thomas-Fermi-Dirac-von Weizsäcker Theory
- Bulk OPE Coefficients of the E-Series Virasoro Minimal Models
- Dynamical classical-field limit of Bosonic Gibbs states: Renormalized Hartree NLS correlations in 2D and 3D
- 𝒫(Φ)2 Theory from many-body quantum Gibbs states
- Fourth-Order Finite Spectrum Problems on Time Scales with Finitely Many Interior Nodes
- Exact SU(N) symmetry resolution of bosonic Hubbard models: general boson-fermion mappings and flat-band singlet-cluster states
- Butcher series for Hamiltonian Poisson integrators through symplectic groupoids
- Using the slowest observable in one-dimensional Markov processes to construct quasi-exactly-solvable generators with two explicit levels
- Bayesian calibration with model discrepancy of a two-group interfacial area transport model for upward bubbly flow in a square duct
- Compactly supported instability of Riemannian Schwarzschild–Tangherlini metrics
- Tumor growth and immune response: On the impact of the space-structuration of the tumor microenvironment
- Gao's dyadic density-one coalescence conjecture
- The stochastic 3x+1 model is a theorem: Brownian structure of Collatz orbits