Symmetry breaking and nonlocality phase transitions occur nearly simultaneously during diffusion model generation in modern transformers.
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Absence of ferromagnetism or antiferromagnetism in one- or two-dimensional isotropic heisenberg models
10 Pith papers cite this work. Polarity classification is still indexing.
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Dynamical RG on sheared O(n) model identifies new stable Gaussian fixed point with upper critical dimensions d_up=2 (Model A) and d_up=0 (Model B), making mean-field behavior valid in low dimensions and lowering the lower critical dimension below 2.
New analytic constructions yield quantum lattice models with continuous symmetry breaking and chiral topological order at arbitrarily high temperatures via entropic stabilization.
Field theory models with Robin boundary conditions and modular invariance reproduce zero-winding holographic superconductor results in 2D CFTs and interpret fractional vortices via a Little-Parks toy model.
Simulations of the 3D Hubbard-Holstein model at half-filling find antiferromagnetic and charge-ordered insulators separated by a first-order transition with no intervening metal, plus metallic bipolaronic states and pseudogap features at higher temperatures.
A mechanical model of confined active polar disks with dual alignment mechanisms produces robust collective states of high-frequency oscillations and low-frequency milling across varied conditions.
DFT plus Monte Carlo simulations predict itinerant ferromagnetism with Tc exceeding 160 K in p-doped MoS2 monolayers at 9% V concentration.
Padé approximation reduces the polynomial degree and computation time for accurate critical temperature estimates from Fisher zeros in 2D Ising and XY models.
A unified equation describes saturation magnetization loss from finite-size effects in weakly disordered spin-1/2 ferromagnets and yields a unified Bloch equation plus spin transport expression.
A review of equilibrium and dynamic scaling laws at quantum phase transitions, including quenches and dissipative effects treated as perturbations to critical regimes.
citing papers explorer
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Concurrence of Symmetry Breaking and Nonlocality Phase Transitions in Diffusion Models
Symmetry breaking and nonlocality phase transitions occur nearly simultaneously during diffusion model generation in modern transformers.
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Dynamical renormalization group analysis of $O(n)$ model in steady shear flow
Dynamical RG on sheared O(n) model identifies new stable Gaussian fixed point with upper critical dimensions d_up=2 (Model A) and d_up=0 (Model B), making mean-field behavior valid in low dimensions and lowering the lower critical dimension below 2.
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Exploring Entropic Orders: High Temperature Continuous Symmetry Breaking, Chiral Topological States and Local Commuting Projector Models
New analytic constructions yield quantum lattice models with continuous symmetry breaking and chiral topological order at arbitrarily high temperatures via entropic stabilization.
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Field Theory Models for a Holographic Superconductor in Two Dimensions
Field theory models with Robin boundary conditions and modular invariance reproduce zero-winding holographic superconductor results in 2D CFTs and interpret fractional vortices via a Little-Parks toy model.
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Magnetotransport and Phase competition in three-dimensional Hubbard-Holstein model at half-filling
Simulations of the 3D Hubbard-Holstein model at half-filling find antiferromagnetic and charge-ordered insulators separated by a first-order transition with no intervening metal, plus metallic bipolaronic states and pseudogap features at higher temperatures.
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Collective dynamics of densely confined active polar disks with self- and mutual alignment
A mechanical model of confined active polar disks with dual alignment mechanisms produces robust collective states of high-frequency oscillations and low-frequency milling across varied conditions.
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Itinerant Ferromagnetism in p-doped Monolayers of MoS2
DFT plus Monte Carlo simulations predict itinerant ferromagnetism with Tc exceeding 160 K in p-doped MoS2 monolayers at 9% V concentration.
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Pad\'e Approximation and Partition Function Zeros
Padé approximation reduces the polynomial degree and computation time for accurate critical temperature estimates from Fisher zeros in 2D Ising and XY models.
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A unified equation for saturation magnetization and spin transport in weakly disordered ferromagnets
A unified equation describes saturation magnetization loss from finite-size effects in weakly disordered spin-1/2 ferromagnets and yields a unified Bloch equation plus spin transport expression.
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Coherent and dissipative dynamics at quantum phase transitions
A review of equilibrium and dynamic scaling laws at quantum phase transitions, including quenches and dissipative effects treated as perturbations to critical regimes.