Cluster percolation in the three-dimensional ±J\pm J random-bond Ising model

Using extensive parallel-tempering Monte Carlo simulations, this study reveals that in the three-dimensional ±J\pm J random-bond Ising model, a secondary percolation transition involving two equal-density clusters occurs above the thermodynamic ordering points, with the subsequent divergence of these cluster densities serving as a distinct percolation signature for the ferromagnetic and spin-glass phase transitions.

Lambert Münster, Martin Weigel2026-03-05🔬 physics

A HHO formulation for variable density incompressible flows where the density is purely advected

This paper presents a Hybrid High-Order (HHO) formulation for variable density incompressible flows that ensures exact volume conservation and pure density advection through a combination of hybrid spatial discretization and ESDIRK time stepping, demonstrating robustness, pressure-independence, and high-order accuracy in simulating immiscible fluid mixtures and Rayleigh-Taylor instabilities.

Lorenzo Botti, Francesco Carlo Massa2026-03-05🔬 physics

Scalable physics-informed deep generative model for solving forward and inverse stochastic differential equations

This paper proposes a scalable physics-informed deep generative model (sPI-GeM) that overcomes the limitations of existing methods by effectively solving forward and inverse stochastic differential equations in high-dimensional stochastic and spatial spaces through a combination of physics-informed basis networks and a deep generative model.

Shaoqian Zhou, Wen You, Ling Guo + 1 more2026-03-05🔬 physics

Modified-gradient methods for exact divergence-free in meshless magnetohydrodynamics

This paper introduces a novel modified-gradient (MG) method that employs an implicit projection to reformulate magnetic field gradients, thereby achieving exact divergence-free results with round-off precision in meshless magnetohydrodynamics and demonstrating superior performance over constrained-gradient techniques and the GIZMO code across various test cases.

Xiongbiao Tu, Qiao Wang, Liang Gao + 1 more2026-03-05🔭 astro-ph

Overcoming the Combinatorial Bottleneck in Symmetry-Driven Crystal Structure Prediction

This paper proposes a novel symmetry-driven generative framework that combines large language models for chemical semantics with a linear-complexity heuristic beam search to rigorously enforce algebraic consistency in Wyckoff patterns, thereby overcoming the combinatorial bottleneck in crystal structure prediction to achieve state-of-the-art performance in discovering new materials without relying on existing databases.

Shi Yin, Jinming Mu, Xudong Zhu + 1 more2026-03-05🔬 cond-mat.mtrl-sci

Multimode cavity magnonics in mumax+: from coherent to dissipative coupling in ferromagnets and antiferromagnets

This paper introduces a two-tier extension for the GPU-accelerated micromagnetic framework mumax+ that enables efficient, spatially resolved simulation of multimode cavity magnonics in both ferromagnets and antiferromagnets, successfully validating the tool through eight benchmarks covering phenomena ranging from coherent coupling and mode-selective addressing to dissipative interactions and level attraction.

Gyuyoung Park, OukJae Lee, Biswanath Bhoi2026-03-05🔬 cond-mat.mes-hall

Numerical evaluation of Casimir forces using the discontinuous Galerkin time-domain method

This paper introduces a discontinuous Galerkin time-domain method that computes Casimir forces by recasting the Maxwell stress tensor into classical scattering problems driven by dipolar excitations, enabling accurate evaluation of interactions across diverse geometries and material properties at finite temperatures.

Carles Martí Farràs, Bettina Beverungen, Philip Trøst Kristensen + 2 more2026-03-05⚛️ quant-ph

Characterization of Phase Transitions in a Lipkin-Meshkov-Glick Quantum Brain Model

This study demonstrates that incorporating biologically motivated, state-dependent synaptic feedback into a Lipkin-Meshkov-Glick quantum brain model significantly reshapes its phase diagram by expanding the paramagnetic phase and displacing critical boundaries, a phenomenon rigorously characterized through ground-state Husimi distributions, Wehrl entropy, and mean-field dynamical analysis.

Elvira Romera, Joaquín J. Torres2026-03-05⚛️ quant-ph

Unraveling Lithium Dynamics in Solid Electrolyte Interphase: From Graph Contrastive Learning to Transport Pathways

This paper introduces GET-SEI, a general framework combining graph contrastive learning, extended dynamic mode decomposition, and transition path theory to automatically characterize local atomic environments and quantify lithium transport kinetics and pathways across diverse solid-state electrolyte/lithium metal interfaces for targeted SEI engineering.

Qiye Guan, Yongqing Cai2026-03-04🔬 cond-mat.mtrl-sci