Beyond Einstein: The Hunt for Broken Symmetry
A new wave of experiments and theoretical advances is challenging fundamental assumptions about the fabric of spacetime and the laws governing particle physics.
Science
Shaping Crystals: How Particle Form Dictates Order on Curved Surfaces
New research demonstrates precise control over the self-assembly of colloidal crystals by manipulating the shape of the particles themselves, opening doors to advanced material design.
Securing Control Systems with Polynomial-Packed Encryption
A new approach leverages rational canonical form to significantly accelerate encrypted control designs based on Ring-LWE, enhancing both speed and efficiency.
Mapping the Extremes: New Insights into Schur Function Specializations
This research unlocks a deeper understanding of positive specializations within K-theoretic Schur functions, revealing connections to the geometry of filtered Young lattices.
Mapping Entropy to Reality: Holographic Models and the Limits of Entanglement
New research demonstrates a fundamental link between the structure of entanglement entropy and holographic graph models, revealing which entropy profiles can be physically realized.
Electride Modeling: Navigating the Functional Landscape
A new review assesses the strengths and weaknesses of density functional theory approaches for accurately predicting the behavior of these unique materials.
Twisting the Rules: A New Link Between Quivers and Conformal Blocks
![The study demonstrates how circular quiver configurations-built from [latex]SU(N)[/latex] gauge groups-can be utilized, suggesting that even the most meticulously constructed theoretical frameworks are ultimately subject to the inescapable limitations inherent in any system approaching a singularity.](https://arxiv.org/html/2512.23878v1/Circular.jpg)
Researchers have extended a key mathematical conjecture to incorporate circular quivers and a novel deformation, revealing surprising connections between seemingly disparate areas of physics and mathematics.
Finite Field Codes Reach Their Limit
![The growth rate function [latex] \tilde{g}\_{d\_{l},d\_{r},w,L}(\alpha) [/latex] of the average stopping set distribution demonstrates that, for a normalized size α and parameters [latex] (d\_{l},d\_{r},w,L) = (3,6,3,6) [/latex], the improved coupled ensemble exhibits a marginally larger smallest positive zero-approximately 0.01278 compared to the standard ensemble’s 0.01011-indicating a subtle shift in the distribution’s behavior.](https://arxiv.org/html/2512.24232v1/x3.png)
New research reveals the performance boundaries of SC-LDPC codes over finite fields, demonstrating optimal distance properties and a universal saturation point for decoding.
Decoding Web3 Compliance: A State of Knowledge Review
This article systematically examines the emerging landscape of regulatory technology designed to bring accountability to the decentralized world of cryptocurrencies.
When Harmony Breaks: Tracking Singularities in Quantum Systems
New research delves into how disturbances to the simple harmonic oscillator impact the evolution of quantum wave functions and the formation of space-time singularities.