This collection explores the fundamental physics concepts that govern how matter and energy interact across the universe. From the invisible forces shaping our daily lives to the complex mechanics driving cosmic phenomena, these studies reveal the underlying rules of reality. Here, we translate cutting-edge research into insights anyone can understand, bridging the gap between abstract theory and tangible discovery.

Every new preprint in this category originates from arXiv, where researchers first share their latest findings with the global community. At Gist.Science, we process each of these submissions to provide both detailed technical summaries and clear, plain-language explanations. This dual approach ensures that whether you are a seasoned physicist or a curious learner, you can grasp the significance of every breakthrough without getting lost in dense equations.

Below are the latest papers in Class-Ph, freshly processed and ready for you to explore.

Damped harmonic oscillator revisited: a new approach to energy decay in the case of Coulomb, Stokes, and Newton damping

This paper presents a novel, simplified analytical framework for deriving accurate approximate formulas for energy decay in damped harmonic oscillators under Coulomb, Stokes, and Newton damping, while also offering an exact solution for Stokes damping that bypasses standard differential equation methods, making the approach suitable for undergraduate and advanced high school physics education.

Robert Pezer, Karlo Lelas2026-02-24🔬 physics

Progresses on some open problems related to infinitely many symmetries

This paper proposes and substantiates a conjecture that the infinite symmetries of integrable systems are linear combinations of translation symmetries associated with the free parameters of multi-wave solutions, suggesting that undiscovered symmetries exist and that a unified hierarchical framework for classical, supersymmetric, and ren-symmetric integrable systems can be established using ren-variables.

S. Y. Lou2026-02-17🌀 nlin

Painleve solitons of AKNS system and irrational algebraic solitons of NLS equations

This paper introduces a novel symmetry decomposition approach to derive "Painlevé solitons" for the AKNS system and NLS equations, revealing that a specific combination of scaling, Galilean, and square eigenfunction symmetries generates new classes of irrational algebraic, rational algebraic, and parabolic cylindrical function solitons that generalize elliptic solitons.

Man Jia, Xia-Zhi Hao, Ruo-Xia Yao, Fa-Ren Wang, S. Y. Lou2026-02-17🌀 nlin