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arXiv preprints from January 1, 2026 through September 8, 2026 — 23:01:55 EST

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Posted in cond-mat.str-el · 2026-08-26 · Yixuan Huang, P. Murgatroyd, Yi Wu, M. Cook, P. F. S. Rosa, E. D. Bauer, Asish K. Kundu, A. Rajapitamahuni, E. Vescovo, S. Zhang, V. Anil, P. Piyawongwatthana, N. Murai, M. Kofu, K. M. Shen, F. Ronning, Jian-Xin Zhu, A. Scheie

Incommensurate spin fluctuations in one-dimensional Kondo metal CeCo2Ga8

We present an experimental and numerical study of the spin fluctuations in 1D Kondo metal CeCo$_2$Ga$_8$. Using inelastic neutron spectroscopy, we measure highly one-dimensional magnetism with low-energy incommensurate short-ranged magnetic fluctuations. ARPES similarly shows a highly one-dimensional electronic band structure,...

💬 0 commentsarXiv:2608.26071v1PDF
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Posted in physics.geo-ph · 2026-08-26 · Alina Shafir, Tom Gabrieli, Yuval Tal, Eran Bouchbinder

Lab earthquakes confirm the theory of frictional slip pulses

Large natural earthquakes are typically mediated by frictional pulse-like rupture, which features a finite slipping zone. Recently, a comprehensive two-dimensional theory of frictional slip pulses has been developed. It predicts that pulses are categorically unstable rupture modes, whose evolution is intrinsically slow. Unsteady...

💬 0 commentsarXiv:2608.26065v1PDF
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Posted in physics.flu-dyn · 2026-08-26 · Kaku E. Eduku, Pavel P. Popov, Gustaaf Jacobs

Neural-Network and Reduced-order Modeling Workflows for AI-Driven CFD: Fast Response Surfaces, Reduced Dynamics and Jet in Cross-flow Examples

Highly resolved computational fluid dynamics (CFD) simulations are essential for design but too expensive for dense design-space sampling. This chapter presents an AI-driven CFD workflow that combines scalar-response modeling and reduced-order dynamics using jet-in-cross-flow examples. A reacting hydrogen jet-in-cross-flow study is...

💬 0 commentsarXiv:2608.26064v1PDF
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Posted in hep-ph · 2026-08-26 · Vladimir Tello

Strong CP and the PMNS Phase in Dirac Left-Right Symmetry

Left--right symmetric theories with generalized parity restrict the bare QCD angle to a CP-conserving value and relate the physical strong-CP phase \(\barθ\) to a CP-odd parity-breaking parameter \(\eps\). We show that, in the Dirac-neutrino realization, imposing a sectorial reality condition on the Dirac lepton Yukawa matrices turns...

💬 0 commentsarXiv:2608.26063v1PDF
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Posted in quant-ph · 2026-08-26 · Ryotaro Niwa, Satoshi Yoshida, Mio Murao

Asymptotically optimal purification of noisy unitary channels in any dimension

We consider the problem of noisy unitary purification. Given access to an unknown $d$-dimensional unitary channel followed by depolarizing noise of strength $p$, we aim to construct a superchannel that universally purifies the noisy unitary back to the original unknown unitary. We optimize over arbitrary adaptive sequential strategies...

💬 0 commentsarXiv:2608.26061v1PDF
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Posted in cond-mat.mes-hall · 2026-08-26 · Alexandros Bampis, Johann Stachurski, Anna Schwab, Jean-François Carlin, Raphaël Butté, Nicolas Grandjean

Depth Control of Room-Temperature Quantum Emitters in Gallium Nitride

Bright quantum emitters are key components for quantum communication systems. Radiative point defects in gallium nitride (GaN) are promising candidates for room-temperature single-photon emission, operating from the visible to the telecom O-band. Despite their potential, their integration into photonic structures has remained limited...

💬 0 commentsarXiv:2608.26057v1PDF
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Posted in cond-mat.stat-mech · 2026-08-26 · Raphaël Maire

Topology of Fluctuation Bands in Chiral Active Matter

While band topology is usually associated with the deterministic dynamics of a system, we show that it can instead reside in its fluctuations. Using a reciprocal lattice driven by nonequilibrium chiral active noise, we find that the displacement spectrum---which quantifies displacement fluctuations---admits bands with nonzero Chern...

💬 0 commentsarXiv:2608.26055v1PDF
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Posted in nlin.PS · 2026-08-26 · Ilya Mullyadzhanov, Sergey Dremov, Andrey Gelash

Numerical Direct Scattering Transform for Dark Solitons

We introduce a numerical direct scattering transform scheme for dark solitons of the nonlinear Schrodinger equation, enabling the identification and complete characterization of nonlinear coherent structures in defocusing media with a continuous-wave (CW) background. Our scheme is based on numerically solving the auxiliary...

💬 0 commentsarXiv:2608.26054v1PDF
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Posted in physics.plasm-ph · 2026-08-26 · J. Chamberlain, A. Shashurin

Experimental Characterization of Additively Manufactured Metallic Alloys for Electric Propulsion Applications

This work explores the sputtering of additively manufactured (AM) materials for use in gridded ion source applications. The first part of the paper uses 316L stainless steel as an example to demonstrate that additively manufactured material does not exhibit adverse sputtering behavior, such as higher sputter yield, compared with...

💬 0 commentsarXiv:2608.26048v1PDF
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Posted in cond-mat.supr-con · 2026-08-26 · Daniel Stoffels, Caio C. Quaglio-Gomes, Nicolas Lejeune, Emile Fourneau, Pedro Schio, Huidong Li, Lourdes Fabrega, Anna Palau, Maycon Motta, Alejandro V. Silhanek

Electrical manipulation of oxygen stoichiometry in multiterminal YBa$_2$Cu$_3$O$_{7-δ}$ junctions

Local manipulation of oxygen stoichiometry offers a route to control the electronic properties of complex oxides, yet the selective modification of individual current-carrying branches through oxygen redistribution remains unexplored in multiterminal high-temperature superconducting junctions. In a YBa$_2$Cu$_3$O$_{7-δ}$ Y-shaped...

💬 0 commentsarXiv:2608.26045v1PDF
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Posted in astro-ph.GA · 2026-08-26 · V. Motta, E. Mediavilla

Accretion Disk Sizes and Temperature Profiles in Lensed Quasars: NIR Microlensing Challenges Thin Disk Theory

Microlensing and reverberation mapping measurements of quasar accretion disk sizes and temperature gradients disagree with thin disk theory predictions. Previous microlensing results rely on heterogeneous wavelength coverage -primarily UV broad emission lines (BELs) from small samples -probing the disk only out to a typical radius of...

💬 0 commentsarXiv:2608.26039v1PDF
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Posted in econ.GN · 2026-08-26 · Hyunseob Kim, Doron Levit, Roni Michaely

The Dynamic Trade-Off of Dual-Class Shares

Dual-class shares allocate control to founders whose firm-specific investments drive firm value but separate control from ownership, raising agency costs. We analyze this trade-off dynamically. Using new data on US dual-class firms spanning 52 years and difference-in-differences designs, we show that valuations rise following...

💬 0 commentsarXiv:2608.25972v1PDF
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Posted in econ.TH · 2026-08-26 · Igal Milchtaich

Potentials and Weak Potentials in Acyclic and Weakly Acyclic Games

In a number of large, important families of finite games, not only is the set of pure-strategy Nash equilibria nonempty but it is also reachable from any initial strategy profile by some sequence of myopic single-player moves to a better or best-reply strategy. This weak acyclicity property is weaker than acyclicity of the game, which...

💬 0 commentsarXiv:2608.25966v1PDF
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Posted in eess.SP · 2026-08-26 · Navaneetha Krishnan Kamalakannan, Janakiraman Kamalakannan

CardioFusion-AI: Robust ECG--PPG Fusion for Multimodal Physiological Monitoring Under Signal Degradation

Wearable electrocardiogram (ECG) and photoplethysmogram (PPG) sensors are complementary but individually fragile: motion artifact, poor contact, and sensor dropout can degrade one or both signals. Fusion strategies that assume both modalities are equally trustworthy can become less reliable than a single clean modality under...

💬 0 commentsarXiv:2608.26000v1PDF
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Posted in q-bio.PE · 2026-08-26 · Dan Braha, Marcus A. M. de Aguiar, Vitor M. Marquioni

What sets the critical genome length for sympatric speciation? A closed form and asymptotic theory

In the Derrida--Higgs model of sympatric speciation, a sexually reproducing population with finite binary genomes can mate only when the genetic overlap between two individuals exceeds a threshold $q_{\min}$. Depending on the genome length $L$, the population either remains genetically connected or fragments into reproductively...

💬 0 commentsarXiv:2608.25995v1PDF
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Posted in math.AG · 2026-08-26 · Anthony Mäkelä

Negative Effective Divisors and Bridgeland Stability of Line Bundles on Surfaces

Let $X$ be a connected smooth complex projective surface. We prove an effective-divisor version of the Arcara--Miles conjecture, together with its strict analogue. For every divisorial Bridgeland stability condition, failure of stability, respectively semistability, of a line bundle or its relevant shift is detected by a natural...

💬 0 commentsarXiv:2608.26080v1PDF
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Posted in math.GT · 2026-08-26 · Glen Lim

All once-extended 3D TQFTs are Reshetikhin--Turaev theories

We present a direct geometric construction which extends the Reshetikhin--Turaev TQFT to circles. We prove that this agrees with the generators-and-relations approach of Bartlett--Douglas--Schommer-Pries--Vicary, thus providing an alternative to the Cerf-theoretic part of their classification of once-extended 3-dimensional TQFTs, and...

💬 0 commentsarXiv:2608.26068v1PDF
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Posted in math.CV · 2026-08-26 · Quanyu Tang, Bokai Cui, Wei He, Tao Hu, Yanyang Li, Ke Wang, Zijun Yu

Three omitted values and non-Blaschke point divisors in half-planes

We construct a real meromorphic function $F$ on $\mathbb C$ such that $F^{-1}(\{0,1,\infty\})\subset\mathbb R$, while $F$ is not of bounded type in either half-plane. More strongly, for every $a\in\widehat{\mathbb C}\setminus\{0,1,\infty\}$, the $a$-point divisor in either half-plane fails the Blaschke condition. Thus the construction...

💬 0 commentsarXiv:2608.26062v1PDF
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Posted in math.MG · 2026-08-26 · Jonas W. Peteranderl

Linear isoperimetric filling inequalities in Hadamard spaces at and above the asymptotic rank

Reformulated in terms of the asymptotic rank, a conjecture by Gromov predicts a linear isoperimetric filling inequality in all dimensions greater than or equal to the asymptotic rank of a Hadamard space, in contrast to the Euclidean-type nonlinear behavior below this threshold. We prove the predicted linear inequality for Hadamard...

💬 0 commentsarXiv:2608.26059v1PDF
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Posted in math.OC · 2026-08-26 · Bradley Sturt

The Value of Human Expertise

We consider optimization applications with unknown parameters where the decision maker believes that the optimal value of the nominal problem-the optimization problem they would have solved if the true parameters were known-is unlikely to be large. This belief derives from information that humans have that is not captured in datasets,...

💬 0 commentsarXiv:2608.26051v1PDF
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Posted in math.NA · 2026-08-26 · Daozhi Han, Nan Jiang, Jonah H. Nissan, Sayantan Sarkar

A family of second order, linear, unconditionally stable methods for the Cahn-Hilliard-Navier-Stokes equations

We present a family of second-order, linear, unconditionally stable implicit-explicit (IMEX) methods for the Cahn-Hilliard-Navier-Stokes (CHNS) equations modeling matched-density two-phase flows. The proposed semi-discrete scheme combines extrapolation of the nonlinear terms with an auxiliary-variable formulation of the nonlinear...

💬 0 commentsarXiv:2608.26046v1PDF
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Posted in math.AC · 2026-08-26 · Viet-Hoang Tran, Phan Thanh Toan, Thieu N. Vo, Tan M. Nguyen

Polynomial extensions do not preserve the strong finite type property

Arnold introduced the strong finite type (SFT) property in 1973 while studying the dimension of power series rings. For several classes of rings, polynomial extension is known to preserve the SFT property, but the general question remained open. We answer it negatively by constructing an SFT ring $R$ such that $R[X]$ is not SFT.

💬 0 commentsarXiv:2608.26044v1PDF
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Posted in math.FA · 2026-08-26 · Xiang Fang, Feng Guo, Aman Mishra, P. Muthukumar

Critical Norm Profiles for Finite-Prime Composition Operators on the Hardy Space of Dirichlet Series

We identify the critical boundary operator-norm profile of finite-prime composition operators on the Hardy--Hilbert space \(\mathcal H^2\) of Dirichlet series. For \[ \varphi_{δ,\boldsymbolρ}(s) = \frac12+δ+ δ\sum_{j=1}^dρ_jp_j^{-s}, \qquad \boldsymbolρ\in B_d, \] the renormalized positive coefficient operators converge uniformly in...

💬 0 commentsarXiv:2608.26041v1PDF