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Fairphone announces the €599 Fairphone 6, with a 6.31" 120Hz LTPO OLED display, a Snapdragon 7s Gen 3 chip, and enhanced modularity with 12 swappable parts (Andrew Liszewski/The Verge)
https://www.theverge.com/news/692248/fairp

The smaller Fairphone 6 introduces swappable accessories
The Fairphone 6 is smaller and lighter but offers better battery life and a more modular design, making it easier to repair and upgrade than other phones.

Modular Surfaces in Lorentz-Minkowski 3-Space: Curvature and Applications
Siddharth Panigrahi, Subham Paul, Rahul Kumar Singh, Priyank Vasu
https://arxiv.org/abs/2506.20397

Modular Surfaces in Lorentz-Minkowski 3-Space: Curvature and Applications
In this paper, we study the relation of the sign of the Gaussian and mean curvature of modular surfaces in Lorentz-Minkowski $3$-space to the zeroes of the associated complex analytic functions and its derivatives. Further, we completely classify zero Gaussian curvature modular surfaces. Next we show non-existence of non-planar maximal modular surfaces, characterize CMC modular surfaces, analyze asymptotic behaviour of Gaussian curvature of complete modular graphs and the Hessian of their heigh…

Was ist die größte #Taubenart Mitteleuropas? 🕊️ Die #Ringeltaube. Durch ihren charakteristischen weißen Halsfleck und dem „Ruguuuugu guugu“-Ruf ist sie leicht zu erkennen. Bei mir wohnt mindestens ein Pärchen in der Umgebung. Mehr zu den hübschen Vögeln im Artikel. 🌳🔍

Ringeltaube (Columba palumbus): Wissenswertes über die größte Taubenart Mitteleuropas
Ringeltaube (Columba palumbus): Wissenswertes über die größte Taubenart Mitteleuropas. Merkmale, Verhalten, Brutverhalten, Nahrung & Lebensraum.

Modular Forms with Only Nonnegative Coefficients
Paul Jenkins, Jeremy Rouse
https://arxiv.org/abs/2507.17949 https://arxiv.org/pdf/2507.17949

Modular Forms with Only Nonnegative Coefficients
We study modular forms for $\textrm{SL}_2(\mathbb{Z})$ with no negative Fourier coefficients. Let $A(k)$ be the positive integer where if the first $A(k)$ Fourier coefficients of a modular form of weight $k$ for $\textrm{SL}_2(\mathbb{Z})$ are nonnegative, then all of its Fourier coefficients are nonnegative, so that $A(k)$ can be interpreted as a ``nonnegativity Sturm bound''. We give upper and lower bounds for $A(k)$, as well as an upper bound on the $n$th Fourier coefficient of any form with…

MAM: Modular Multi-Agent Framework for Multi-Modal Medical Diagnosis via Role-Specialized Collaboration
Yucheng Zhou, Lingran Song, Jianbing Shen
https://arxiv.org/abs/2506.19835 …

MAM: Modular Multi-Agent Framework for Multi-Modal Medical Diagnosis via Role-Specialized Collaboration
Recent advancements in medical Large Language Models (LLMs) have showcased their powerful reasoning and diagnostic capabilities. Despite their success, current unified multimodal medical LLMs face limitations in knowledge update costs, comprehensiveness, and flexibility. To address these challenges, we introduce the Modular Multi-Agent Framework for Multi-Modal Medical Diagnosis (MAM). Inspired by our empirical findings highlighting the benefits of role assignment and diagnostic discernment in …

Modular Robot and Landmark Localisation Using Relative Bearing Measurements
Behzad Zamani, Jochen Trumpf, Chris Manzie
https://arxiv.org/abs/2507.18070 https://

Modular Robot and Landmark Localisation Using Relative Bearing Measurements
In this paper we propose a modular nonlinear least squares filtering approach for systems composed of independent subsystems. The state and error covariance estimate of each subsystem is updated independently, even when a relative measurement simultaneously depends on the states of multiple subsystems. We integrate the Covariance Intersection (CI) algorithm as part of our solution in order to prevent double counting of information when subsystems share estimates with each other. An alternative …

Non-holomorphic modular flavor symmetry and odd weight polyharmonic Maa{\ss} form
Bu-Yao Qu, Jun-Nan Lu, Gui-Jun Ding
https://arxiv.org/abs/2506.19822 http…

Non-holomorphic modular flavor symmetry and odd weight polyharmonic Maaß form
We extend the framework of non-holomorphic modular flavor symmetry to include the odd weight polyharmonic Maaß forms. The integer weight polyharmonic Maaß forms of level $N$ can be arranged into multipltets of the homogeneous finite modular group $Γ'_N$. We propose to construct the integer weight, including weight one, non-holomorphic polyharmonic Maaß forms from the non-holomorphic Eisenstein series. The previous results of even weight polyharmonic Maaß forms are reproduced. We apply this…

Computing the Level of a Fiber for Points on Modular Curves
Hailey Maxwell
https://arxiv.org/abs/2508.17463 https://arxiv.org/pdf/2508.17463

Computing the Level of a Fiber for Points on Modular Curves
The modular curves in the family $X_1(N)$ for natural numbers $N$ parametrize elliptic curves over the complex numbers with a distinguished point of order $N$. The purpose of this paper is to better understand how to calculate the degrees of points on $X_1(\ell^n)$ for a prime $\ell$ and arbitrary positive integer $n$. In analogy with the definition of the level of a Galois representation, we construct a new definition: the level of a fiber of a closed point on a modular curve. Using this defin…

A Modular Residual Learning Framework to Enhance Model-Based Approach for Robust Locomotion
Min-Gyu Kim, Dongyun Kang, Hajun Kim, Hae-Won Park
https://arxiv.org/abs/2507.18138 h…

A Modular Residual Learning Framework to Enhance Model-Based Approach for Robust Locomotion
This paper presents a novel approach that combines the advantages of both model-based and learning-based frameworks to achieve robust locomotion. The residual modules are integrated with each corresponding part of the model-based framework, a footstep planner and dynamic model designed using heuristics, to complement performance degradation caused by a model mismatch. By utilizing a modular structure and selecting the appropriate learning-based method for each residual module, our framework dem…

🦢 Mit bis zu 2,4 Metern Flügelspannweite und einem Gewicht von 13 Kilogramm ist der #Höckerschwan der größte heimische #Wasservogel. Wusstet Ihr, dass Höckerschwäne lebenslange Paare bilden? Doch auch dieser imposante Vogel steht vor Herausforderungen durch

Höckerschwan (Cygnus olor): größter heimischer Wasservogel in Mitteleuropa
Wissenswertes über den majestätischen Höckerschwan: Von seinem Aussehen und Verhalten bis hin zu seiner Brutzeit und den Gefahren, die ihn bedrohen.