Tootfinder

🤔 This seems to be getting pretty close to @… 's work on emoji-picker-element (https://github.com/nolanlawson/emoji-picker-element):

GitHub - nolanlawson/emoji-picker-element: A lightweight emoji picker for the modern web
A lightweight emoji picker for the modern web. Contribute to nolanlawson/emoji-picker-element development by creating an account on GitHub.

On elementary abelian 2-hypergroups
Yu Jiang
https://arxiv.org/abs/2506.05291 https://arxiv.org/pdf/2506.05291

On elementary abelian 2-hypergroups
A hypergroup is called an elementary abelian 2-hypergroup if it is a constrained direct product of the closed subsets of two elements. In this paper, the elementary abelian 2-hypergroups are studied. All closed subsets and all strongly normal closed subsets of the elementary abelian 2-hypergroups are determined. The numbers of all closed subsets and all strongly normal closed subsets of the elementary abelian 2-hypergroups are given. A criterion for the isomorphic closed subsets of the elementa…

Measles cases surge to record high since disease was declared eliminated in the US
https://www.cnn.com/2025/07/05/health/measles-cases-us-record-since-elimination?cid=ios_app

An Improved Finite Element Modeling Method for Triply Periodic Minimal Surface Structures Based on Element Size and Minimum Jacobian
Siqi Wang, Chuangyu Jiang, Xiaodong Zhang, Yilong Zhang, Baoqiang Zhang, Huageng Luo
https://arxiv.org/abs/2506.04028

An Improved Finite Element Modeling Method for Triply Periodic Minimal Surface Structures Based on Element Size and Minimum Jacobian
Triply periodic minimal surface (TPMS) structures, a type of lattice structure, have garnered significant attention due to their lightweight nature, controllability, and excellent mechanical properties. Voxel-based modeling is a widely used method for investigating the mechanical behavior of such lattice structures through finite element simulations. This study proposes a two-parameter voxel method that incorporates joint control of element size and minimum Jacobian (MJ). Numerical results indi…

🇺🇦 #NowPlaying on KEXP's #Early
Ela Minus:
🎵 UPWARDS
#ElaMinus
https://elaminus.bandcamp.com/track/upwards
https://open.spotify.com/track/43jg7CNRhPRHYgpXTowd3O

This https://arxiv.org/abs/2408.16394 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

On the asymptotics of elementary-abelian extensions of local and global function fields
We determine the distribution of discriminants of wildly ramified elementary-abelian extensions of local and global function fields in characteristic $p$. For local and rational function fields, we also give precise formulae for the number of elementary-abelian extensions with a fixed discriminant divisor, which describe a local-global principle.

Frank Gore Jr.'s 'elementary school' FGJ autograph a joke among Bills teammates that he vows to fix https://www.nytimes.com/athletic/6403943/2025/06/05/bills-frank-gore-jr-autograph-fgj/

Multiuser Beamformig for Pinching-Antenna Systems: An Element-wise Optimization Framework
Mingjun Sun, Chongjun Ouyang, Shaochuan Wu, Yuanwei Liu
https://arxiv.org/abs/2506.03770 …

Multiuser Beamformig for Pinching-Antenna Systems: An Element-wise Optimization Framework
The pinching-antenna system (PASS) reconstructs wireless channels through pinching beamforming, i.e., optimizing the activated locations of pinching antennas (PAs) along the waveguide. The aim of this article is to investigate the joint design of baseband beamforming and pinching beamforming. A low-complexity element-wise sequential optimization framework is proposed to address the sum-rate maximization problem in PASS-enabled downlink and uplink channels. i) For the downlink scenario, maximum …

A $\mathcal{CR}$-rotated $Q_1$ nonconforming finite element method for Stokes interface problems on local anisotropic fitted mixed meshes
Geng Chenchen, Hua Wang, Fengren Zou
https://arxiv.org/abs/2507.02741

A $\mathcal{CR}$-rotated $Q_1$ nonconforming finite element method for Stokes interface problems on local anisotropic fitted mixed meshes
We propose a new nonconforming finite element method for solving Stokes interface problems. The method is constructed on local anisotropic mixed meshes, which are generated by fitting the interface through simple connection of intersection points on an interface-unfitted background mesh, as introduced in \cite{Hu2021optimal}. For triangular elements, we employ the standard $\mathcal{CR}$ element; for quadrilateral elements, a new rotated $Q_1$-type element is used. We prove that this rotated $Q…

Remarks on $d$-ary partitions and an application to elementary symmetric partitions
Mircea Cimpoeas, Roxana Tanase
https://arxiv.org/abs/2506.04459 https:/…

Remarks on $d$-ary partitions and an application to elementary symmetric partitions
We prove new formulas for $p_d(n)$, the number of $d$-ary partitions of $n$, and, also, for its polynomial part. Given a partition $λ(λ_1,\ldots,λ_{\ell})$, its associated $j$-th symmetric elementary partition, $pre_{j}(λ)$, is the partition whose parts are $\{λ_{i_1}\cdotsλ_{i_j}\;:\;1\leq i_1 < \cdots < i_j\leq \ell\}$. We prove that if $λ$ and $μ$ are two $d$-ary partitions of length $\ell$ such that $pre_j(λ)=pre_j(μ)$, then $λ=μ$.