Tootfinder

History’s booming in podcasts – but many of its academics are out of a job
We live in momentous times, with history podcasts and books more popular than ever. So why is the academic discipline in crisis?
From SMH via RemovePaywall

US DOGE Service Agreement With Department of Labor Shows $1.3 Million Fee—and Details Its Mission
https://www.removepaywall.com/search?url=https://www.wired.com/story/department-of-labor-doge-usds-payment/

Fler ammunitionsfabriker, nya kärnvapenbestyckade strategiska ubåtar, en satsning på drönare i marinen och en ny målsättning om att försvarsutgifterna ska nå 3 % av BNP. Det utlovade Keir Starmer på måndagen. https://www.dn.se/varlden/storbritannien-satsar-p…

Storbritannien satsar på nya kärnvapenbestyckade ubåtar
Storbritannien satsar på nya kärnvapenbestyckade ubåtar – men takten i upprustningen får kritik av förre arméchefen

This https://arxiv.org/abs/2412.16465 has been replaced.
initial toot: https://mastoxiv.page/@arXiv_mat…

Wheel-like bricks and minimal matching covered graphs
A connected graph G with at least two vertices is matching covered if each of its edges lies in a perfect matching. We say that an edge e in a matching covered graph G is removable if G-e is matching covered. A pair {e; f} of edges of a matching covered graph G is a removable doubleton if G-e-f is matching covered, but neither G-e nor G-f is. Removable edges and removable doubletons are called removable classes, introduced by Lovasz and Plummer in connection with ear decompositions of matching …

Schramm-Loewner evolution contains a topological Sierpi\'nski carpet when $\kappa$ is close to 8
Haoyu Liu, Zijie Zhuang
https://arxiv.org/abs/2506.09609

Schramm-Loewner evolution contains a topological Sierpiński carpet when $κ$ is close to 8
We consider the Schramm-Loewner evolution (SLE$_κ$) for $κ\in (4,8)$, which is the regime where the curve is self-intersecting but not space-filling. We show that there exists $δ_0>0$ such that for $κ\in (8 - δ_0,8)$, the range of an SLE$_κ$ curve almost surely contains a topological Sierpiński carpet. Combined with a result of Ntalampekos (2021), this implies that in this parameter range, SLE$_κ$ is almost surely conformally non-removable, and the conformal welding problem for SLE$_κ$…

Beste Trigger für #Eidgenozze, ch‘schwöör Monn!
(Nur, warum der Rennpappen-Finishh, und warum nicht elektro?)
#eidgenosse #Schweiz

A generalization of Carter-Payne homomorphisms
Mart\'in Forsberg Conde
https://arxiv.org/abs/2506.05800 https://arxiv.org/pdf/250…

A generalization of Carter-Payne homomorphisms
We construct graded homomorphisms between Specht modules of quiver Hecke algebras of type A that differ by an ``$e$-small'' partition-shaped removable set of nodes by expanding on methods by Lyle and Mathas. Our main result constitutes a full generalization of the classical result by Carter and Payne for Specht modules of the symmetric group.

How to Dress and Undress your Home
https://solar.lowtechmagazine.com/2025/06/dressing-and-undressing-the-home/

How to Dress and Undress your Home
Before the large-scale use of fossil fuels, removable textile layers kept homes warm in winter and cool in summer.

Semiregular and strongly irregular boundary points for nonlocal Dirichlet problems
Anders Bj\"orn, Jana Bj\"orn, Minhyun Kim
https://arxiv.org/abs/2506.23188

Semiregular and strongly irregular boundary points for nonlocal Dirichlet problems
In this paper we study nonlocal nonlinear equations of fractional $(s,p)$-Laplacian type on $\mathbf{R}^n$. We show that the irregular boundary points for the Dirichlet problem can be divided into two disjoint classes: semiregular and strongly irregular boundary points, with very different behaviour. Two fundamental tools needed to show this are the Kellogg property (from our previous paper) and a new removability result for solutions in the $V^{s,p}$ Sobolev type space, which we deduce more ge…

Toller Artikel: Klimaanpassung durch Textilien
https://solar.lowtechmagazine.com/2025/06/dressing-and-undressing-the-home/

How to Dress and Undress your Home
Before the large-scale use of fossil fuels, removable textile layers kept homes warm in winter and cool in summer.