Tootfinder

In #Nandlstadt haben die Bauarbeiten für zwei #Windkraftanlagen begonnen.
Bis Ende 2026 sollen sie vollständig in Betrieb sein.
Auch in #Hohenkammer geht es voran. Zwei neue…

Geplante Windkraftanlagen: Es geht voran in Nandlstadt und Hohenkammer
In Nandlstadt werden zwei Windräder gebaut – die Arbeiten sind bereits angelaufen. Und auch in Hohenkammer geht‘s in Sachen Windenergie voran.

Well, that sucks.
Oh well, he still has to face a leadership convention. His chances are better having won the by-election, but there's still a chance he loses.
https://mastodon.hongkongers.net/@glcalgary_mirror/115064682942073821

Global News Calgary (@glcalgary_mirror@mastodon.hongkongers.net)
Attached: 1 image Poilievre wins Alberta byelection, securing return to House of Commons Battle River—Crowfoot was left vacant when Conservative Damien Kurek stepped down to make way for his party's leader, Pierre Poilievre, to run for a seat. #politics #election #Alberta #BattleRiverCrowfoot #Canada #canadaelection https://globalnews.ca/news/11339007/battle-river-crowfood-byelection-voting-day-pierre-poilievre/

🇺🇦 #NowPlaying on KEXP's #StreetSounds
Loose Ends:
🎵 Hangin' On A String
#LooseEnds
https://masquenadatv.bandcamp.com/track/q-tip-vivrant-thing-x-loose-ends-hangin-on-a-string
https://open.spotify.com/track/2lfokjWEMj3JGRoZWRpIWR

Das #Rezept des Tages:
Dieser Hähnchen-Fenchel-Eintopf kann in größerer Menge vorgekocht werden. 🍲🌿 Portionsweise eingefroren ist das Gericht gut für #Berufstätige. Mittags einfach ab in die #Mikrowelle

Köstlicher Hähnchen-Fenchel-Eintopf: Einfache Zubereitung für kalte Tage
Probiere diese köstliche Hähnchen-Fenchel-Eintopf – einfach zuzubereiten und perfekt für 2–3 Personen! Ein tolles Rezept für gemütliche Abende.

Generic vanishing on homogeneous spaces in characteristic $p>0$
Ankit Rai, K. V. Shuddhodan
https://arxiv.org/abs/2507.13452 https://

Generic vanishing on homogeneous spaces in characteristic $p>0$
Let $X$ be a projective variety that is a homogeneous space under the action of a connected algebraic group $G$. Let $W, Z \subset X$ be locally closed, smooth affine subvarieties. In a recent work, Schürmann--Simpson--Wang proved that for a generic $g \in G$, the inequality $(-1)^{\dim(gW \cap Z)} χ(gW \cap Z) \geq 0$ holds, when the base field has characteristic $0$. More precisely, they prove a new generic vanishing result and obtain the assertion about the Euler characteristic as a coroll…

Getränkeriese in Not - Rebellen erobern mehrere Brauereien von Heineken #News #Nachrichten

Deformations of Standard Locally Homogeneous Spaces
Kazuki Kannaka, Toshiyuki Kobayashi
https://arxiv.org/abs/2507.14832 https://arxi…

Deformations of Standard Locally Homogeneous Spaces
Let $X=G/H$ be a homogeneous space, where $G \supset H$ are reductive Lie groups. We ask: in the setting where $Γ\backslash G/H$ is a standard quotient, to what extent can the discrete subgroup $Γ$ be deformed while preserving the proper discontinuity of the $Γ$-action on $X$? We provide several classification results, including: conditions under which local rigidity holds for compact standard quotients $Γ\backslash X$; criteria for when a standard quotient can be deformed into a nonstand…

Ah yes. According to the lab results, I can't read.

Fourier decay and absolute continuity for typical homogeneous self-similar measures in ${\mathbb R}^d$ for $d\ge 3$
Boris Solomyak
https://arxiv.org/abs/2508.14698 https://

Fourier decay and absolute continuity for typical homogeneous self-similar measures in ${\mathbb R}^d$ for $d\ge 3$
We consider iterated function systems (IFS) in ${\mathbb R}^d$ for $d\ge 3$ of the form $\{f_j(x) = λ{\mathcal O} x + a_j\}_{j=0}^m$, with $a_0=0$ and $m\ge 1$. Here $λ\in (0,1)$ is the contraction ratio and ${\mathcal O}$ is an orthogonal matrix. Given a positive probability vector $p$, there is a unique invariant (stationary) measure for the IFS, called (in this case) a homogeneous self-similar measure, which we denote $μ(λ{\mathcal O}, {\mathcal D}, p)$, where ${\mathcal D} = \{a_0,\ldot…

A Nakayama result for the quantum K theory of homogeneous spaces
Wei Gu, Leonardo C. Mihalcea, Eric Sharpe, Weihong Xu, Hao Zhang, Hao Zou
https://arxiv.org/abs/2507.15183

A Nakayama result for the quantum K theory of homogeneous spaces
We prove that the ideal of relations in the (equivariant) quantum K ring of a homogeneous space is generated by quantizations of each of the generators of the ideal in the classical (equivariant) K ring. This extends to quantum K theory a result of Siebert and Tian in quantum cohomology. We illustrate this technique in the case of the quantum K ring of partial flag manifolds, using a set of quantum K Whitney relations conjectured by the authors, and recently proved by Huq-Kuruvilla.