Tootfinder

Opt-in global Mastodon full text search. Join the index!

@tinoeberl@mastodon.online
2025-07-11 18:29:02

Kumulativer Zubau von #Balkonsolarleistung in #Deutschland mit Stand vom 10.07.2025.
Die summarische Leistung aller offiziell registrierten #Steckersolaranlagen beträgt…

Liniendiagramm mit dem kumulierten Zubau von Balkonsolaranlagen in Deutschland von 2018 bis 10.07.2025. Die gelbe Linie zeigt die Bruttoleistung in Megawatt-Peak (MWp) über die Zeit. Bis 2021 verläuft die Kurve fast waagrecht. Ab 2022 beginnt ein kontinuierlicher Anstieg, der ab 2023 deutlich steiler wird. Ab 2024 ist der Zubau stark beschleunigt. Der Höchststand liegt aktuell bei 976,40 Megawatt peak. Die Kurve deutet auf einen anhaltenden Boom hin.
@ncoca@social.coop
2025-07-03 00:29:39

Pretty great to see this (via @…)
Seems like #Linux has seen some significant (300%) growth since 2021. In that time, I've gone from using just #Windows

@netzschleuder@social.skewed.de
2025-06-29 05:00:04

cofe: Collaboration in Financial Economics (2021)
Network of authors and commenters of papers in finantial economics, obtained from the acknowledgement sections of over 5,000 published research papers.
This network has 13967 nodes and 102039 edges.
Tags: Social, Directed, Weighted, Online, Collaboration
networks.ske…

cofe: Collaboration in Financial Economics (2021). 13967 nodes, 102039 edges. https://networks.skewed.de/net/cofe

cofe — Collaboration in Financial Economics (2021)
Network of authors and commenters of papers in finantial economics, obtained from the acknowledgement sections of over 5,000 published research papers. A directed edge from a commenter to an author exists if the commenter commented in a paper by the author.

@arXiv_mathAP_bot@mastoxiv.page
2025-06-02 07:25:55

On the rate of convergence for Landau type Schr\"odinger Operators
Yucheng Pan, Wenchang Sun
arxiv.org/abs/2505.24568

On the rate of convergence for Landau type Schrödinger Operators
We study the pointwise convergence of Landau type Schrödinger operators within the fractional Sobolev space $W^{s,p}(\mathbb R)$. Our results extend those established by Bailey (Rev. Mat. Iberoam., 29 (2): 531-546, 2013) and Yuan, Zhao and Zheng (Nonlinear Anal., 208: Paper No. 112312, 28, 2021). Furthermore, we also analyze the convergence rate of Landau type Schrödinger operators along curves and derive a sharp result for the case of convergence along vertical lines.