Tootfinder

Jemand möge den Autor dieses Artikels bitte rechts raus wirken. Er überschreitet die zulässige Floskel/Absatz bei Weitem.
Ach, 100 Jahre zu spät?
https://hwk1.hebis.de/zeitungen-hlbrm/periodical/pageview/1586173?query=Kaffee

Inducing coverings on Hilbert schemes
Lucas Li Bassi, Filippo Papallo
https://arxiv.org/abs/2506.22031 https://arxiv.org/pdf/2506.220…

Inducing coverings on Hilbert schemes
We find an explicit geometric description of all coverings of the Hilbert square on a normal, complex, quasi-projective surface with finite fundamental group. We then apply this construction to show that if $Σ$ is an irreducible symplectic surface then its Hilbert square is an irreducible symplectic variety.

#Weltententreffen fängt ja gut an. In der ersten Nacht ist mir jemand auf die Zeltaspis getreten. 😖 Man sieht sogar noch zwei oder drei matschige Schubabdrücke. Hat leider eine der Alustangen zerbrochen. Netterweise liefert #Hilleberg ab Werk nicht nur eine Reparaturhülse mit sondern auch ein S…

Model theory of Hilbert spaces expanded by normal operators
Alexander Berenstein, Nicol\'as Cuervo Ovalle, Isaac Goldbring
https://arxiv.org/abs/2507.21894 https://

Model theory of Hilbert spaces expanded by normal operators
We study expansions of Hilbert spaces with a bounded normal operator $T$. We axiomatize this theory in a natural language and identify all of its completions. We prove the definability of the adjoint $T^*$ and prove quantifier elimination for every completion after adding $T^*$ to the language. We identify types with measures on the spectrum of the operator and show that the logic topology on the type space corresponds to the weak*-topology on the space of measures. We also give a precise formu…

On the discrete Hilbert-type operators
Jianjun Jin
https://arxiv.org/abs/2505.22972 https://arxiv.org/pdf/2505.22972

On the discrete Hilbert-type operators
Recently, Bansah and Sehba studied in [3] the boundedness of a family of Hilbert-type integral operators, in which they characterized the $L^{p}-L^{q}$ boundedness of the operators for $1\leq p\leq q\leq \infty$. In this paper, we deal with the corresponding discrete Hilbert-type operators acting on the weighted sequence spaces. We establish some sufficient and necessary conditions for the $l^{p}-l^{q}$ boundedness of the operators for $1\leq p\leq q\leq \infty$. We find out that the conditions…

🇺🇦 Auf radioeins läuft...
Matt Berninger:
🎵 Bonnet Of Pins (Radio-Edit)
#NowPlaying #MattBerninger
https://mattberninger.bandcamp.com/track/bonnet-of-pins
https://open.spotify.com/track/0hLFRJetaM0qj09lyyJ9a5

Discrete and Continuous Muttalib--Borodin process: Large deviations and Riemann--Hilbert analysis
Jonathan Husson, Guido Mazzuca, Alessandra Occelli
https://arxiv.org/abs/2505.23164

Discrete and Continuous Muttalib--Borodin process: Large deviations and Riemann--Hilbert analysis
In this paper, we study the asymptotic behaviour of plane partitions distributed according to a weighted $q^{Volume}$ Muttalib--Borodin ensemble. Specifically, we establish a Large Deviation principle for the discrete Muttalib--Borodin process, characterising the rate function. Furthermore, through Riemann--Hilbert analysis, we give an explicit expression for the asymptotic shape of the partition.

Morgen um halb sieben aufstehen, um ab 8 die Heilbronner Harmonie zu blockieren (Faschotreffen, ofc)... 😮‍💨

Hilbert irreducibility for abelian varieties over function fields of characteristic zero
Ariyan Javanpeykar
https://arxiv.org/abs/2507.21468 https://arxiv.…

Hilbert irreducibility for abelian varieties over function fields of characteristic zero
We prove Hilbert's irreducibility theorem for abelian varieties over function fields of characteristic zero.