Tootfinder

Non-Clairvoyant Scheduling with Progress Bars
Ziyad Benomar, Romain Cosson, Alexander Lindermayr, Jens Schl\"oter
https://arxiv.org/abs/2509.19662 https://

Non-Clairvoyant Scheduling with Progress Bars
In non-clairvoyant scheduling, the goal is to minimize the total job completion time without prior knowledge of individual job processing times. This classical online optimization problem has recently gained attention through the framework of learning-augmented algorithms. We introduce a natural setting in which the scheduler receives continuous feedback in the form of progress bars: estimates of the fraction of each job completed over time. We design new algorithms for both adversarial and sto…

I expect I'm late to the party as usual and everyone's already seen this - but yeah, for once the description of this video is not hyperbole.
The most INSANE Bohemian Rhapsody Flashmob you will ever see!
Not sure about insane but it's very, very impressive. Worth a few minutes of your time and it'll cheer up your day.
#queen #BohemianRhapsody #flashmob

🇺🇦 #NowPlaying on KEXP's #Early
Bananarama:
🎵 Venus
#Bananarama
https://hossbeats.bandcamp.com/track/bananarama-venus-hoss-edit
https://open.spotify.com/track/4XX1pFUkQOZTYp6Hb6a6Ae

🇺🇦 Auf radioeins läuft...
Herbert Grönemeyer:
🎵 Fang mich an
#NowPlaying #HerbertGrönemeyer
https://open.spotify.com/track/7wfcaVLPYaBHMHMIcIWm6T

Beautiful
Queen’s Bohemian Rhapsody Gets First Translation — Into Zulu :
https://www.npr.org/2025/08/30/nx-s1-5521906/queens-bohemianrhapsody-zulu-ndlovu-voice-choir

Am Gelände des erhofften Westbahnparks sind 91 Bienenarten nachgewiesen.

🇺🇦 Auf radioeins läuft...
Herbert Grönemeyer:
🎵 Unfassbarer Grund
#NowPlaying #HerbertGrönemeyer
#newRelease 🆕 album
https://open.spotify.com/track/29le4juhpvtmd3fHRW8eCO

Note on Iitaka Conjecture $C_{n,m}$
Houari Benammar Ammar
https://arxiv.org/abs/2510.06412 https://arxiv.org/pdf/2510.06412

Note on Iitaka Conjecture $C_{n,m}$
Let \( f: X \to Y \) be an algebraic fiber space, where \( X \) and \( Y \) are smooth projective varieties of dimensions \( n \) and \( m \), respectively. In \cite{Caopaun}, Cao and Păun proved \( C_{n,m} \) when \( Y \) has maximal Albanese dimension. In this short note, we prove \( C_{n,m} \) in the cases where the Albanese dimension $α(Y)$ of \( Y \) satisfies \( α(Y) = m-1 \) or \( α(Y) = m-2 \).

SecuLEx: a Secure Limit Exchange Market for Dynamic Operating Envelopes
Maurizio Vassallo, Adrien Bolland, Alireza Bahmanyar, Louis Wehenkel, Laurine Duchesne, Dong Liu, Sania Khaskheli, Alexis Ha Thuc, Pedro P. Vergara, Amjad Anvari-Moghaddam, Simon Gerard, Damien Ernst
https://arxiv.org/abs/2510.08172

SecuLEx: a Secure Limit Exchange Market for Dynamic Operating Envelopes
Distributed energy resources (DERs) are transforming power networks, challenging traditional operational methods, and requiring new coordination mechanisms. To address this challenge, this paper introduces SecuLEx (Secure Limit Exchange), a new market-based paradigm to allocate power injection and withdrawal limits that guarantee network security during time periods, called dynamic operating envelopes (DOEs). Under this paradigm, distribution system operators (DSOs) assign initial DOEs to custo…

🇺🇦 Auf radioeins läuft...
Herbert Grönemeyer:
🎵 Männer (Unplugged)
#NowPlaying #HerbertGrönemeyer
https://sachsentrance.bandcamp.com/track/herbert-gr-nemeyer-m-nner-speedboys-s-maus-edit-st014
https://open.spotify.com/track/2PfEAFaaLabTXfmlV58LIj