Tootfinder

Uuuh, :ruby: #Ruby will likely get #Namespaces although the syntax will change because #GitLab already uses `Namespace` a lot and @…

Tracking and controlling monolayer water in gold nanogaps using extreme plasmonic spectroscopy
Elle W. Wyatt, Sarah May Sibug-Torres, Rakesh Arul, Marika Niihori, Tabitha Jones, James W. Beattie, Bart de Nijs, Jeremy J. Baumberg
https://arxiv.org/abs/2506.10199

Tracking and controlling monolayer water in gold nanogaps using extreme plasmonic spectroscopy
Nanogaps are ubiquitous across science, confining molecules and thus changing chemistries which influence many areas such as catalysis, corrosion, photochemistry, and sensing. However in ambient conditions, it is unclear how water solvates nanogaps and even if nominally dry, what water structure persists. Despite its low Raman cross-section, surface-enhanced Raman spectroscopy (SERS) enables study of water at coinage metal surfaces. Using multi-layer aggregates of close-packed gold nanoparticle…

The {conflicted} package makes sure that namespace conflicts are solved explicitly and prevents unpleasent surprises: #rstats

A criterion for holomorphic Lie algebroid connections
David Alfaya, Indranil Biswas, Pradip Kumar, Anoop Singh
https://arxiv.org/abs/2506.10514 https://

A criterion for holomorphic Lie algebroid connections
Given a holomorphic Lie algebroid $(V, ϕ)$ on a compact connected Riemann surface $X$, we give a necessary and sufficient condition for a holomorphic vector bundle $E$ on $X$ to admit a holomorphic Lie algebroid connection. If $(V, ϕ)$ is nonsplit, then every holomorphic vector bundle on $X$ admits a holomorphic Lie algebroid connection for $(V, ϕ)$. If $(V, ϕ)$ is split, then a holomorphic vector bundle $E$ on $X$ admits a holomorphic Lie algebroid connection if and only if the degree of e…

A Note on Normal Families Concerning Nonexceptional Functions and Differential Polynomials
Nikhil Bharti, Anil Singh
https://arxiv.org/abs/2506.09531 https…

A Note on Normal Families Concerning Nonexceptional Functions and Differential Polynomials
We study normality of a family of meromorphic functions, whose differential polynomials satisfy a certain condition, which significantly improves and generalizes some recent results of Chen (Filomat, 31(14) 2017, 4665-4671). Moreover, we demonstrate, with the help of examples, that the result is sharp.

Hur påverkas träningseffekten från gymmet av en fylla? | Artikel https://tyngre.se/artiklar/forskning/hur-paverkas-traningseffekten-fran-gymmet-av-en-fylla

Oklahoma to retry Richard Glossip for noncapital murder after Supreme Court threw out conviction (Ella Lee/The Hill)
https://thehill.com/regulation/court-battles/5341673-oklahoma-new-trial-richard-glossip/
http://www.memeorandum.com/250610/p57#a250610p57

Namespro.ca appears to be having issues. I am getting intermittent behaviour... sometimes ok, and sometimes the website is offline with this.
#NamesPro #WebHost #Down

Magnetic phases and zone-folded phonons in a frustrated van der Waals magnet
A. Pawbake, F. Petot, F. Le Mardel\'e, T. Riccardi, J. L\'ev\^eque, B. A. Piot, M. Orlita, J. Coraux, M. Hubert, J. Dzian, M. Veis, Y. Skourski, B. Wu, Z. Sofer, B. Gr\'emaud, A. Sa\'ul, C. Faugeras
https://arxiv.org/abs/2506.09680

Magnetic phases and zone-folded phonons in a frustrated van der Waals magnet
2D magnetic materials have attracted extensive research interest due to their potential application in nanospintronics, optospintronics, and in magnonics. Ferromagnetic as well as antiferromagnetic layered materials have been demonstrated and successfully inserted into van der Waals heterostructures. However, the effects of magnetic frustration in van der Waals materials and the possibilities offered by spin configurations characterized by nonlinear spin arrangements have not been fully conside…

Hochschild Cohomology of Isotropic Grassmannians
Anton Fonarev
https://arxiv.org/abs/2506.09727 https://arxiv.org/pdf/2506.09727

Hochschild Cohomology of Isotropic Grassmannians
We prove that nonspecial isotropic Grassmannians (that is, all isotropic Grassmannians which are neither (co)adjoint nor (co)minuscule, except $\mathsf{OGr}(n-1, 2n+1)$ for $n\geq 4$), are not Hochschild global, thus establishing a conjecture by P. Belmans and M. Smirnov. As a corollary, we conclude that Bott vanishing fails for all these varieties.