Tootfinder

Weak-anti-localization-to-spin-dependent scattering at a proximity-magnetized heavy metal interface
Hisakazu Matsuki, Guang Yang, Jiahui Xu, Vitaly N. Golovach, Yu He, Jiaxu Li, Alberto Hijano, Niladri Banerjee, Iuliia Alekhina, Nadia Stelmashenko, F. Sebastian Bergeret, Jason W. A. Robinson
https://arxiv.org/abs/2510.10595

Weak-anti-localization-to-spin-dependent scattering at a proximity-magnetized heavy metal interface
A change in a materials electrical resistance with magnetic field (magnetoresistance) results from quantum interference effects and, or spin-dependent transport, depending on materials properties and dimensionality. In disordered conductors, electron interference leads to weak localization or anti-localization; in contrast, ferromagnetic conductors support spin-dependent scattering, leading to giant magnetoresistance (GMR). By varying the thickness of Au between 4 and 28 nm in a EuS/Au/EuS spin…

Aus unserem Kiez der Woche. Etwas versteckt am Pankeweg auf Höhe Schönwalder Straße steht ein Gedenkstein für die Weddinger Partnerstadt Bottrop.
https://weddingweiser.de/zwei-glanzlose-partnerstaedte-des-wedding/

#AntiAKW #Umweltfairändern Die welweite Renaissance der #Atomkraft schreitet unaufhaltsam voran.
Upsi...

🇺🇦 #NowPlaying on BBCRadio3's #NightTracks
Echo Collective, Margaret Hermant, Gary De Cart, Neil Leiter & Charlotte Danhier:
🎵 The See Within
#EchoCollective #MargaretHermant #GaryDeCart #NeilLeiter #CharlotteDanhier

Hier sieht man warum man das #GrünwalderStadion einfach feiern muss :)
#tsv1860 #m60fcs

On random bipartite graphs evolving by degrees
Neeladri Maitra
https://arxiv.org/abs/2509.23943 https://arxiv.org/pdf/2509.23943

On random bipartite graphs evolving by degrees
In this paper, we study a bipartite analogue of the `random graphs evolving by degrees' process. We are given a bipartitioned set of vertices $V$ into two disjoint parts ${L}$ and ${R}$ and possibly unequal positive constants $α$ and $β$. The graph evolves starting from $B_0$, the empty graph (with only isolated vertices). Given $B_t$, a non-adjacent vertex pair $u \in {L}, v \in {R}$ is sampled with probability proportional to $(d_u(t)+α)(d_v(t)+β)$, and the edge $\{u,v\}$ is included to $…