1. The 2024 state of the climate report: Perilous times on planet Earth 

   Ripple, William J.; Wolf, Christopher; Gregg, Jillian W.; et al. (2024)

   BioScience

   Journal Article

2. Overcoming the curse of dimensionality in the numerical approximation of high-dimensional semilinear elliptic partial differential equations 

   Beck, Christian; Gonon, Lukas; Jentzen, Arnulf (2024)

   Partial Differential Equations and Applications

   Recently, so-called full-history recursive multilevel Picard (MLP) approximation schemes have been introduced and shown to overcome the curse of dimensionality in the numerical approximation of semilinear parabolic partial differential equations (PDEs) with Lipschitz nonlinearities. The key contribution of this article is to introduce and analyze a new variant of MLP approximation schemes for certain semilinear elliptic PDEs with Lipschitz ...

   Journal Article

3. The origins of Storm <i>Ciaran</i>: From diabatic Rossby wave to warm-seclusion cyclone with a sting jet 

   Volonte, Ambrogio; Riboldi, Jacopo (2024)

   Weather

   The evolution of Storm Ciar & aacute;n was different from what is commonly attributed to windstorms affecting northwest Europe. Ciar & aacute;n initially developed as a diabatic Rossby wave, driven by low-level latent heat release and with negligible upper tropospheric forcing. It then crossed the jet stream, intensifying explosively while developing a low-level warm seclusion and producing extreme near-surface winds, including sting jets. ...

   Journal Article

4. Evaluating optimal reference translations (May, 10.1017/nlp.2024.3, 2024) 

   Zouhar, Vilem; Kloudova, Vera; Popel, Martin; et al. (2024)

   NATURAL LANGUAGE PROCESSING

   Other Journal Item

5. Vertex-critical graphs far from edge-criticality 

   Martinsson, Anders; Steiner, Raphael (2024)

   Combinatorics, Probability & Computing

   Let $r$ be any positive integer. We prove that for every sufficiently large $k$ there exists a $k$ -chromatic vertex-critical graph $G$ such that $\chi (G-R)=k$ for every set $R \subseteq E(G)$ with $|R|\le r$ . This partially solves a problem posed by Erd & odblac;s in 1985, who asked whether the above statement holds for $k \ge 4$ .

   Journal Article

Mehr anzeigen