Stability of high-order Scott-Vogelius elements for 2D non-Newtonian incompressible flow
 Parker, C Süli, E (23 Sep 2025) doi:10.48550/arxiv.2509.19488
On the well-posedness of a nonlocal kinetic model for dilute polymers with anomalous diffusion
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Convergent numerical schemes for the viscoelastic Giesekus model in two dimensions
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Tue, 26 May 2026
14:00
L6

Graded Lie Algebras and Families of Algebraic Curves

Beth Romano
(KCL)
Abstract

In recent work with Jef Laga, we adapt a construction of Slodowy to build families of algebraic curves in graded Lie algebras (this generalizes earlier work of Thorne). This required an understanding of nilpotent orbits in Vinberg representations, and it raised some interesting questions about these orbits that we were able to answer. Our motivation comes from proofs in arithmetic statistics in which orbits in certain representations are used to parametrize rational points on curves. In this talk, Beth Romano gives an introduction to these ideas via examples.

Introduction
 Mealy, P Bednar, J Beinhocker, E del Rio-Chanona, R Farmer, J Kaszowska-Mojsa, J Lafond, F Pangallo, M Pichler, A The Economy as an Evolving Complex System IV 1-26 (12 Feb 2026) doi:10.37911/9781947864665.01
A brief history of the emergence of complexity economics
 Beinhocker, E Farmer, J Bednar, J del Rio-Chanona, R Kaszowska-Mojsa, J Lafond, F Mealy, P Pangallo, M Pichler, A Economy as an evolving complex system IV volume 1 27-52 (12 Feb 2026) doi:10.37911/9781947864665.02
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