Discontinuous Galerkin

poems26

Polytopal Element Methods in Mathematics and Engineering (POEMS 2026), KAUST, 9-12 November 2026

poems 2026 polytopal elements virtual elements Discontinuous Galerkin

The development and analysis of numerical methods for the approximation of the solution to Partial Differential Equations (PDEs) on polygonal and polyhedral meshes have undergone an explosive interest in recent years among the scientific community. Indeed, polygonal and polyhedral meshes offer a very flexible framework to handle, for instance, hanging nodes, different cell shapes within the same mesh, and non-matching interfaces, resulting thus in improved geometric flexibility to correctly represent complicated geometries, interfaces, and heterogeneous media. The aim of this Workshop is to

Mohammed Sayyari

Ph.D. Student, Applied Mathematics and Computational Science

applied mathematics High Performance Computing entropy analysis nonlinear stability SBP-SAT operators Discontinuous Galerkin Physics-informed Neural Networks

Mohammed is a Mathematician with a solid background in scientific programming. Mohammed's mathematical interests are in the analysis of partial differential equations and the discretization thereof.