Perron’s method and Wiener-type criteria in the potential theory of elliptic and parabolic PDEs – Lectures 3-4, Ugur Abdulla

Lecture by Prof. Ugur Abdulla (2nd OIST-Oxford-SLMath Summer Graduate School on Analysis and Partial Differential Equations)

Measure-theoretical analysis, divergence-measure fields, and nonlinear PDEs of divergence form – Lectures 1-2, Gui-Qiang Chen & Monica Torres

Lecture by Gui-Qiang Chen & Monica Torres (2nd OIST-Oxford-SLMath Summer Graduate School on Analysis and Partial Differential Equations)

Perron’s method and Wiener-type criteria in the potential theory of elliptic and parabolic PDEs – Lectures 1-2, Ugur Abdulla

Lecture by Ugur Abdulla (2nd OIST-Oxford-SLMath Summer Graduate School on Analysis and Partial Differential Equations)

2nd OIST-Oxford-SLMath Summer Graduate School on Analysis and Partial Differential Equations

To be held at L4E48 from June 22 (Monday) - July 3 (Friday) 2026

[Analysis and PDE Seminar] Geometry and the Solvability of the Parabolic Dirichlet Problem

Talk on April 17, 9:00 am (JST) by James Warta, University of Missouri

[Analysis and PDE Seminar] Stochastic Partial Differential Equations of Fluctuating Hydrodynamics

Talk by Nicolas Dirr, Cardiff University, on April 8 (Wed) from 3:00 p.m. at L4F01

[Analysis & PDE Seminar] Optimal Regularity for the 2D Euler Equations in the Yudovich Class

Talk by Dr. Nicola De Nitti, University of Pisa, March 17 (Tue) 9:00 - 10:00 am, L4E48

Recent Advances in Potential Theory and Partial Differential Equations

OIST Workshop | OIST organizer: Ugur Abdulla (Analysis and Partial Differential Equations) | Website | OIST members are welcome to attend all scientific sessions. Meals are closed sessions for registered participants only.

【Mathematics in the Sciences seminar series】 Contraction analysis of nonlinear dynamical systems -- a tutorial survey

Speaker: Professor Jean-Jacques Slotine, Massachusetts Institute of Technology

【Analysis and Partial Differential Equations Seminar】A cross-diffusion system obtained via (convex) relaxation in the JKO scheme

Speaker: Prof. Yoldas Havva