Upcoming Events
Perron’s method and Wiener-type criteria in the potential theory of elliptic and parabolic PDEs – Lectures 1-2, Ugur Abdulla
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 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 3-4, 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 5-6, Ugur Abdulla
Lecture by Ugur Abdulla (2nd OIST-Oxford-SLMath Summer Graduate School on Analysis of Partial Differential Equations)
[Plenary Lecture] Multidimensional Riemann Problems and Hyperbolic Conservation Laws
Lecture by Prof. Gui-Qiang G. Chen, Oxford University (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 5-6, 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 7-8, Ugur Abdulla
Lecture by 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 7-8, 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 9-10, Ugur Abdulla
Lecture by Ugur Abdulla (2nd OIST-Oxford-SLMath Summer Graduate School on Analysis and Partial Differential Equations)
[Plenary Lecture] Curl-measure Fields and The Stokes' Theorem for Weakly Differentiable Vector Fields
Lecture by Prof. Monica Torres, Purdue University (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 9-10, 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)
Measure-theoretical analysis, divergence-measure fields, and nonlinear PDEs of divergence form - Lectures 11-12, 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 11-12, Ugur Abdulla
Lecture by 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 13-14, 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 13-14, Ugur Abdulla
Lecture by Ugur Abdulla (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 – Lecture 15, Ugur Abdulla
Lecture by 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 - Lecture 15, 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)
[Plenary Lecture] Kolmogorov Problem and Wiener-type Criteria in Potential Theory
Lecture by 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 - Lecture 16-17, 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 – Lecture 16, Ugur Abdulla
Lecture by 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 – Lecture 18, Gui-Qiang Chen & Monica Torres
Lecture by Gui-Qiang G. 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 17-19, Ugur Abdulla
Lecture by Ugur Abdulla (2nd OIST-Oxford-SLMath Summer Graduate School on Analysis and Partial Differential Equations)
Mini Course: Brownian motion from a PDE point of view
Speaker: Prof. Nicolas Dirr from Cardiff University
Establishing the existence of solutions to stochastic ordinary differential equations and the relation with Dirichlet and Neumann problems for linear differential operators.
2 x 2-hour sessions. July 15 and July 22.
Mini Course: Brownian motion from a PDE point of view
Brownian motion from a PDE point of view. Session 2
Presented by Prof. Nicolas Dirr from Cardiff University.