Analysis Techniques for Mathematical Physics and Geometry – and Music
Festum Pi, Chania, 2024
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Beschreibung
This volume includes expanded lecture notes from the Mathemata Summer School and Festum Pi 2024 conference, held in Chania, Crete, in July 2024. The lectures focus on advanced analysis techniques for tackling problems in mathematical physics, covering recent advancements in the study of phase transitions, interacting particle systems, kinetic theory, qualitative properties of degenerate Vlasov equations, optimal transport methods for parabolic diffusion equations, and Ricci flow. This volume serves as a valuable resource for researchers exploring modern developments in mathematical analysis. Additionally, it includes two lectures on music theory, reflecting the spirit of Festum Pi 2024.
This volume includes expanded lecture notes from the Mathemata Summer School and Festum Pi 2024 conference, held in Chania, Crete, in July 2024. The lectures focus on advanced analysis techniques for tackling problems in mathematical physics, covering recent advancements in the study of phase transitions, interacting particle systems, kinetic theory, qualitative properties of degenerate Vlasov equations, optimal transport methods for parabolic diffusion equations, and Ricci flow. This volume serves as a valuable resource for researchers exploring modern developments in mathematical analysis. Additionally, it includes two lectures on music theory, reflecting the spirit of Festum Pi 2024.
Lecture notes by world leading experts in mathematical analysis Covers recent advancements in mathematical physics Accessible to beginning researchers in the field
Autor*in
Nicholas D. Alikakos
Themen in »Analysis Techniques for Mathematical Physics and Geometry – and Music«
interacting particle systems Ricci flow phase transitions motion by mean curvature Boltzmann equation Fisher information logarithmic Sobolev inequalities music theory microtones degenerate Vlasov equation