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Related lectures (27)
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Analyse II 2021: Course Organization
Covers the organization of the Analyse II course for 2021, including webinars, exercises, and the final exam.
Newtonian Potential: Bounded Domains
Explores Newtonian potential in bounded domains, discussing its conditions and properties.
Demonstration of Theorem
Covers the demonstration of a theorem regarding the minimum and maximum of a function.
Advanced Analysis I: Cauchy-Schwarz Inequality
Explores the Cauchy-Schwarz inequality in integrals and functions, offering a comprehensive understanding of its applications.
Coq Workshop: Inductive Data Types and Proofs
Covers the definition of an inductive data type in Coq and how to build proofs interactively using tactics.
Traces: Definition and Properties
Explores the definition and properties of traces in functional analysis, emphasizing uniqueness and linear operators.
Demonstration of Rolle's Theorem
Demonstrates how to use a specific function to prove Rolle's Theorem.
Integration on H_pxH and Arithme
Covers integration on H_pxH and arithmetic topics, focusing on the Hensel Lemma and the process of finding R and S such that R.S-P=0.
Existence of Gibbs measures
Explores quasilocality in statistical mechanics and the existence conditions of Gibbs measures.
Gaussian Corelation Inequality & Anderson's Thum
Explores Gaussian corelation inequality, Anderson's theorem, and log-concavity in probability theory.