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Related lectures (32)
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Conformal Symmetries in Euclidean and AdS Spaces
Explores conformal symmetries in Euclidean and AdS spaces, isometries, induced metric, Poincaré coordinates, and boundary structure.
The Class Number Formula: Counting and Lipschitz Principle
Covers the Class Number Formula and a counting problem related to the lattice and Lipschitz principle.
Joint Equidistribution of CM Points
Covers the joint equidistribution of CM points and the ergodic decomposition theorem in compact abelian groups.
Norms and Valuations on Fields
Covers the construction of Qp, norms, valuations, and Ostrovski's theorem.
Metric spaces: topology
Covers metric spaces and topology, exploring properties of metrics, open/closed sets, and boundaries.
Preliminaries in Measure Theory
Covers the preliminaries in measure theory, including loc comp, separable, complete metric space, and tightness concepts.
Functional Analysis I: Foundations and Applications
Covers the foundations of modern analysis, introductory functional analysis, and applications in MAB111.
The Banach Fixed Point Theorem
Explores the Banach Fixed Point Theorem, showing the uniqueness of fixed points in contraction mappings.
Analysis of ARV
Covers the analysis of ARV, focusing on minimizing distances between points in cutis vis.
Riemannian distance, geodesically convex sets
Covers the structure of Riemannian manifolds, geodesic convexity, and the Riemannian distance function.
Lecture 5: Conformal Transformations
Explores Conformal Transformations, emphasizing scale transformations and correlation functions.
Sequences: convergence and limits
Covers sequences, convergence, and limits in Analysis II, including Cauchy sequences and closed sets.
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