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Hands on with Manopt: Optimization on Manifolds
Introduces Manopt, a toolbox for optimization on smooth manifolds with a Riemannian structure, covering cost functions, different types of manifolds, and optimization principles.
Symmetries and Groups in Quantum Mechanics
Covers the role of symmetries and groups in quantum mechanics, focusing on SU2 and SU3, their properties, and implications for physical theories.
Optimization on Manifolds
Covers optimization on manifolds, focusing on smooth manifolds and functions, and the process of gradient descent.
Lie Algebra: Vector Space and Multiplication Law
Covers Lie Algebra, focusing on vector space and multiplication law.
Linear Lie Groups: Definitions and Theorems
Discusses linear Lie groups, their definitions, properties, and the relationship between integral curves and vector fields.
Riemannian connections: What they are and why we care
Covers Riemannian connections, emphasizing their properties and significance in geometry.
Riemannian metrics and gradients: Why and definition of Riemannian manifolds
Covers Riemannian metrics, gradients, vector fields, and inner products on manifolds.
Riemannian Hessians: Connections and Symmetry
Covers connections on manifolds, symmetric connections, Lie brackets, and compatibility with the metric in Riemannian geometry.
Fundamental Groups
Explores fundamental groups, homotopy classes, and coverings in connected manifolds.
Manifolds: Charts and Compatibility
Covers manifolds, charts, compatibility, and submanifolds with smooth analytic equations.