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Riemannian Trust Regions framework
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Related lectures (37)
RTR practical aspects + tCG
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Explores practical aspects of Riemannian trust-region optimization and introduces the truncated conjugate gradient method.
Symmetry Property: Riemannian Connection in Geometry
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Explores symmetries, Riemannian connection, vector fields, and Lie bracket in geometry.
Manopt: Optimization Toolbox for Manifolds
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Introduces Manopt, a toolbox for optimization on manifolds, focusing on solving optimization problems on smooth manifolds using the Matlab version.
Riemannian distance, geodesically convex sets
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Covers the structure of Riemannian manifolds, geodesic convexity, and the Riemannian distance function.
Newton's method on Riemannian manifolds
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Covers Newton's method on Riemannian manifolds, focusing on second-order optimality conditions and quadratic convergence.
Gradients on Riemannian submanifolds, local frames
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Discusses gradients on Riemannian submanifolds and the construction of local frames.
Riemannian Gradient Descent: Convergence Theorem and Line Search Method
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Covers the convergence theorem of Riemannian Gradient Descent and the line search method.
Geodesically Convex Optimization
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Covers geodesically convex optimization on Riemannian manifolds, exploring convexity properties and minimization relationships.
All things Riemannian: metrics, (sub)manifolds and gradients
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Covers the definition of retraction, open submanifolds, local defining functions, tangent spaces, and Riemannian metrics.
LLL Algorithm
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Covers the LLL algorithm for reducing lattice bases to shorter and more orthogonal forms through iterative transformations.
The Conjugate Gradients Method (CG)
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Covers the Conjugate Gradients method for solving linear systems iteratively with quadratic convergence and emphasizes the importance of linear independence among conjugate directions.
Total Order Broadcast: Basics and Consensus Equivalences
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Explores total order broadcast and its equivalence to consensus in reliable systems.
Shor Algorithm: Period Finding
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Covers the Shor Algorithm for period finding and its application in factorization, discussing the circuit implementation and measurement outcomes.
Variance Reduction: Strategies and Applications
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Discusses variance reduction techniques in stochastic simulation, focusing on allocation strategies and replica generation algorithms.
Dynamic Programming: Bellman-Ford and Dijkstra
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Explores dynamic programming with Bellman-Ford, Dijkstra, greedy strategies, and activity scheduling problems.
Convex Hulls: Complexity and Vertices
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Explores the complexity of convex hulls and the concept of vertices within them.
Hyperboloid Surfaces: Sections and Developability
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Delves into the properties of hyperboloid surfaces and their sections, emphasizing developability and curvature.
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