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Related lectures (29)
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Integer Programming: John's Theorem
Explores integer programming, John's Theorem, and the reduction to shortest vector computations in convex bodies.
Cutting Plane Methods
Explores cutting plane methods, ellipsoid algorithm, and competitive algorithms for optimization.
Small-Angle X-ray Scattering II
Explores Q-regimes, idealized shapes, and scattering curves in small-angle x-ray scattering analysis.
Approximation of Ellipses by Ovals
Explores the historical development of approximating ellipses with ovals and the challenges in machining trajectories.
Main Axes of Inertia Determination
Explains the determination of main axes of inertia and balancing in rotating solids.
Coordinates and Projection Systems
Explores scales, coordinate systems, map projections, and legal positioning references.
Multiple Integration: Spherical Coordinates
Explains multiple integration using spherical coordinates to calculate volumes of spheres and ellipsoids.
Geodesy Fundamentals: Understanding Earth Reference Systems
Provides an overview of geodesy, focusing on Earth's reference systems and the importance of accurate geodetic data for practical applications.
Cylindrical and Spherical Coordinates
Covers the integration of functions of multiple variables using cylindrical and spherical coordinates.
Convex Optimization: Introduction and Sets
Covers the fundamentals of convex optimization, including mathematical problems, minimizers, and solution concepts, with an emphasis on efficient methods and practical applications.
Inertia Tensor and Rotational Dynamics
Explores inertia tensor, main axes of inertia, and rotational dynamics of solids, including Steiner's theorem and balancing techniques.
Ellipses in Astronomy and Mathematics: Key Concepts
Covers the properties and applications of ellipses in astronomy and mathematics, including Kepler's laws and practical construction methods.
Projections, Transformations: MN03-MN95
Explores Swiss survey frameworks, continuous territory transformation, satellite tracking principles, and ellipsoid coordinate conversion.
Surfaces with Variable Curvature
Explores surfaces with variable curvature, discussing their construction and properties.
Deformation of Straight Beams
Explores the deformation of straight beams, including deviated bending, compound bending, normal stress, and neutral axis.
Geodesy Bases: Coordinate Systems, Geoid, and Ellipsoid
Explores geodesy basics, covering coordinate systems, geoid, and ellipsoid representations on a flat plane.
Coordinate Conversions: Transformations de coordonnées - Conversions
Explores reference systems evolution, coordinate conversions, satellite tracking, and map projections.
Fracture Mechanics: Crack Growth and Stress Intensity Factor
Explores crack growth, stress intensity factor, and fracture toughness in materials.
Gaussian Vectors: Properties and Distributions
Explains multivariate Gaussian distribution properties and moment generating functions for random vectors.
Unweighted Bipartite Matching
Introduces unweighted bipartite matching and its solution using linear programming and the simplex method.
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