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Parallel Transport and Geodesics
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Related lectures (31)
Covariant derivatives along curves
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Explores covariant derivatives along curves and second-order optimality conditions in vector fields and manifolds.
Riemannian connections
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Explores Riemannian connections on manifolds, emphasizing smoothness and compatibility with the metric.
Connections: motivation and definition
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Explores the definition of connections for smooth vector fields on manifolds.
Symmetry Property: Riemannian Connection in Geometry
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Explores symmetries, Riemannian connection, vector fields, and Lie bracket in geometry.
Linear Shell Theory: Equilibrium Equations
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Covers the dimensional reduction of strain energy from 3D to 2D and linear shell theory equilibrium equations.
Differential Geometry of Surfaces
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Covers linear pressure vessels and the basics of differential geometry of surfaces, including covariant and contravariant base vectors.
Linear Shell Theory: Equilibrium and Energy
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Covers the expression of the Kirchhoff-Saint Venant energy in a covariant setting and explores equilibrium equations for spherical shells and linear shell theory.
Shells I: Mechanics of Slender Structures
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Covers linear and membrane theories of pressure vessels, differential geometry of surfaces, and the reduction of dimensionality from 3D to 2D.
Advanced Design of Concrete Structures: Connections
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Covers the advanced design of concrete structures focusing on the connections between elements.
Advanced Concrete Design: Final Project Presentations
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Covers final project presentations on precast concrete design in a seismic region.
Relativistic Equation of Motion
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Explores spacetime structure, 4-vectors, Lorentz force, and dispersion relation in relativistic motion.
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