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Lecture
Shells I
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Related lectures (30)
Covariant Derivatives and Christoffel Symbols
Covers accelerated and inertial coordinate systems, Jacobian, volume elements, covariant derivatives, Christoffel symbols, Lorentz case, and metric tensor properties.
Hyperbolic Geometry
Introduces hyperbolic geometry, covering complete metric spaces, isometries, and Gaussian curvature in dimension 2.
Gaussian Curvature and Geodesics
Explores the derivative of curve lengths, fixed-end deformations, geodesics, surface point typologies, and sphere parametrization.
Curves with Poritsky Property and Liouville Nets
Explores curves with Poritsky property, Birkhoff integrability, and Liouville nets in billiards.
Curves in the Oriented Plane
Explores curves in the oriented plane, discussing orientation, vector spaces, equivalence relations, and curvature of regular curves.
Developable Surfaces and Parametrization
Explores developable surfaces, parametrization, equations verification, and conformally flat surfaces.
Tensors and Lorentz Transformations
Covers tensors, Lorentz transformations, and electrodynamics in relativistic notation.
Conformity and Compliancy in Geometry
Explores conformity and compliancy in geometry, emphasizing angle preservation and function conditions.
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.
Shells I: Mechanics of Slender Structure
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Covers thin pressure vessels, differential geometry of surfaces, and plate buckling theories.
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.
Differential Geometry of Surfaces
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Covers the fundamentals of differential geometry of surfaces, including the equilibrium of shells, pressure vessels, and the curvature of surfaces.
Differential Geometry: Parametric Curves & Surfaces
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Introduces the basics of differential geometry for parametric curves and surfaces, covering curvature, tangent vectors, and surface optimization.
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.
Gaussian Curvature in Plates
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Explores Gaussian curvature, principal curvatures, and nonlinear strain in thin elastic plates.
Surfaces with Variable Curvature
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Explores surfaces with variable curvature, discussing their construction and properties.
Geometric Surfaces: Paraboloids and Hyperboloids in Architecture
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Explores the geometric properties of paraboloids and hyperboloids in architecture, emphasizing their design implications and practical applications.
Plates II: Föppl-von Kármán Equations
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Covers the framework for plates, bending and stretching energies, and Föppl-von Kármán Equations, exploring mean and Gaussian curvatures.
Differential Geometry: Surfaces
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Explores the differential geometry of parametric surfaces, covering tangent space, normal curvature, principal curvatures, and asymptotic curves.
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.
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