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Lecture
Parametric Curves: Limaçon de Pascal
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Related lectures (42)
Parametric Curves: Pascal's Limaçon
Introduces the Limaçon de Pascal, a curve described by a moving point on a circle.
Geometrical Aspects of Differential Operators
Explores differential operators, regular curves, norms, and injective functions, addressing questions on curves' properties, norms, simplicity, and injectivity.
Parametric Curves - Introduction
Introduces parametric curves and discusses tangent vectors and symmetry properties.
Parametric Curves: Introduction
Covers parametric curves, including examples, symmetry, tangent vectors, and derivative signs.
Parametric Curves: Lissajous and Folium
Explores parametric curves like Lissajous and the Folium of Descartes, discussing tangents, periodicity, and symmetry.
Integral Applications: Arc Length
Explores finding circle circumference and parametric curve arc length using integration and derivatives.
Staggered Bosons: Symmetry and Gaplessness
Explores staggered bosons, lattice realizations of gapless field theories with symmetry protection, commutation relations, and criticality.
Curvature and Osculating Circle
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Covers curvature, osculating circles, and the evolute of plane curves, with examples and equations.
Surface of Revolution
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Explains the parametric equations of surfaces of revolution generated by curves in space.
Ellipse and Circle: Geometric Analysis
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Covers the geometric analysis of ellipses and circles, including foci, center, and symmetry.
Parametrized Curves in 2D
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Covers the concept of parametrized curves in 2D and their properties.
Regular Curves and Constant Speed
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Covers regular curves and constant speed, with examples of circles and helices.
Descriptive Geometry: The Sphere
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Explores the properties and sections of a sphere, including symmetry, tangent planes, and circle projections.
Parametric Curves and Derivatives
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Explores parametric curves, derivatives, equivalence of paths, and local behavior of functions.
Surfaces in Space
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Explores surfaces in space, including paraboloids, spheres, and hyperboloids, and their equations and intersections.
Parametric Curves: Analysis and Applications
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Covers the analysis of parametric curves and their tangent vectors, focusing on applications and geometric interpretations.
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.
General Conics: Symmetry and Elimination
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Covers the concepts of mixed product, cross product, homo coordinates, and general conics.
Residue Theorem: Calculating Integrals on Closed Curves
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Covers the application of the residue theorem in calculating integrals on closed curves in complex analysis.
Differential Geometry: Curves
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Explores the geometry of parametric curves, covering tangent vectors, curvature, and curve smoothing techniques.
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