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Vectorial Calculus
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Related lectures (43)
Vector Calculus: 2D Curl Operator
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Explores the 2D curl operator, its calculation, and geometric interpretation, emphasizing the role of curve speed in curve integrals.
Curve Integrals: Gauss/Green Theorem
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Explores the application of the Gauss/Green theorem to calculate curve integrals along simple closed curves.
Surface Integrals, Divergence Theorem and Stocks' Theorem
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Covers surface integrals, the divergence theorem, and Stocks' theorem through examples and analogies.
Vector Analysis Review
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Covers unit vectors, coordinate system conversion, divergence, and rotational concepts in vector analysis.
Surface Integrals: Parameterization and Divergence Theorem
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Explores surface integrals using parameterization and the divergence theorem, with practical examples included.
Vector Analysis: Gradient, Divergence, Curl
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Covers the fundamental concepts of vector analysis, including the gradient, divergence, and curl operators.
Understanding Positive and Negative Orientation in Curves
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Explores positive and negative orientation in curves, emphasizing their impact on tangent and normal vectors.
Green Theorem: Corollary 1 Proof
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Explains the proof of Corollary 1 of Green's Theorem in the context of the Divergence Theorem.
Vector Calculus Review: Maxwell Equations and Physical Consequences
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Reviews vector calculus, Maxwell equations, and their physical consequences, emphasizing exercises and feedback.
Introduction: Lightboard 0-1
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Serves as a helpful review for vector calculus topics before the final exam.
Electric Fields: Curl and Path Integrals, Spherical Coordinates Supplement
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Explores the integration of electric fields along paths and solutions for constant and radial fields.
Curvilinear Integrals and Conservative Fields
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Explains curvilinear integrals, conservative fields, and their relationship with potentials.
Linear Momentum Balance
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Analyzes linear momentum balance equations and explores the consequences of continuity and divergence in angular momentum conservation.
Vector Fields
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Explains vector fields as derivations and their algebraic structure in Lie algebra.
Maxwell's Equations: Basics
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Covers the basics of Maxwell's equations, describing the behavior of electric and magnetic fields.
Nonlinear Equations: Bisection and Fixed-Point Methods
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Explores nonlinear equations, bisection, fixed-point methods, error control, and graphical interpretations of fixed points.
Green's Theorem: Transforming Integrals in 2D
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Covers Green's Theorem, transforming 2D integrals into 1D line integrals.
Mathematical Complements: df or δf
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Explores mathematical tools for differentials of functions of multiple variables and their practical applications in thermodynamics and real-life scenarios.
Implicit Functions Theorem
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Covers the Implicit Functions Theorem and its applications in defining functions implicitly.
Spheres: The Hairy Ball Theorem
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Covers the Hairy Ball Theorem and vector fields on spheres.
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