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Leibniz integral rule
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Related lectures (28)
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Surface Integrals: Vector Fields
Explains the surface integral for vector fields and demonstrates its calculation process through examples.
Surface Integral: Understanding Variable Positions
Explores surface integrals and variable positions, emphasizing sign inversion and induced paths.
Surface Integrals: Parameterized Surfaces
Explores surface integrals over parameterized orientable surfaces and their applications in flux and work evaluation.
Conformal Ward Identities
Covers the stress tensor, Weyl invariance, and the integral form of conformal Ward identities.
Surface Integrals: Parameterization and Regularity
Explains surface integrals, parameterization, and regularity of surfaces.
Magnetostatics: Magnetic Field and Force
Covers magnetic fields, Ampère's law, and magnetic dipoles with examples and illustrations.
Surface Integrals: Regular Parametrization
Covers surface integrals with a focus on regular parametrization and the importance of understanding the normal vector.
Green's Theorem: Boundary and Normal Vectors
Explores boundaries, normal vectors, and Green's theorem application in transforming integrals.
Understanding Surface Integrals
Explores surface integrals, emphasizing physical interpretation and mathematical calculations in vector fields and domains.
Generalized Integrals: Definitions and Criteria
Covers the definition of generalized integrals and comparison theorems for convergence.
Surface Integrals: Change of Variables
Explores surface integrals, change of variables, and properties of regular surfaces.
Gauss Theorem in R^n+1
Explores the Gauss theorem in R^n+1, covering regular domains, vector fields, surface integrals, and volume calculations.
Surface Integrals: Parameterization and Divergence Theorem
Explores surface integrals using parameterization and the divergence theorem, with practical examples included.
Surface Integrals, Divergence Theorem and Stocks' Theorem
Covers surface integrals, the divergence theorem, and Stocks' theorem through examples and analogies.
Conduction Heat Transfer: Formulations and Theorems
Explores the strong and integral formulations of conduction heat transfer in 2D media, along with weak formulations and boundary conditions.
Polar Coordinates: Line Integral
Explores line integrals in polar coordinates with practical examples.
Green's Theorem: Applications
Covers the application of Green's Theorem in analyzing vector fields and calculating line integrals.
Vectors and Tensors: Derivatives and Transformations
Explores gradient, divergence, and integral theorems in vector calculus.
Vector Calculus: Green's Theorem
Explores Green's theorem, vector field curl, Ampère's law, and magnetic field modeling.
Geometric Meaning of Line Integrals
Explores the geometric interpretation of line integrals in altimetric profiles of cycling stages.
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