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Lecture
Vector Calculus in 3D
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Related lectures (46)
Orthogonal Families and Projections
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Explains orthogonal families, bases, and projections in vector spaces.
Linear Algebra Basics
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Covers the basics of linear algebra, emphasizing the identification of subspaces through key properties.
Orthogonal Complement and Projection
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Covers the concept of orthogonal complement and projection in vector spaces.
Linear Independence and Bases in Vector Spaces
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Explains linear independence, bases, and dimension in vector spaces, including the importance of the order of vectors in a basis.
Orthogonality and Least Squares
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Introduces orthogonality between vectors, angles, and orthogonal complement properties in vector spaces.
Linear Independence and Bases
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Covers linear independence, bases, and coordinate systems with examples and theorems.
Orthogonal Sets and Bases
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Introduces orthogonal sets and bases, discussing their properties and linear independence.
Vector Spaces: Bases and Dimensions
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Explores vector spaces, bases, dimensions, subspaces, and transformations.
Gram-Schmidt Process and QR Decomposition
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Covers the Gram-Schmidt process, QR decomposition, orthogonal projection theorem, and matrix formulas.
Coordinate Application in Vector Spaces
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Explains coordinate application in vector spaces and the uniqueness of vector components in different bases.
Tensor Products and Symmetric Power
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Covers tensor products, symmetric power, and exterior power of vector spaces, including properties and applications.
The Regular Representation
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Introduces the regular representation, a key tool for studying group actions on varieties.
Vector Products: Dot and Cross - Part 2
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Covers the concepts of dot and cross products of vectors and their applications.
Orthonormal Bases in Hilbert Spaces
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Explores orthonormal bases in Hilbert spaces, discussing their properties and generation using the Gram-Schmidt method.
Complex Numbers: Applications and Representations
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Explores the origin, applications, and representations of complex numbers in crystallography and materials science, including their graphical, polar, and exponential forms.
Functional Analysis I
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Covers sublinear functionals, linear functionals extension, and Hahn-Banach theorem.
Untitled
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Review of Newtonian Mechanics and Vector Math
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Covers Newtonian mechanics, forces, moments, equilibrium, vector math, and problem-solving steps.
Surface Integrals: Vector Fields
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Explains the surface integral for vector fields and demonstrates its calculation process through examples.
Manopt: Optimization on Manifolds
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Introduces Manopt, a toolbox for optimization on manifolds, covering gradient and Hessian checks, solver calls, and manual caching.
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