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Related lectures (8)

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Linear constraints: Basic directions

Explores feasible directions in linear constraints and the conditions for feasibility.

Surface Integral: Understanding Variable Positions

Explores surface integrals and variable positions, emphasizing sign inversion and induced paths.

Support Vector Machine: Primal Formulation with Hard Margin

Covers the Support Vector Machine with a hard margin formulation and the importance of maximizing the margin between classes.

Indicial Notation and Tensor Components

Covers the manipulation of indicial notation and tensor components, focusing on concepts such as indical notation, free indices, contraction, and the dot product.

Orthogonality and Gram-Schmidt Process

Explores orthogonality, Gram-Schmidt process, dot products, and solution minimization in systems.

Geometric Properties of Dot Product

Covers the geometric properties of the dot product and its algebraic aspects.

Fourier Analysis: Stokes Theorem

Explores the application of Stokes' theorem to surfaces and vector spaces in Fourier analysis.

Metric Tensor: Definition

Explores the definition and properties of the metric tensor, enabling control of geometric quantities and lengths.