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Explores uniformly elliptic operators, their properties, and applications in solving differential equations and boundary value problems.
Explores the Banach-Steinhaus theorem, uniform boundedness, and operator norms in normed spaces.
Covers the concept of curl in 3D, a vector operator describing rotation.
Introduces optimization basics, covering norms, convexity, differentiability, and more, with a focus on metrics, vector norms, matrix norms, and continuity.
