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Related lectures (35)

Introduces Fourier series, explaining their approximation properties and convergence, along with the Dirichlet theorem and coefficient computation.

Explores real functions, covering parity, periodicity, and polynomial functions.

Covers the fundamentals of calculus, focusing on derivatives and integrals.

Covers the calculation of Taylor polynomials and their applications in limits and derivatives of functions from R² to R.

Explores differentiability, limits, and open sets in multivariable functions, with a focus on local minimums and continuity.

Explores Taylor series convergence and applications in approximating functions and solving mathematical problems.

Covers differentiable functions, extreme points, and the Lagrange multiplier method for optimization.

Explores Lebesgue measure, Fourier analysis, PDE applications, and optimal transport in PDEs.

Explores function limits, including right and left limits, algebraic operations, and the theorem of the two gendarmes.

Explores parametrized curves in 2D, including segments, straight lines, and circles with trigonometric functions.

Covers the Laplace equation, decomposition of linear problems, and solutions through separation of variables.

Covers Föppl-von Kármán equations, Airy potential, plate theory simplifications, and buckling of plates.

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