Inequality (mathematics)

Related lectures (31)

Page 3 of 4

Covers proofs by mathematical induction and the number of subsets of a finite set.

Covers the concept of norms in Rn and their applications.

Covers the absolute value function, complex numbers, Euler's formula, and trigonometry applications.

Covers mathematical functions, inequalities, and geometric figures with practical applications and problem-solving strategies.

Explores inequalities for random variables, including Cauchy-Schwarz, Jensen, and Chebyshev.

Covers the assembly of finite element matrix and diffusion coefficients.

Explores linear hatching systems, unique solutions, norms, and fixed points in linear systems.

Explores Hoeffding's and Azuma's inequalities, emphasizing finite difference martingales and exponential bounds.

Covers measure spaces, integration, Radon-Nikodym property, and inequalities like Jensen, Hölder, and Minkowski.

Explores large scale stability in dynamical systems, emphasizing non-increasing trajectories and strict decrease of a specific function.