Mediaspace scheduled maintenance: Aug 25, 2026 07:00 - 12:00 AM. During this time, videos will be temporarily unavailable. Check status updates.

Concept

Concave function

Related lectures (32)

Explores phase coexistence, gas stability, and entropy in relation to the Van der Waals equation and phase diagrams.

Covers the formation theory and coding, focusing on channel capacity and concave functions.

Explores primal-dual optimization algorithms for convex-concave minimax problems, discussing convergence properties and applications.

Covers limits, continuity, open sets, and function extension by continuity with illustrative examples.

Covers advanced topics on the limitations of concave and convex shapes.

Explores the limit of a sequence and its convergence properties, including boundedness and monotonicity.

Discusses the theorems on convex functions and provides examples for better understanding.

Explores the Box-Cox transform for modeling non-linear relationships between variables.

Explores the Box-Cox transform for investigating nonlinear specifications in models using a parameter lambda.

Explores channel capacity and convex functions in information theory, emphasizing the importance of convexity.

Explores various number sequences, limits, and properties of arithmetic, geometric, and harmonic sequences.

Explores derivability behavioral rules and examples, including Rolle's theorem and Bernoulli theorem applications.

Explores derivatives, local extrema, and function variation in mathematical analysis.

Covers the modelling and optimization of energy systems, focusing on solving optimization problems with constraints and variables.

Covers the concepts of convexity and concavity in functions with examples.

Explores the immediate consequences of f' = 0 and monotonicity on intervals.

Discusses conditions for functions to be strictly increasing or decreasing based on the derivative.

Covers the concepts of increasing and decreasing functions and the relationship between the derivative and monotonicity.

Covers the terminology related to the graph of a function and intervals.

Covers the discussion of local extrema, concavity, convexity, and inflection points in functions.