Analyzing Critical Points in Finite Solutions

Related lectures (31)

Page 3 of 4

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

Covers the conditions for finding absolute extrema in multivariable functions.

Explores the Local Inversion Theorem and extremum points in functions.

Focuses on determining local extremum points of functions through various examples.

Discusses the residue theorem and its applications in complex analysis, including integral calculations and Laurent series.

Discusses complex integration techniques for calculating Fourier transforms and introduces the Laplace transform's applications.

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

Explores renormalization, scaling, critical points, exponents, and phase transitions in conformal field theory and quantum gravity.

Introduces Laurent series in complex analysis, focusing on convergence and analytic functions.

Explores Taylor series, radius of convergence, and analytical trigonometric functions.