Lectures related to Step Functions: Composition and Examples

Expressions and Operators: Basics of C++

Covers expressions, operators, types, and mathematical functions in C++ with practical examples.

Deficiency in Cupliere Sulposous

Explores deficiency in cupliere sulposous through mathematical functions and variable relationships.

Inverse Functions: Derivatives and Solutions

Explores inverse functions, derivatives, and solutions in a mathematical context.

Whittaker Model: Properties and Analytic Continuation

Covers the properties of the Whittaker model and its analytic continuation.

Thales - Arnesson - Palmer: Part 2

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

Fresnel Integrals: Curvilinear Integrals in R^2

Explores Fresnel integrals through curvilinear integrals in R^2, focusing on cos(x²-y) and sin(x) functions.

Mechanics: Introduction and Calculus

Introduces mechanics, differential and vector calculus, and historical perspectives from Aristotle to Newton.

Norm Estimation and Continuity

Covers the estimation of norms and continuity in mathematical functions.

Taylor Series: Applications and Exercises

Covers the application of Taylor series in writing functions and solving exercises.

Study of Convergence in Analysis I

Covers the study of convergence of sequences, integrals, and functions.

Mathematical Functions and Limits

Covers mathematical functions, limits, and their applications.

Fourier Series: Applications and Examples

Explores the application of Fourier series and the challenges of using multiple methods to solve problems.

Mathematical Functions: Theory and Applications

Covers the theory and applications of mathematical functions, including polynomial, trigonometric, and exponential functions.

Advanced Analysis II: Examples and Representations

Explores advanced analysis topics through examples and graphical representations of functions.

Differentiability in R²

Explores differentiability in R², discussing key properties and the theorem of the two genderines.

Injectivity: Sufficient Conditions

Explores the conditions for injectivity in mathematical functions, with detailed examples and proofs.

Expressions and Operators: Basics of C++

Covers expressions, operators, literals, arithmetic operations, integer division, and mathematical functions in C++.

Functions Composition: Continuity & Elements

Covers the composition of functions, continuity, and elementary functions, explaining the concept of continuity and the construction of elementary functions.

Local Minima and Concavity

Covers local minima, concavity, and asymptotes analysis in mathematical functions.

Probabilistic Functions: Free Fields and Random Variables

Covers free fields and probabilistic functions, focusing on random variables and their properties.