Maximal Solutions in Advanced Analysis II

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Related lectures (28)

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Analysis I: Indeterminate Forms and Gendarmes' Role

Covers indeterminate forms, logarithmic functions, and the 'role of the gendarmes' theorem.

Boundary Problems in 1D: Part 1

Covers the resolution of boundary problems in 1D, focusing on mathematical concepts and equations.

Advanced Analysis: Differential Equations Overview

Covers the fundamentals of differential equations, their properties, and methods for finding solutions through various examples.

Introduction to Tempered Distributions

Introduces tempered distributions, covering acceleration, force, impulse, and short duration shocks.

Injective Functions: Properties and Examples

Covers the properties of injective functions and demonstrates their proofs through examples and visual aids.

Hamiltonian Homeomorphisms on Surfaces

Explores the action of Hamiltonian homeomorphisms on surfaces and discusses related mathematical concepts.

Differential Equations: General Solutions and Methods

Covers solving linear inhomogeneous differential equations and finding their general solutions using the method of variation of constants.

Uniqueness of Solutions: Cauchy-Lipschitz Theorem

Covers the uniqueness of solutions in differential equations, focusing on the Cauchy-Lipschitz theorem and its implications for local and global solutions.

Cauchy-Lipschitz Theorem

Explores the Cauchy-Lipschitz theorem for differential equations and its proof.

Geometric Expansion of Crom-Conrelation

Explores the geometric expansion of the crom-conrelation, focusing on mathematical formulas and correlation analysis.