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Related lectures (32)
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Sequence Convergence: Definitions and Properties
Covers definitions and properties of sequence convergence, including limits, uniqueness, and the two gendarmes theorem.
Fixed Point Method: Convergence and Nonlinear Equations
Covers the fixed point method for solving nonlinear equations and discusses convergence properties.
Convergence Criteria: Polynomials Limits
Covers convergence criteria for polynomial limits and the theorem of the two gendarmes, emphasizing the importance of indeterminate forms.
Martingales and Brownian Motion: Convergence Criteria and Theorems
Explores convergence criteria for martingales, including almost sure convergence and Cauchy criterion, leading to the first martingale convergence theorem.
Functional Analysis I: December 16, 2021
Explores digital integration, uniform bounds, weak convergence, and norm homogeneity in functional analysis.
Riemann Integral: Convergence and Limit Process
Explores Riemann integral, convergence, and limit processes, emphasizing continuity and monotonic convergence.
Iterative Methods: Linear Systems
Covers iterative methods for solving linear systems, emphasizing convergence analysis and well-chosen matrices.
Infinite Sequences: Laziness
Covers lazy lists, infinite sequences, prime numbers, and list processing challenges.
Limits of Sequences
Explores the concept of limits of sequences and their convergence towards infinity or negative infinity.
Introduction to Numerical Methods for PDEs
Covers the numerical approximation of PDEs and examples of nonlinear behavior.