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Function of several complex variables
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Fourier Series Interpretation
Explores the interpretation of Fourier series from basic to complex signals, demonstrating the concept through animations and explaining the relationship between sine waves and circles.
Convergence and Poles: Analyzing Complex Functions
Covers the analysis of complex functions, focusing on convergence and poles.
Complex Analysis: Cauchy Theorem
Covers the Cauchy theorem, complex functions, and contour integrals.
Stone-Weierstrass Theorem
Explores the Stone-Weierstrass theorem, proving uniform density of specific function families on compact sets.
Complex Integration and Cauchy's Theorem
Discusses complex integration and Cauchy's theorem, focusing on integrals along curves in the complex plane.
Complex Analysis: Taylor Series
Explores Taylor series in complex analysis, emphasizing the behavior around singular points.
Partial Derivatives: Derivability
Explores partial derivatives and derivability of functions, emphasizing geometric interpretations and avoiding common pitfalls.
Multiple Integrals: Defining Integrals of Functions in R^2
Covers the definition of double integrals for functions of two variables over a domain in the plane R^2.
Developing Taylor's Theorem
Covers Taylor's theorem, power series, and representing functions by their Taylor series.
Analytic Continuation of Zeta Function
Explores the analytic continuation of the zeta function and its relation to holomorphic functions and natural numbers.