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Related lectures (32)
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L-values and Extensions
Explores de Rham theory, L-values, and extensions, including special value formulas and examples related to Hecke characters and modular forms.
Fourier Transform: Schwartz Space
Covers the Fourier transform on Schwartz space and its properties, including continuity and linearity, as well as the density of smooth compactly supported functions.
Surface of Revolution
Covers calculating surface areas of rotated curves using integrals and parameters.
Analytical Solutions: EDO
Explores the analytical solutions of ordinary differential equations, emphasizing the identification and solving process for various EDO types.
Integral Calculus: Techniques and Applications
Explores integral calculus techniques, areas under graphs, Darboux sums, and the fundamental theorem of calculus.
Lagrange Interpolation: Polynomial Construction and Definite Integral Introduction
Explores Lagrange interpolation for polynomial construction and introduces the definite integral.
Wave Equation: Euler-Paissan-Doubana
Covers the wave equation and introduces the Euler-Paissan-Doubana formula, emphasizing key concepts.
Rademacher Complexity Control: Empirical Risk
Discusses statistical learning theory, Rademacher complexity, and empirical process control for estimation error.
Numerical Integration: Introduction to SciPy and Matplotlib
Covers numerical integration techniques using SciPy and Matplotlib for visualizing functions and approximating integrals.
Integral Calculus: Fundamentals
Covers the fundamentals of integral calculus, including properties of definite integrals and Riemann sums.
Physics Fundamentals: Exploring Scales and Scientific Methods
Covers the fundamental concepts of physics, emphasizing scientific methods and measurement across various spatial scales.
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