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Related lectures (32)
Surface Integral: Understanding Variable Positions
Explores surface integrals and variable positions, emphasizing sign inversion and induced paths.
Orthogonality and Gram-Schmidt Process
Explores orthogonality, Gram-Schmidt process, dot products, and solution minimization in systems.
Support Vector Machine: Primal Formulation with Hard Margin
Covers the Support Vector Machine with a hard margin formulation and the importance of maximizing the margin between classes.
Quantum and Nanocomputing
Explores conduction in quantum dot and discrete energy levels for nanocomputing.
ARCH and GARCH Models: Volatility Forecasting
Covers ARCH and GARCH models for volatility forecasting in risk-factor changes.
Metric Tensor: Definition
Explores the definition and properties of the metric tensor, enabling control of geometric quantities and lengths.
Generalized Additive Models: Penalized Iterative Weighted Least Squares
Covers the introduction to generalized additive models and iterative weighted least squares for model checking and smooth fits.
Hybrid superconducting / quantum dot circuits
Covers hybrid cavity quantum electrodynamics with quantum dots and Josephson junction arrays, focusing on spin qubits and superconducting qubits.
Fourier Analysis: Stokes Theorem
Explores the application of Stokes' theorem to surfaces and vector spaces in Fourier analysis.
Conformal Field Theory: Generators and Commutation Relations
Covers the definition of generators of the conformal group and the application of Wick's theorem.