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Related lectures (32)
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Laplacian: Basics and Examples
Covers the basics of the Laplacian operator applied to scalar fields and its importance in mathematical models.
Dirichlet Problem for Laplace Equation
Explores the Dirichlet problem for the Laplace equation and Green's function.
Networked Control Systems: Laplacian Flow and Heat Equation
Explores Laplacian flow, heat equation analogies, and microgrid networked controllers.
Networked Control Systems
Explores networked control systems, covering current injection, Laplacian flow, consensus states, and balanced digraph design.
Boundary Conditions in Harmonic Functions
Explains harmonic functions and their boundary conditions, including Dirichlet and Robin conditions.
Transport Theorem: Hydro1_3
Covers the transport theorem, constitutive models, differential operators, and the continuity equation.
Untitled
Differential Operators: Notation and Terminology
Covers the basics of differential operators and derivatives for n-tuples and vector fields.
Differential Operators: Theorems and Proofs
Covers the concept of differential operators and presents theorems and proofs related to scalar and vector fields.
Laplace Equation: Uniqueness and Fundamental Solution
Explores uniqueness results and the fundamental solution of the Laplace equation.
Quantum Probability Basics
Covers the fundamentals of quantum probability and binary linear systems.
Geometric Computing: Exam Practice
Covers exam practice questions on geometric computing topics like 2D shapes, functions, barycentric coordinates, and Laplace Operator.
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