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Related lectures (31)
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Finite Difference Methods: Heat Equation Discretization
Explains finite difference methods for heat equation discretization, emphasizing stability and precision in numerical solutions.
Numerical Methods: Boundary Value Problems
Explores boundary value problems, finite difference method, and Joule heating examples in 1D.
Euler Methods: Progressive and Retrograde
Covers the finite difference methods for approximating the Cauchy problem and explains the stability and convergence of Euler methods.
Consistency and Stability in Numerical Methods
Explores consistency and stability in numerical methods, emphasizing error analysis and the role of boundary conditions.
Hydroacoustic Modeling: Electrical Analogy
Explores hydroacoustic modeling through electrical analogies, discussing resolution methods, simplified equations, and physical interpretations.
Numerical Approximation of ODEs
Covers the numerical approximation of ODEs using finite difference methods.
Hydroacoustics for Hydroelectric Installations
Explores hydroacoustics for hydroelectric installations, covering water hammer phenomena, rehabilitation of high-pressure shafts, and various resolution methods.
Computational Geomechanics: Poroelasticity and Finite Element Methods
Introduces distinct element methods and poroelasticity in computational geomechanics.
Finite Differences Method
Covers the finite differences method for approximating solutions to differential equations through discretization and linear systems.
Heat Equation in 1D: Chapter 12
Explores the heat equation in 1D, emphasizing conservation of thermal energy and numerical solution methods.
Boundary Value Problems: Numerical Methods
Covers the motivation and examples of boundary value problems, the finite difference method, and the approximation of local derivatives.
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