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Lecture
Finite Elements
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Related lectures (34)
Poincaré - Friedrichs: Theorem and Kernel Inequality
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Explores the Poincaré - Friedrichs theorem and kernel inequality in constant conditions and boundary uniqueness.
Finite Element Method: Weak Formulation and Applications
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Explores integral and weak formulations in Finite Element Method applications.
Transmission Line Models
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Explores transmission line models, including Taylor et al. and Agrawal et al., discussing equations and boundary conditions.
Finite Element Method: Formulation and Approximations
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Covers the strong and integral formulations, weak formulation, and approximation of temperatures.
Finite Element Method: Local Approach
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Explores the local approach in the finite element method, covering nodal shape functions and assembly.
Translation Groups on [0,1]
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Covers the study of translation groups on the interval [0,1] with different phases and the Riesz representation theorem on Hilbert space.
Finite Element Method: Local Approach
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Explores the local approach of the finite element method, covering nodal shape functions, solution restrictions, sizes, boundary conditions, and assembly operations.
Electric Displacement in Dielectrics: Gauss's Law and Boundary Conditions
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Introduces the concept of electric displacement vector D and explores boundary conditions in dielectrics.
Finite Element Method: Linear Statics
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Explores the Finite Element Method applied to linear statics of deformable solids.
The Finite Volume Method
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Covers the Finite Volume Method for numerical flow simulation, including conservation equations, discretization methods, and boundary conditions.
Solute Transport in Porous Media
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Explores solute transport in porous media, covering advection-diffusion equations, boundary conditions, reactions, and numerical modeling in PHREEQC.
Approximate Weak Form: Galerkin Method
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Explores the Galerkin method for the approximate weak form in FEM.
Parametric Continuation of Invariant Solutions
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Explores parametric continuation of invariant solutions and influence matrix in differential equations.
Maxwell's Equations: Induction and Vector Potential
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Explores Maxwell's equations completion, induction laws, inductance, and circuit dynamics.
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