Explores matching conditions in structural mechanics for non-straight beams, frames, and arches, emphasizing differential relations and constant determination.
Explores the weak formulation and Galerkin method in Finite Element Method applications, including boundary conditions and linear systems of equations.
Covers the fundamental concepts and practical applications of the finite element method, including statics, stress analysis, and spatial discretization.
Explores the local approach of the finite element method, covering nodal shape functions, solution restrictions, sizes, boundary conditions, and assembly operations.
Introduces linear statics for linear elastic solids in small deformations, stress equilibrium, the Virtual Work Principle, and the Finite Element Method.
Explores the method of separation of variables for the wave equation and the importance of Fourier coefficients in solving boundary and initial conditions.