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Related lectures (32)
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Finite Element Method: Transmission Line Analysis
Covers the finite element method for transmission line analysis, including steps to minimize power loss and boundary conditions.
Existence of Minimizers: Direct Methods
Covers direct methods for finding minimizers in the Poisson equation, emphasizing the importance of convexity and boundary conditions.
Separation of Variables: Spatial Problems
Explores the method of separation of variables for solving spatial problems with second-order ODEs, emphasizing the significance of boundary conditions.
Thermal Diffusion: Conservation and Fourier Law
Explains conservation of energy and Fourier's law in thermal diffusion.
Heterogeneous Reactions: Transport Effects
Explores transport effects in heterogeneous catalysis, including molecular diffusion and Knudsen diffusion in different types of pores.
Resonators: Understanding Frequency Response and Eigenvalues
Covers resonators, Eigenvalue problem for flexural resonators, and normalization importance.
Rayleigh Taylor: Normal Mode Expansion
Explores normal mode expansion, Laplace equation solution, and dispersion relation analysis in Rayleigh Taylor instability.
Mechanics of Kirchhoff Rods II
Explores the mechanics of Kirchhoff rods, focusing on kinematics, twisted solutions, and recent developments in rod mechanics.
Beam Bending and Buckling Problems
Explores beam bending and buckling problems in structural mechanics, addressing written corrections and exam questions.
Finite Element Method: Weak Formulation and Applications
Explores integral and weak formulations in Finite Element Method applications.