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Geotechnical Investigations and Tests
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Related lectures (36)
Elasto-gravitary Bending: Mechanics of Slender Structure
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Explores large deformations of inextensible sheets bent under self-weight and their equilibrium shapes under gravity.
Numerical Methods: Lecture 4
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Covers band matrices, linear systems, stability analysis, and boundary corrections in numerical methods.
Computing Minimal Surfaces
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Explores the computation of minimal surfaces, Laplacian, Gauss curvature, numerical solutions, and mesh processing.
Numerical Modelling of the Atmosphere
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Focuses on numerical modelling of atmospheric processes to predict weather and climate phenomena, covering key concepts and methods.
Finite Element Modeling: Introduction
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Introduces finite element modeling for numerical solutions to complex problems.
Galerkin Orthogonality: Lecture 11
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Explains Galerkin orthogonality in numerical methods and its stability criteria.
Numerical Computing: Stability and Error Analysis
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Explores numerical computing stability, error analysis, and truncation error impact.
Data Science with Python: Numpy Basics
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Introduces the basics of Numpy, a numerical computing library in Python, covering advantages, memory layout, operations, and linear algebra functions.
System of ODEs: High Order ODEs
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Covers high order ODEs, numerical methods, and stability criteria.
Shoulder Biomechanics: Numerical Methods
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Explores the engineering of the shoulder joint, covering biomechanics, numerical methods, and clinical applications.
Numerical Methods: Weak Variational Form and Integration by Parts
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Explores approximation methods and weak variational forms in numerical methods.
Verification and validation
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Covers the verification and validation process in numerical flow simulation, ensuring credibility of simulation outcomes.
Numerics for Fluids, Structures & Electromagnetics
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Covers numerics for fluids, structures, and electromagnetics, emphasizing the importance of eigenvalues and eigenfunctions.
Quantum Mechanics: Schrödinger Equation
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Explores the Schrödinger equation in quantum mechanics, numerical methods, and properties of observables.
Harmonic Oscillator: Numerical Stability Analysis
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Explores numerical methods for the harmonic oscillator, focusing on stability and convergence in solving oscillatory systems.
Composite Formulas Analysis
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Discusses the analysis of composite numerical integration formulas and their convergence, stability, and error characteristics.
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