Numerical Methods in Biomechanics: Hip-A

Related lectures (29)

Page 3 of 3

Covers the Jacobi iterative method for solving electrostatic problems and discusses convergence and practical examples.

Introduces the finite difference method for approximating derivatives and solving differential equations in practical applications.

Explores consistency and stability in numerical methods, emphasizing error analysis and the role of boundary conditions.

Explores physical models for microsystems, ideal fluids, Navier-Stokes equations, incompressible fluids, Reynolds number, and molecular dynamics.

Covers mass and momentum conservation, Navier-Stokes equations, and analytical methods in incompressible fluid mechanics.

Covers Ordinary Differential Equations, first-order solutions, and numerical methods for IVP and BVP.

Covers the verification and validation process in numerical flow simulation, ensuring credibility of simulation outcomes.

Covers the continuity equation for steady laminar flow and Newton's 2nd law.

Covers the fundamentals of waves, diffusion, and convection, focusing on the concepts of propagation, initial conditions, and boundary conditions.