Lectures related to Newton's 2nd Law: Fluid Dynamics

Explores turbulence characteristics, simulation methods, and modeling challenges, providing guidelines for choosing and validating turbulence models.

Covers the foundations of fluid mechanics, focusing on flow problem descriptions and solutions.

Covers the differential approach to fluid dynamics, focusing on conservation laws and the Cauchy stress tensor.

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

Explores laminar shear flow between parallel plates for incompressible fluids.

Covers the numerical simulation workflow for fluid dynamics, focusing on boundary conditions and their importance for solution convergence.

Covers the fundamentals of two-phase flow and heat transfer phenomena.

Explores numerical methods in biomechanics for hip implants and emphasizes understanding conditions for improved designs and patient outcomes.

Explores equations and solutions for viscous flow, including stress-deformation relationships, Navier-Stokes equations, and simple fluid flow cases.

Explores viscous flow in Newtonian fluids, focusing on no-slip conditions and laminar shear flow equations.

Covers the basics of numerical flow simulation, including boundary conditions and geometry reduction.

Explores inviscid flows, Reynolds number importance, linear deformations, and volume change in fluid dynamics.

Explores the finite volume method for numerical flow simulation, emphasizing steady diffusion in heat conduction and linear algebraic equations.

Covers fluid kinematics, focusing on streamlines, pathlines, and streaklines in fluid flow visualization.

Explores incompressible viscous fluids, SPDEs on graphs, and their unique solutions.

Covers the hydrodynamic and thermal aspects of internal forced convection.

Covers arterial flow modeling, shear stress, boundary conditions, viscosity impact, and non-Newtonian blood flow.

Explores the conservation of linear momentum and stress in a continuum, focusing on governing equations and constitutive laws.

Covers the analysis and solution of diffusion equations using Green's function approach and discusses boundary conditions and dimensional analysis.