Chemical engineering model analysis -- 3
Budget: $30 – $250 USD
Mathematical modeling of systems with stationary and non-stationary processes, including mass and energy transport, chemical reactions, and multiple position variables.
Initial and boundary conditions for mathematical models based on physics.
Working with population balances, setting up models, and numerical solution methods for these.
Using difference methods for discretization of differential equations.
Solving coupled first-order differential equations with qualitative analysis and numerical methods, including stiff and differential-algebraic equations.
Familiarity with analytical solution methods for hyperbolic partial differential equations.
Application of numerical tools for solving hyperbolic partial differential equations and understanding numerical dispersion.
Initial and boundary conditions for mathematical models based on physics.
Working with population balances, setting up models, and numerical solution methods for these.
Using difference methods for discretization of differential equations.
Solving coupled first-order differential equations with qualitative analysis and numerical methods, including stiff and differential-algebraic equations.
Familiarity with analytical solution methods for hyperbolic partial differential equations.
Application of numerical tools for solving hyperbolic partial differential equations and understanding numerical dispersion.