Computational methods in chemical engineering with maple

  • What is mathematical methods in chemical engineering course?

    Mathematical Methods in Chemical Engineering builds on students' knowledge of calculus, linear algebra, and differential equations, employing appropriate examples and applications from chemical engineering to illustrate the techniques..

  • What is the application of fluid dynamics in chemical engineering?

    Role of Fluid Dynamics in Chemical Engineering
    By understanding fluid behavior, engineers can improve reactor design, enhance heat transfer, and optimize mass transfer rates.
    In chemical engineering, fluid dynamics plays a vital role in the design of various equipment and systems..

  • Because a significant part of chemical engineering for a chemical process is the movement of materials (liquids, solids, gases and mixtures) around in the process through pipes and other types of conduits ….
    This is the stuff of fluid mechanics.
  • fluid dynamics: treats fluids when portions of the fluid are in motion relative to other parts.
    The maximum density of pure water at a pressure of one standard atmosphere is 999.861 kg \xb7 m−3; this occurs at a temperature of about 3.98u25e.
    1. C (277
      2. .13 K).
      Viscosity is a measure of a fluid's resistance to flow.
  • Role of Fluid Dynamics in Chemical Engineering
    By understanding fluid behavior, engineers can improve reactor design, enhance heat transfer, and optimize mass transfer rates.
    In chemical engineering, fluid dynamics plays a vital role in the design of various equipment and systems.
This book helps chemical and other engineers to develop their skills for solving mathematical models using Maple. These mathematical models can consist of systems of algebraic, ordinary, and partial differential equations. Maple's 'dsolve' is used to obtain solutions for many of these models.
Computational methods in chemical engineering with maple
Computational methods in chemical engineering with maple

Numerical method

The method of lines is a technique for solving partial differential equations (PDEs) in which all but one dimension is discretized.
By reducing a PDE to a single continuous dimension, the method of lines allows solutions to be computed via methods and software developed for the numerical integration of ordinary differential equations (ODEs) and differential-algebraic systems of equations (DAEs).
Many integration routines have been developed over the years in many different programming languages, and some have been published as open source resources.

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