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Computational Reality Solving Nonlinear And Coupled Problems In Continuum Mechanics 1st Edition Bilen Emek Abali Auth

  • SKU: BELL-5676178
Computational Reality Solving Nonlinear And Coupled Problems In Continuum Mechanics 1st Edition Bilen Emek Abali Auth
$ 31.00 $ 45.00 (-31%)

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Computational Reality Solving Nonlinear And Coupled Problems In Continuum Mechanics 1st Edition Bilen Emek Abali Auth instant download after payment.

Publisher: Springer Singapore
File Extension: PDF
File size: 15.59 MB
Pages: 324
Author: Bilen Emek Abali (auth.)
ISBN: 9789811024436, 9789811024443, 981102443X, 9811024448
Language: English
Year: 2017
Edition: 1

Product desciption

Computational Reality Solving Nonlinear And Coupled Problems In Continuum Mechanics 1st Edition Bilen Emek Abali Auth by Bilen Emek Abali (auth.) 9789811024436, 9789811024443, 981102443X, 9811024448 instant download after payment.

This book presents the theory of continuum mechanics for mechanical, thermodynamical, and electrodynamical systems. It shows how to obtain governing equations and it applies them by computing the reality. It uses only open-source codes developed under the FEniCS project and includes codes for 20 engineering applications from mechanics, fluid dynamics, applied thermodynamics, and electromagnetism. Moreover, it derives and utilizes the constitutive equations including coupling terms, which allow to compute multiphysics problems by incorporating interactions between primitive variables, namely, motion, temperature, and electromagnetic fields.
An engineering system is described by the primitive variables satisfying field equations that are partial differential equations in space and time. The field equations are mostly coupled and nonlinear, in other words, difficult to solve. In order to solve the coupled, nonlinear system of partial differential equations, the book uses a novel collection of open-source packages developed under the FEniCS project. All primitive variables are solved at once in a fully coupled fashion by using finite difference method in time and finite element method in space.

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