Understanding the Discrete Element Method: Simulation of Non-Spherical Particles for Granular and Multi-body Systems - Image 1

£105.29

Wiley Understanding the Discrete Element Method: Simulation of Non-Spherical Particles for Granular and Multi-body Systems

Name: Understanding the Discrete Element Method: Simulation of Non-Spherical Particles for Granular and Multi-body Systems
Brand: Wiley
Price: 105.29 GBP
Availability: InStock

Illustrated

Mechanics

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Description

Gives readers a more thorough understanding of DEM and equips researchers for independent work and an ability to judge methods related to simulation of polygonal particles Introduces DEM from the fundamental concepts (theoretical mechanics and solidstate physics), with 2D and 3D simulation methods for polygonal particles Provides the fundamentals of coding discrete element method (DEM) requiring little advance knowledge of granular matter or numerical simulation Highlights the numerical tricks and pitfalls that are usually only realized after years of experience, with relevant simple experiments as applications Presents a logical approach starting withthe mechanical and physical bases,followed by a description of the techniques and finally their applications Written by a key author presenting ideas on how to model the dynamics of angular particles using polygons and polyhedral Accompanying website includes MATLAB-Programs providing the simulation code for two-dimensional polygons Recommended for researchers and graduate students who deal with particle models in areas such as fluid dynamics, multi-body engineering, finite-element methods, the geosciences, and multi-scale physics.

Product Specifications

Brand: Wiley
Model: Illustrated
Format: Hardcover
ASIN: 111856720X
Category: Books > Subjects > Science, Nature & Maths > Engineering & Technology > Civil Engineering > Mechanics
Domain: Amazon UK
Release Date: 24 June 2014
Listed Since: 08 February 2013

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Wiley Understanding the Discrete Element Method: Simulation of Non-Spherical Particles for Granular and Multi-body Systems

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