Name: the finite element method in charged particle optics (en Inglés)
Price: 208.41 USD
Availability: InStock
Author: khursheed
ISBN: 9780792386117

portada the finite element method in charged particle optics (en Inglés)

Formato

Libro Físico

Editorial

springer publishing map

Autor

khursheed

Idioma

Inglés

N° páginas

288

ISBN

0792386116

ISBN13

9780792386117

Categorías

Matemáticas discretas

the finite element method in charged particle optics (en Inglés)

Khursheed (Autor) · springer publishing map · Libro Físico

Libro Físico

$ 208.41

$ 219.99

Ahorras: $ 11.58

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Reseña del libro "the finite element method in charged particle optics (en Inglés)"

this multidisciplinary book is intended to serve as a reference for postgraduate students and researchers working in the fields of charged particle optics or other finite-element-related applications. it is also suitable for use as a graduate text. for the non-specialist in charged particle optics, the opening chapters provide an introduction to the kinds of field problems that occur in charged particle beam systems. a new and comprehensive approach to the subject is taken. the finite element method is placed within a wider framework than strictly charged particle optics. concepts developed in fluid flow and structural analysis, not hitherto used in charged particle optics, are presented. benchmark test results provide a way of comparing the finite element method to other field-solving methods. the book also reports on some high-order interpolation techniques and mesh generation methods that will be of interest to other finite element researchers. additional coverage includes: field theory and field solutions for charged particle optics; aspects of the finite difference method related to the finite element method; finite element theory and procedure, including detailed formulation of local and global matrices; higher-order elements, which can be an effective way of improving finite element accuracy; the finite element method in three dimensions; ways to formulate scalar and vector problems for magnetic fields; and significant reduction of truncation errors using higher-order elements and extrapolation methods.