Application of Geometric Algebra to Electromagnetic Scattering (Record no. 51589)

000 -LEADER
fixed length control field 03344nam a22005295i 4500
001 - CONTROL NUMBER
control field 978-981-10-0089-8
005 - DATE AND TIME OF LATEST TRANSACTION
control field 20200420220216.0
008 - FIXED-LENGTH DATA ELEMENTS--GENERAL INFORMATION
fixed length control field 151112s2016 si | s |||| 0|eng d
020 ## - INTERNATIONAL STANDARD BOOK NUMBER
ISBN 9789811000898
-- 978-981-10-0089-8
082 04 - CLASSIFICATION NUMBER
Call Number 621.3
100 1# - AUTHOR NAME
Author Seagar, Andrew.
245 10 - TITLE STATEMENT
Title Application of Geometric Algebra to Electromagnetic Scattering
Sub Title The Clifford-Cauchy-Dirac Technique /
250 ## - EDITION STATEMENT
Edition statement 1st ed. 2016.
300 ## - PHYSICAL DESCRIPTION
Number of Pages XXII, 179 p. 53 illus. in color.
505 0# - FORMATTED CONTENTS NOTE
Remark 2 Part I. Preparation: History -- Notation -- Geometry -- Space and Time -- Part II. Formulation: Scattering -- Cauchy Integrals -- Hardy Projections -- Construction of Solutions -- Part III. Demonstration: Examples -- Part IV. Contemplation: Perspectives -- Appendices.
520 ## - SUMMARY, ETC.
Summary, etc This work presents the Clifford-Cauchy-Dirac (CCD) technique for solving problems involving the scattering of electromagnetic radiation from materials of all kinds. It allows anyone who is interested to master techniques that lead to simpler and more efficient solutions to problems of electromagnetic scattering than are currently in use. The technique is formulated in terms of the Cauchy kernel, single integrals, Clifford algebra and a whole-field approach. This is in contrast to many conventional techniques that are formulated in terms of Green's functions, double integrals, vector calculus and the combined field integral equation (CFIE). Whereas these conventional techniques lead to an implementation using the method of moments (MoM), the CCD technique is implemented as alternating projections onto convex sets in a Banach space. The ultimate outcome is an integral formulation that lends itself to a more direct and efficient solution than conventionally is the case, and applies without exception to all types of materials. On any particular machine, it results in either a faster solution for a given problem or the ability to solve problems of greater complexity. The Clifford-Cauchy-Dirac technique offers very real and significant advantages in uniformity, complexity, speed, storage, stability, consistency and accuracy.
856 40 - ELECTRONIC LOCATION AND ACCESS
Uniform Resource Identifier http://dx.doi.org/10.1007/978-981-10-0089-8
942 ## - ADDED ENTRY ELEMENTS (KOHA)
Koha item type eBooks
264 #1 -
-- Singapore :
-- Springer Singapore :
-- Imprint: Springer,
-- 2016.
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-- text
-- txt
-- rdacontent
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-- computer
-- c
-- rdamedia
338 ## -
-- online resource
-- cr
-- rdacarrier
347 ## -
-- text file
-- PDF
-- rda
650 #0 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Engineering.
650 #0 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Numerical analysis.
650 #0 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Computer mathematics.
650 #0 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Physics.
650 #0 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Microwaves.
650 #0 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Optical engineering.
650 14 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Engineering.
650 24 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Microwaves, RF and Optical Engineering.
650 24 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Numerical and Computational Physics.
650 24 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Computational Science and Engineering.
650 24 - SUBJECT ADDED ENTRY--SUBJECT 1
-- Numeric Computing.
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-- ZDB-2-ENG

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