DocumentCode
1226617
Title
Physical Science, Measurement and Instrumentation, Management and Education, IEE Proceedings A
Author
Vourdas, A. ; Binns, K.J. ; Bossarit, A.
Author_Institution
Dept. of Electr. Eng. & Electron., Liverpool Univ., UK
Volume
136
Issue
5
fYear
1989
Firstpage
260
Lastpage
261
Abstract
The author comments on the paper 6473A (see ibid., vol.136, no.2, p.49-54). He suggests that although the authors succeed well in conveying the main ideas of algebraic topology which are necessary to understand the mathematical nature of ´cutting surfaces´, they wrongly define cuts as surfaces (with boundary on the conductor) whose removal ´transform the multiply connected (air) region into (a) simply connected one´. The authors of the original article explain the concepts of homology and homotopy and point out that the relevant concept for their purposes is homology and not homotopy.<>
Keywords
magnetostatics; algebraic topology; cutting surfaces; homology; homotopy; magnetostatics; multiply connected regions; scalar potentials;
fLanguage
English
Journal_Title
Physical Science, Measurement and Instrumentation, Management and Education, IEE Proceedings A
Publisher
iet
ISSN
0143-702X
Type
jour
Filename
34686
Link To Document