Notice
This item was automatically migrated from a legacy system. It's data has not been checked and might not meet the quality criteria of the present system.
Record link: 
http://hdl.handle.net/20.500.12708/74415
-
Title: 
High Order Hierarchic Finite Elements and Their Application on Eddy Current Losses in Permanent Magnets of Synchronous Machines
-
Citation: 
Schmidt, E., Kaltenbacher, M., & Wolfschluckner, A. (2014). High Order Hierarchic Finite Elements and Their Application on Eddy Current Losses in Permanent Magnets of Synchronous Machines. In Proceedings of the 16th International IGTE Symposium on Numerical Field Calculation Graz (Austria) (pp. 1–6). http://hdl.handle.net/20.500.12708/74415
-
Publication Type: 
Inproceedings - Full-Paper Contribution
en
Authors: 
Schmidt, Erich 
Kaltenbacher, Manfred 
Wolfschluckner, Anton 
-
Organisational Unit: 
E370-02 - Forschungsbereich Antriebe und Leistungselektronik 
E325-03 - Forschungsbereich Technische Akustik 
-
Published in: 
Proceedings of the 16th International IGTE Symposium on Numerical Field Calculation Graz (Austria) 
-
Date (published): 
2014
-
Event name: 
International Symposium on Numerical Field Calculation in Electrical Engineering (IGTE) 
-
Event date: 
20-Sep-2010 - 22-Sep-2010
-
Event place: 
graz, Austria, Austria
-
Number of Pages: 
6
-
Peer reviewed: 
No
-
Abstract: 
The paper presents electromagnetic finite element analyses for the eddy current losses in permanent magnets of synchronous machines. The main focus lies on high order element formulations and the comparison of the respective results against an analytical evaluation of these losses for both linear and rotational arrangements. Therefore, the representation of skin depth and wave length with the numerical analyses can be discussed in detail.
en
Research Areas: 
Computational System Design: 50%
Computational Materials Science: 50%
-
Science Branch: 
Elektrotechnik, Elektronik, Informationstechnik
-
Appears in Collections:
Conference Paper

Show full item record

Page view(s)

122
checked on Dec 1, 2023

Google ScholarTM

Check