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Numerical computations in electromag...
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Fleming, John L.
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Numerical computations in electromagnetics: A direct problem in magnetic recording and an inverse problem in medical imaging.
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Numerical computations in electromagnetics: A direct problem in magnetic recording and an inverse problem in medical imaging./
作者:
Fleming, John L.
面頁冊數:
59 p.
附註:
Adviser: Gang Bao.
Contained By:
Dissertation Abstracts International63-05B.
標題:
Engineering, Biomedical. -
電子資源:
http://pqdd.sinica.edu.tw/twdaoapp/servlet/advanced?query=3053744
ISBN:
0493687076
Numerical computations in electromagnetics: A direct problem in magnetic recording and an inverse problem in medical imaging.
Fleming, John L.
Numerical computations in electromagnetics: A direct problem in magnetic recording and an inverse problem in medical imaging.
- 59 p.
Adviser: Gang Bao.
Thesis (Ph.D.)--Michigan State University, 2002.
The thesis will discuss two problems from the world of electromagnetics. The first problem is a direct problem with applications in magnetic recording. It focuses on a computation of magnetic field in an infinite cavity. The basic solution method is a Fourier approach. Numerical analysis of the method involves the study of an infinite matrix and issues surrounding the truncation of the matrix. The second problem is an inverse problem in electromagnetics. The inverse method computes the position and orientation of a dipole current source in a conducting medium using boundary measurements of the electromagnetic fields. The method is an asymptotic approach based on a low frequency assumption. The inverse method has applications in medical imaging.
ISBN: 0493687076Subjects--Topical Terms:
1017684
Engineering, Biomedical.
Numerical computations in electromagnetics: A direct problem in magnetic recording and an inverse problem in medical imaging.
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The thesis will discuss two problems from the world of electromagnetics. The first problem is a direct problem with applications in magnetic recording. It focuses on a computation of magnetic field in an infinite cavity. The basic solution method is a Fourier approach. Numerical analysis of the method involves the study of an infinite matrix and issues surrounding the truncation of the matrix. The second problem is an inverse problem in electromagnetics. The inverse method computes the position and orientation of a dipole current source in a conducting medium using boundary measurements of the electromagnetic fields. The method is an asymptotic approach based on a low frequency assumption. The inverse method has applications in medical imaging.
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