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An introduction to inverse problems ...
~
Razavy, Mohsen.
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An introduction to inverse problems in physics /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
An introduction to inverse problems in physics // M. Razavy.
作者:
Razavy, Mohsen.
出版者:
Hackensack, NJ :World Scientific, : c2020.,
面頁冊數:
xii, 374 p. :ill. ;26 cm.
標題:
Inverse problems (Differential equations) -
ISBN:
9789811221668 :
An introduction to inverse problems in physics /
Razavy, Mohsen.
An introduction to inverse problems in physics /
M. Razavy. - Hackensack, NJ :World Scientific,c2020. - xii, 374 p. :ill. ;26 cm.
Includes bibliographical references and index.
"This book is a compilation of different methods of formulating and solving inverse problems in physics from classical mechanics to the potentials and nucleus-nucleus scattering. Mathematical proofs are omitted since excellent monographs already exist dealing with these aspects of the inverse problems. The emphasis here is on finding numerical solutions to complicated equations. A detailed discussion is presented on the use of continued fractional expansion, its power and its limitation as applied to various physical problems. In particular, the inverse problem for discrete form of the wave equation is given a detailed exposition and applied to atomic and nuclear scattering, in the latter for elastic as well as inelastic collision. This technique is also used for inverse problem of geomagnetic induction and one-dimensional electrical conductivity. Among other topics covered are the inverse problem of torsional vibration, and also a chapter on the determination of the motion of a body with reflecting surface from its reflection coefficient"--
ISBN: 9789811221668 :US118.00
LCCN: 2020021972Subjects--Topical Terms:
566558
Inverse problems (Differential equations)
LC Class. No.: QC20.7.D5 / R39 2020
Dewey Class. No.: 530.15/5357
An introduction to inverse problems in physics /
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"This book is a compilation of different methods of formulating and solving inverse problems in physics from classical mechanics to the potentials and nucleus-nucleus scattering. Mathematical proofs are omitted since excellent monographs already exist dealing with these aspects of the inverse problems. The emphasis here is on finding numerical solutions to complicated equations. A detailed discussion is presented on the use of continued fractional expansion, its power and its limitation as applied to various physical problems. In particular, the inverse problem for discrete form of the wave equation is given a detailed exposition and applied to atomic and nuclear scattering, in the latter for elastic as well as inelastic collision. This technique is also used for inverse problem of geomagnetic induction and one-dimensional electrical conductivity. Among other topics covered are the inverse problem of torsional vibration, and also a chapter on the determination of the motion of a body with reflecting surface from its reflection coefficient"--
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壽豐校區(SF Campus)
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