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Affine arithmetic based solution of uncertain static and dynamic problems[electronic resource] /
纪录类型:
书目-电子资源 : Monograph/item
[NT 15000414] null:
519.544
[NT 47271] Title/Author:
Affine arithmetic based solution of uncertain static and dynamic problems/ Snehashish Chakraverty, Saudamini Rout.
作者:
Chakraverty, Snehashish,
[NT 51406] other author:
Rout, Saudamini,
面页册数:
1 online resource (172 p.)
标题:
Measurement uncertainty (Statistics)
标题:
Interval analysis (Mathematics)
标题:
Fuzzy systems.
标题:
System theory - Philosophy.
ISBN:
9781681737713
ISBN:
9781681737720
ISBN:
9781681737737
[NT 15000227] null:
Includes bibliographical references.
[NT 15000229] null:
Uncertainty is an inseparable component of almost every measurement and occurrence when dealing with real-world problems. Finding solutions to real-life problems in an uncertain environment is a difficult and challenging task. As such, this book addresses the solution of uncertain static and dynamic problems based on affine arithmetic approaches. Affine arithmetic is one of the recent developments designed to handle such uncertainties in a different manner which may be useful for overcoming the dependency problem and may compute better enclosures of the solutions. Further, uncertain static and dynamic problems turn into interval and/or fuzzy linear/nonlinear systems of equations and eigenvalue problems, respectively. Accordingly, this book includes newly developed efficient methods to handle the said problems based on the affine and interval/fuzzy approach. Various illustrative examples concerning static and dynamic problems of structures have been investigated in order to show the reliability and efficacy of the developed approaches.
电子资源:
https://portal.igpublish.com/iglibrary/search/MCPB0006535.html
Affine arithmetic based solution of uncertain static and dynamic problems[electronic resource] /
Chakraverty, Snehashish,
Affine arithmetic based solution of uncertain static and dynamic problems
[electronic resource] /Snehashish Chakraverty, Saudamini Rout. - 1 online resource (172 p.) - Synthesis lectures on mathematics and statistics ;32. - Synthesis lectures on mathematics and statistics ;# 22..
Includes bibliographical references.
Access restricted to authorized users and institutions.
Uncertainty is an inseparable component of almost every measurement and occurrence when dealing with real-world problems. Finding solutions to real-life problems in an uncertain environment is a difficult and challenging task. As such, this book addresses the solution of uncertain static and dynamic problems based on affine arithmetic approaches. Affine arithmetic is one of the recent developments designed to handle such uncertainties in a different manner which may be useful for overcoming the dependency problem and may compute better enclosures of the solutions. Further, uncertain static and dynamic problems turn into interval and/or fuzzy linear/nonlinear systems of equations and eigenvalue problems, respectively. Accordingly, this book includes newly developed efficient methods to handle the said problems based on the affine and interval/fuzzy approach. Various illustrative examples concerning static and dynamic problems of structures have been investigated in order to show the reliability and efficacy of the developed approaches.
Mode of access: World Wide Web.
ISBN: 9781681737713Subjects--Topical Terms:
643995
Measurement uncertainty (Statistics)
Index Terms--Genre/Form:
336502
Electronic books.
LC Class. No.: QA276.8
Dewey Class. No.: 519.544
Affine arithmetic based solution of uncertain static and dynamic problems[electronic resource] /
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Uncertainty is an inseparable component of almost every measurement and occurrence when dealing with real-world problems. Finding solutions to real-life problems in an uncertain environment is a difficult and challenging task. As such, this book addresses the solution of uncertain static and dynamic problems based on affine arithmetic approaches. Affine arithmetic is one of the recent developments designed to handle such uncertainties in a different manner which may be useful for overcoming the dependency problem and may compute better enclosures of the solutions. Further, uncertain static and dynamic problems turn into interval and/or fuzzy linear/nonlinear systems of equations and eigenvalue problems, respectively. Accordingly, this book includes newly developed efficient methods to handle the said problems based on the affine and interval/fuzzy approach. Various illustrative examples concerning static and dynamic problems of structures have been investigated in order to show the reliability and efficacy of the developed approaches.
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