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Springer Nature (6)
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Applied Fuzzy Mathematics
滿額折
作者:Manoranjan Kumar Singh  出版社:Springer Verlag; Singapore  出版日:2024/11/27 裝訂:精裝
無庫存,下單後進貨(到貨天數約45-60天)
定價:3299 元, 優惠價:95 3134
作者:G. Hariharan  出版社:Springer Nature  出版日:2019/09/27 裝訂:精裝
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02-25006600[分機130、131]。
作者:P. N. Natarajan  出版社:Springer Verlag  出版日:2015/09/15 裝訂:精裝
This is the second, completely revised and expanded edition of the author’s first book, covering numerous new topics and recent developments in ultrametric summability theory. Ultrametric analysis has
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02-25006600[分機130、131]。
作者:Michel Deza; Mathieu Dutour Sikiric; Mikhail Ivanovitch Shtogrin  出版社:Springer Verlag  出版日:2015/06/10 裝訂:精裝
The central theme of the present book is zigzags and central-circuitsof three- or four-regular plane graphs, which allow a double covering or covering of the edgeset to be obtained. The book presents
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作者:Mani Mehra  出版社:Springer Nature  出版日:2018/11/13 裝訂:精裝
This book provides comprehensive information on the conceptual basis of wavelet theory and it applications. Maintaining an essential balance between mathematical rigour and the practical applications
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作者:Khalil Ahmad; Abdullah  出版社:Springer Nature  出版日:2018/07/23 裝訂:精裝
This book presents the basic concepts of functional analysis, wavelet analysis and thresholding. It begins with an elementary chapter on preliminaries such as basic concepts of functional analysis, a
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作者:Iva鮞o M. Mladenov; Mariana Hadzhilazova  出版社:Springer Verlag  出版日:2017/08/29 裝訂:精裝
This book provides an introduction to the mathematical aspects of Euler's elastic theory and its application. The approach is rigorous, as well as visually depicted, and can be easily digested. The fi
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作者:Sujit Kumar Bose  出版社:Springer Nature  出版日:2019/05/24 裝訂:精裝
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作者:Sahidul Islam; Wasim Akram Mandal  出版社:Springer Nature  出版日:2019/02/25 裝訂:精裝
無庫存,下單後進貨(到貨天數約30-45天)
定價:3999 元, 優惠價:1 3999
作者:P. V. Subrahmanyam  出版社:Springer Nature  出版日:2019/01/13 裝訂:精裝
This book provides a primary resource in basic fixed-point theorems due to Banach, Brouwer, Schauder and Tarski and their applications. Key topics covered include Sharkovsky’s theorem on periodic poin
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02-25006600[分機130、131]。

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