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Titlebook: IUTAM Symposium on Theoretical, Computational and Modelling Aspects of Inelastic Media; Proceedings of the I B. Daya Reddy Conference proce

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書目名稱IUTAM Symposium on Theoretical, Computational and Modelling Aspects of Inelastic Media
副標(biāo)題Proceedings of the I
編輯B. Daya Reddy
視頻videohttp://file.papertrans.cn/461/460644/460644.mp4
概述A signficant number of world experts in the field are contributors
叢書名稱IUTAM Bookseries
圖書封面Titlebook: IUTAM Symposium on Theoretical, Computational and Modelling Aspects of Inelastic Media; Proceedings of the I B. Daya Reddy Conference proce
描述.This work comprises papers based on some of the talks presented at the IUTAM Symposium of the same name, held in Cape Town, January 14-18, 2008. ..This volume?treats cutting-edge issues in modelling, the behaviour of various classes of inelastic media, and associated algorithms for carrying out computational simulations. A key feature of the contributions are works directed at modelling behaviour at the meso and micro-scales, and at bridging the micro-macro scales. .
出版日期Conference proceedings 2008
關(guān)鍵詞IUTAM; Theorie; inelastic media; model; modeling; polymers; simulation
版次1
doihttps://doi.org/10.1007/978-1-4020-9090-5
isbn_softcover978-90-481-8068-4
isbn_ebook978-1-4020-9090-5Series ISSN 1875-3507 Series E-ISSN 1875-3493
issn_series 1875-3507
copyrightSpringer Science+Business Media B.V. 2008
The information of publication is updating

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where closed structures seem to be unique (cp. ?in?ura [3], Isbell [8]). A further application of the extension theorem is a criterion for monoidal- resp. cartesian closedness of MacNeille completions. Of course a symmetric monoidal closed structure is uniquely determined by its values on a finally
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D. Peri?,D. D. Somer,E. A. de Souza Neto,W. G. Dettmer where closed structures seem to be unique (cp. ?in?ura [3], Isbell [8]). A further application of the extension theorem is a criterion for monoidal- resp. cartesian closedness of MacNeille completions. Of course a symmetric monoidal closed structure is uniquely determined by its values on a finally
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P. Wriggers,M. Hain where closed structures seem to be unique (cp. ?in?ura [3], Isbell [8]). A further application of the extension theorem is a criterion for monoidal- resp. cartesian closedness of MacNeille completions. Of course a symmetric monoidal closed structure is uniquely determined by its values on a finally
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Klaus Hackl,Dennis M. Kochmann where closed structures seem to be unique (cp. ?in?ura [3], Isbell [8]). A further application of the extension theorem is a criterion for monoidal- resp. cartesian closedness of MacNeille completions. Of course a symmetric monoidal closed structure is uniquely determined by its values on a finally
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Carsten Carstensen,Robert Huth where closed structures seem to be unique (cp. ?in?ura [3], Isbell [8]). A further application of the extension theorem is a criterion for monoidal- resp. cartesian closedness of MacNeille completions. Of course a symmetric monoidal closed structure is uniquely determined by its values on a finally
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