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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Stefan Loehnert,Dana S. Mueller-Hoeppe 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

不理會(huì)

N. Mo?s,N. Chevaugeon,F. Dufour 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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Inertia

Francesco Marotti de Sciarra 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

新陳代謝

F. Ebobisse,A. T. McBride,B. D. Reddy 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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Patrizio Neff 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

RLS898

冒煙

Stephan Brunssen,Corinna Hager,Florian Schmid,Barbara Wohlmuth 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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Disk199