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Titlebook: Algebraic Topology: New Trends in Localization and Periodicity; Barcelona Conference Carles Broto,Carles Casacuberta,Guido Mislin Conferenc

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楼主: 削木头
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0743-1643 us change of late and is yielding new insight into the mysteries of classical homotopy theory. The present volume comprises the refereed articles submitted at the Conference on Algebraic Topology held in Sant Feliu de Guíxols, Spain, in June 1994. Several comprehensive articles on general localizati
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https://doi.org/10.1007/978-3-030-58442-9sian product of . copies of ℝ... The importance of .*(.) as a module or algebra over the mod 2 Steenrod algebra, ., in unstable homotopy is now well established. It is therefore to be expected that .*(.) itself has much inner subtlety.
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Delinquency and Substance Use in Europee results of McClure. who determines the .-theory Bockstein spectral sequence for Ω.Σ... As an application we use the existence of elements of order .. in .-theory to determine a lower bound for the suspension order of the stable summands of Ω.... Using the upper bound results of Silberbush this gives the suspension order at odd primes.
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Unstable localization and periodicity,very much to achieve a similar understanding in unstable homotopy theory and shall describe some progress in that direction. In particular, we shall explain and extend some results of our papers [4], [11], and some closely related results of Dror Farjoun and Smith [17], [18], [19].
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On mapping class groups from a homotopy theoretic point of view,nd elsewhere. In a somewhat different direction, there are intimate connections to both classical non-stable and stable homotopy theory from several points of view. These connections in turn inform on the mapping class groups. It is the purpose of this article (1) to explain some of these connections and (2) to obtain some new results.
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Representations of the Homology of BV and the Steenrod Algebra II,sian product of . copies of ℝ... The importance of .*(.) as a module or algebra over the mod 2 Steenrod algebra, ., in unstable homotopy is now well established. It is therefore to be expected that .*(.) itself has much inner subtlety.
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