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Articles 61 - 90 of 20684
Full-Text Articles in Physical Sciences and Mathematics
Mgrre_Thinsections_Mgrre-101_4, Mgrre
Mgrre_Thinsections_Mgrre-101_1, Mgrre
Mgrre_Thinsections_Mgrre-101_5, Mgrre
Mgrre_Thinsections_Mgrre-101_8, Mgrre
Mgrre_Thinsections_Mgrre-101_9, Mgrre
Mgrre_Thinsections_Mgrre-101_7, Mgrre
Mgrre_Thinsections_Mgrre-101_11, Mgrre
Mgrre_Thinsections_Mgrre-101_13, Mgrre
Mgrre_Thinsections_Mgrre-101_10, Mgrre
Mgrre_Thinsections_Mgrre-101_12, Mgrre
Mgrre_Thinsections_Mgrre-101_15, Mgrre
Mgrre_Thinsections_Mgrre-101_18, Mgrre
Mgrre_Thinsections_Mgrre-101_16, Mgrre
Mgrre_Thinsections_Mgrre-101_19, Mgrre
Mgrre_Thinsections_Mgrre-101_17, Mgrre
Mgrre_Thinsections_Mgrre-101_21, Mgrre
Mgrre_Thinsections_Mgrre-101_25, Mgrre
Mgrre_Thinsections_Mgrre-101_22, Mgrre
Mgrre_Thinsections_Mgrre-102_2, Mgrre
Mgrre_Thinsections_Mgrre-101_24, Mgrre
Mgrre_Thinsections_Mgrre-102_3, Mgrre
Mgrre_Thinsections_Mgrre-102_6, Mgrre
Mgrre_Thinsections_Mgrre-102_9, Mgrre
Mgrre_Thinsections_Mgrre-102_8, Mgrre
Mgrre_Thinsections_Mgrre-102_7, Mgrre
Mgrre_Thinsections_Mgrre-102_14, Mgrre
Mgrre_Thinsections_Mgrre-102_13, Mgrre
Mgrre_Thinsections_Mgrre-102_11, Mgrre
Mgrre_Thinsections_Mgrre-102_15, Mgrre
Reduced Product Type Monoid-Module Extensions, Darryl Jent
Reduced Product Type Monoid-Module Extensions, Darryl Jent
Dissertations
In 1955, I. M. James introduced the James Construction, a free topological monoid that models the loops on the suspension of a given space. In 1969, S. Y. Husseini generalized this idea to RPT monoids: topological monoids with a free-like monoid structure that can be used to model a broader class of loop spaces. In order to prove that these topological monoids are models of loop spaces, both I. M. James and S. Y. Husseini constructed contractible spaces on which these topological monoids act. We define a topological module as a space equipped with an action by a topological monoid. …