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In this paper, we define a local topological group-groupoid and prove that if $G$ is a local topological group-groupoid, then the monodromy groupoid $Mon(G)$ of $G$ is a local group-groupoid.
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참고문헌 (21)
참고문헌 신청
R. Brown / 2006 / Topology and groupoids / Booksurge PLC
R. Brown / 1994 / Covering groups of non-connected topological groups revisited / Math. Proc. Camb. Phill. Soc 115:97~110
R. Brown / 1995 / The monodromy groupoid of a Lie groupoid / Cah. Top. Geom. Diff. Cat 36:345~370
R. Brown / 1976 / G-groupoids, crossed modules and the fundamental groupoid of a topological group / Proc. Konn. Ned. Akad. v. Wet 79:296~302
R. Brown / 1976 / Topological Groupoids I : Universal Constructions / Math. Nachr 71:273~286
R. Brown / 1994 / Covering groups of non-connected topological groups revisited / Math. Proc. Camb. Phill. Soc 115:97~110
R. Brown / 1995 / The monodromy groupoid of a Lie groupoid / Cah. Top. Geom. Diff. Cat 36:345~370
R. Brown / 1976 / G-groupoids, crossed modules and the fundamental groupoid of a topological group / Proc. Konn. Ned. Akad. v. Wet 79:296~302
R. Brown / 1976 / Topological Groupoids I : Universal Constructions / Math. Nachr 71:273~286
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