Dyke Acland

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Name	Dyke Acland
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229

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Quotient of a Hausdorff topological group by a closed subgroup

gn.general-topology gr.group-theory

dec 16 at 10:19 jvp 1,717●2●11

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151

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Principal bundles and associated vector bundles, the case of the complex projective space (1,0)-forms

feb 10 at 2:39 Emerton 8,433●20●35

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150

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Can there exist two non-equivalent equivariant actions of a group on vector bundle?

ag.algebraic-geometry lie-groups fibre-bundles

feb 10 at 19:20 Ben 71●2

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Transition Functions of the Principal Bundle $SU(2) \to \mathbb{CP}^1$

principal-bundles dg.differential-geometry

feb 3 at 18:10 Ryan Budney 4,139●5●25

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151

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Local Triviality of an Associated Bundle

dg.differential-geometry principal-bundles vector-bundles

feb 3 at 2:25 Deane Yang 1,948●2●17

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209

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Algebraic and Holomorphic Functions

ag.algebraic-geometry complex-geometry

jan 7 at 17:56 Olivier Benoist 480●8

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117

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Does there exist an $A$ and $\mathfrak{su}(2) \subset B$ such that $\mathfrak{su}(3) \simeq A \otimes B$

lie-algebras

jan 21 at 1:51 Steve Huntsman 3,202●4●22

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Local Triviality of an Associated Bundle

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Questions

Quotient of a Hausdorff topological group by a closed subgroup

Principal bundles and associated vector bundles, the case of the complex projective space (1,0)-forms

Can there exist two non-equivalent equivariant actions of a group on vector bundle?

Transition Functions of the Principal Bundle $SU(2) \to \mathbb{CP}^1$

Local Triviality of an Associated Bundle

Algebraic and Holomorphic Functions

Does there exist an $A$ and $\mathfrak{su}(2) \subset B$ such that $\mathfrak{su}(3) \simeq A \otimes B$

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