# Equivariant Embeddings of Differentiable Spaces

Rivas, R.; González, J.; De Salas, J.

Serdica Mathematical Journal (2001)

- Volume: 27, Issue: 2, page 107-114
- ISSN: 1310-6600

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topRivas, R., González, J., and De Salas, J.. "Equivariant Embeddings of Differentiable Spaces." Serdica Mathematical Journal 27.2 (2001): 107-114. <http://eudml.org/doc/11527>.

@article{Rivas2001,

abstract = {Given a differentiable action of a compact Lie group G on a
compact smooth manifold V , there exists [3] a closed embedding of V into
a finite-dimensional real vector space E so that the action of G on V may
be extended to a differentiable linear action (a linear representation) of G
on E. We prove an analogous equivariant embedding theorem for compact
differentiable spaces (∞-standard in the sense of [6, 7, 8]).},

author = {Rivas, R., González, J., De Salas, J.},

journal = {Serdica Mathematical Journal},

keywords = {Affine Differentiable Spaces; Actions of Compact Lie Groups; Differentiable Algebras; action of compact Lie group; differentiable algebra; compact spectrum; affine differentiable space},

language = {eng},

number = {2},

pages = {107-114},

publisher = {Institute of Mathematics and Informatics Bulgarian Academy of Sciences},

title = {Equivariant Embeddings of Differentiable Spaces},

url = {http://eudml.org/doc/11527},

volume = {27},

year = {2001},

}

TY - JOUR

AU - Rivas, R.

AU - González, J.

AU - De Salas, J.

TI - Equivariant Embeddings of Differentiable Spaces

JO - Serdica Mathematical Journal

PY - 2001

PB - Institute of Mathematics and Informatics Bulgarian Academy of Sciences

VL - 27

IS - 2

SP - 107

EP - 114

AB - Given a differentiable action of a compact Lie group G on a
compact smooth manifold V , there exists [3] a closed embedding of V into
a finite-dimensional real vector space E so that the action of G on V may
be extended to a differentiable linear action (a linear representation) of G
on E. We prove an analogous equivariant embedding theorem for compact
differentiable spaces (∞-standard in the sense of [6, 7, 8]).

LA - eng

KW - Affine Differentiable Spaces; Actions of Compact Lie Groups; Differentiable Algebras; action of compact Lie group; differentiable algebra; compact spectrum; affine differentiable space

UR - http://eudml.org/doc/11527

ER -

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