Subsets of Rn Which Become Dense in Any Compact Group

François Ziegler

Subsets of Rn Which Become Dense in Any Compact Group

François Ziegler

Mathematical Sciences

Research output: Contribution to journal › Article › peer-review

Abstract

A polynomial curve or variety, contained in no proper affine subspace, becomes dense in the homomorphic image of Rn in any compact group.

Original language	American English
Journal	Journal of Algebraic Geometry
Volume	3
State	Published - 1993

Disciplines

Mathematics

Keywords

Compact group
Rn
Subsets

Cite this

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title = "Subsets of Rn Which Become Dense in Any Compact Group",

abstract = " A polynomial curve or variety, contained in no proper affine subspace, becomes dense in the homomorphic image of Rn in any compact group.",

keywords = "Compact group, Rn, Subsets",

author = "Fran{\c c}ois Ziegler",

year = "1993",

language = "American English",

volume = "3",

journal = "Journal of Algebraic Geometry",

issn = "1056-3911",

publisher = "American Mathematical Society",

}

TY - JOUR

T1 - Subsets of Rn Which Become Dense in Any Compact Group

AU - Ziegler, François

PY - 1993

Y1 - 1993

N2 - A polynomial curve or variety, contained in no proper affine subspace, becomes dense in the homomorphic image of Rn in any compact group.

AB - A polynomial curve or variety, contained in no proper affine subspace, becomes dense in the homomorphic image of Rn in any compact group.

KW - Compact group

KW - Rn

KW - Subsets

UR - http://www.klacto.net/~fz/Ziegler.1993.pdf

M3 - Article

SN - 1056-3911

VL - 3

JO - Journal of Algebraic Geometry

JF - Journal of Algebraic Geometry

ER -

Subsets of Rn Which Become Dense in Any Compact Group

Abstract

Disciplines

Keywords

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