Projective Completion
Projective Completion is a mathematical framework in projective geometry that extends an affine space by adjoining points at infinity to ensure that every pair of lines intersects at exactly one point, thereby completing the space under projective transformations.
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3.8K
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166
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123
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2017–2026
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Variants
Projective Closure
Parents
103
Equivariant $K$-theory and completion
Michael Atiyah, Graeme Segal · Journal of Differential Geometry · 1969 · 430 citations · Full text
Hideyasu Sumihiro · Kyoto journal of mathematics · 1974 · 267 citations · Full text
A. Carboni, E. M. Vitale · Journal of Pure and Applied Algebra · 1998 · 141 citations
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Centre National de la Recherche Scientifique
Paris, France
3 h-index
5 publications
72 citations
University of Chicago
Chicago, United States
3 h-index
3 publications
143 citations

Technische Universität Darmstadt
Darmstadt, Germany
3 h-index
3 publications
93 citations
Utrecht University
Utrecht, The Netherlands
2 h-index
2 publications
38 citations
University of Oxford
Oxford, United Kingdom
2 h-index
3 publications
148 citations
Institut Élie Cartan de Lorraine
Vandœuvre-lès-Nancy, France
2 h-index
2 publications
69 citations

University of Warsaw
Warsaw, Poland
2 h-index
2 publications
65 citations
Université de Lorraine
Nancy, France
2 h-index
2 publications
69 citations
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