The graded Lie algebra of a Kähler group
Identifieur interne : 000505 ( Main/Exploration ); précédent : 000504; suivant : 000506The graded Lie algebra of a Kähler group
Auteurs : Rüdiger PlantikoSource :
- Forum Mathematicum [ 0933-7741 ] ; 1996.
English descriptors
- KwdEn :
- Affine, Affine scheme, Algebra, Algebra homomorphisms, Arbitrary group, Bijection, Central series, Cocycle group, Collection process, Combinatorial group theory, Compact kahler manifold, Compact kahler manifolds, Deformation theory, Finite presentation, Finitely, Free group, Fundamental group, Fundamental groups, General case, Kahler group, Kahler groups, Kahler manifold, Kahler manifolds, Nilpotent group, Nilpotent groups, Nilpotent kahler groups, Other hand, Perfect analogy, Plantiko, Quadratic, Quadratic relations, Quadratic singularity theorem, Representation space, Representation spaces, Space germ, Tangent cone, Thefree group, Trivial representation, Universal envelopping algebra, Universal property, Vector space.
- Teeft :
- Affine, Affine scheme, Algebra, Algebra homomorphisms, Arbitrary group, Bijection, Central series, Cocycle group, Collection process, Combinatorial group theory, Compact kahler manifold, Compact kahler manifolds, Deformation theory, Finite presentation, Finitely, Free group, Fundamental group, Fundamental groups, General case, Kahler group, Kahler groups, Kahler manifold, Kahler manifolds, Nilpotent group, Nilpotent groups, Nilpotent kahler groups, Other hand, Perfect analogy, Plantiko, Quadratic, Quadratic relations, Quadratic singularity theorem, Representation space, Representation spaces, Space germ, Tangent cone, Thefree group, Trivial representation, Universal envelopping algebra, Universal property, Vector space.
Url:
DOI: 10.1515/form.1996.8.569
Affiliations:
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group</term><term>Nilpotent groups</term><term>Nilpotent kahler groups</term><term>Other hand</term><term>Perfect analogy</term><term>Plantiko</term><term>Quadratic</term><term>Quadratic relations</term><term>Quadratic singularity theorem</term><term>Representation space</term><term>Representation spaces</term><term>Space germ</term><term>Tangent cone</term><term>Thefree group</term><term>Trivial representation</term><term>Universal envelopping algebra</term><term>Universal property</term><term>Vector space</term></keywords><keywords scheme="Teeft" xml:lang="en"><term>Affine</term><term>Affine scheme</term><term>Algebra</term><term>Algebra homomorphisms</term><term>Arbitrary group</term><term>Bijection</term><term>Central series</term><term>Cocycle group</term><term>Collection process</term><term>Combinatorial group theory</term><term>Compact kahler manifold</term><term>Compact kahler manifolds</term><term>Deformation theory</term><term>Finite presentation</term><term>Finitely</term><term>Free group</term><term>Fundamental group</term><term>Fundamental groups</term><term>General case</term><term>Kahler group</term><term>Kahler groups</term><term>Kahler manifold</term><term>Kahler manifolds</term><term>Nilpotent group</term><term>Nilpotent groups</term><term>Nilpotent kahler groups</term><term>Other hand</term><term>Perfect analogy</term><term>Plantiko</term><term>Quadratic</term><term>Quadratic relations</term><term>Quadratic singularity theorem</term><term>Representation space</term><term>Representation spaces</term><term>Space germ</term><term>Tangent cone</term><term>Thefree group</term><term>Trivial representation</term><term>Universal envelopping algebra</term><term>Universal property</term><term>Vector space</term></keywords></textClass><langUsage><language ident="en">en</language></langUsage></profileDesc></teiHeader></TEI><affiliations><list></list><tree><noCountry><name sortKey="Plantiko, Rudiger" sort="Plantiko, Rudiger" uniqKey="Plantiko R" first="Rüdiger" last="Plantiko">Rüdiger Plantiko</name></noCountry></tree></affiliations></record>Pour manipuler ce document sous Unix (Dilib)
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