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Lichnerowicz conjecture

In mathematics, the Lichnerowicz conjecture is a generalization of a conjecture introduced by Lichnerowicz (1944). Lichnerowicz's original conjecture was that locally harmonic 4-manifolds are locally symmetric, and was proved by Walker (1949). The Lichnerowicz conjecture usually refers to the generalization that locally harmonic manifolds are flat or…

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Lichnerowicz Damek & Ricci 1992 Compact Fundamental groups Finite groups

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Lichnerowicz André Lichnerowicz
Damek & Ricci 1992 Lichnerowicz conjecture
Compact Compact space
Fundamental groups Fundamental group
Finite groups Finite group

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Lichnerowicz conjecture

Nodes7

Edges6

Triples1

Avg. degree1.71

Density0.285714

Components1

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Lichnerowicz conjecture

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is a · 1

Lichnerowicz conjecture → generalization of a conjecture introduced by Lichnerowicz

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conjecture lichnerowicz generalization locally harmonic symmetric manifolds 1944 compact mathematics introduced lichnerowicz's original 4-manifolds proved walker 1949 usually refers flat

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Subject	Predicate	Object	Confidence	Src
Lichnerowicz conjecture	is a	generalization of a conjecture introduced by Lichnerowicz	0.90	text

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