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Canonical form on a groupoid related to regular prolongations of Lie groups

A. Szybiak (1972)

Colloquium Mathematicae

Characterization of Riemannian Manifolds with Weak Homology Group G2 (Following A. Gray).

Stefano Marchiafava (1981)

Mathematische Zeitschrift

Classification of invariant AHS-structures on semisimple locally symmetric spaces

Jan Gregorovič (2013)

Open Mathematics

We discuss which semisimple locally symmetric spaces admit an AHS-structure invariant under local symmetries. We classify them for all types of AHS-structures and determine possible equivalence classes of such AHS-structures.

Classification of principal connections naturally induced on $W^{2} P E$

Jan Vondra (2008)

Archivum Mathematicum

We consider a vector bundle $E \to M$ and the principal bundle $P E$ of frames of $E$ . Let $K$ be a principal connection on $P E$ and let $Λ$ be a linear connection on $M$ . We classify all principal connections on $W^{2} P E = P^{2} M \times_{M} J^{2} P E$ naturally given by $K$ and $Λ$ .

Cohomogeneity and positive curvature in low dimensions.

Catherine Searle (1993)

Mathematische Zeitschrift

Conditions for integrability of a 3-form

Jiří Vanžura (2017)

Archivum Mathematicum

We find necessary and sufficient conditions for the integrability of one type of multisymplectic 3-forms on a 6-dimensional manifold.

Currently displaying 1 – 10 of 10

Page 1

Displaying 1 – 10 of 10

Canonical form on a groupoid related to regular prolongations of Lie groups

Characterization of Riemannian Manifolds with Weak Homology Group G2 (Following A. Gray).

Classification of invariant AHS-structures on semisimple locally symmetric spaces

Classification of principal connections naturally induced on $W^{2} P E$

Cohomogeneity and positive curvature in low dimensions.

Conditions for integrability of a 3-form

Congruences of surfaces in $ℂ^{2}$

Connections partially adapted to a metric $(J^{4} = 1)$ -structure

Conservation laws and string-like matter distributions

Constant mean curvature palnes with inner rotational symmetry in Euclidean 3-space.

Currently displaying 1 – 10 of 10