Results 221 to 230 of about 448,963 (253)
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r-Tuple almost product structures
Journal of Mathematical Sciences, 2011A generalization of an almost product structure and an almost complex structure on smooth manifolds is constructed. The set of tensor differential invariants of type (2, 1) and the set of differential 2-forms for such structures are constructed. We show how these tensor invariants can be used to solve the classification problem for Monge–Ampere ...
Alexei Kushner
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ALMOST r-CONTACT STRUCTURE IN A PRODUCT MANIFOLD
Gupta, V. C., Dubey, Renu
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Journal of Mathematical Physics, 1978
We present a list of the most important almost-structures which have been found of interest in general relativity, in the null-bivectors formalism. We discusss some of the relevant properties of such almost-structures and various new or more or less known results.
Catenacci, Roberto, Salmistraro, Franco
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We present a list of the most important almost-structures which have been found of interest in general relativity, in the null-bivectors formalism. We discusss some of the relevant properties of such almost-structures and various new or more or less known results.
Catenacci, Roberto, Salmistraro, Franco
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On Almost Complex Structures on Six-dimensional Products of Spheres
Journal of Mathematical Sciences, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Daurtseva, N. A., Smolentsev, N. K.
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A class of harmonic almost-product structures
Journal of Geometry and Physics, 1994zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Manifolds with invariant semi-Riemannian almost product structure
Ukrainian Mathematical Journal, 1992See the review in Zbl 0773.53014.
Kochubei A N
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ALMOST r-CONTACT HYPERBOLIC STRUCTURE IN A PRODUCT MANIFOLD
Dube, K. K., Niwas, Ram
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Note on the locally product and almost locally product structures [PDF]
This paper is concerned with a study of some of the properties of locally product and almost locally product structures on a differentiable manifold X n of class C k . Every locally product space has certain almost locally product structures which transform the local tangent space to X n at an arbitrary point P in a set fashion: this is studied ...
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A PROLONGATION OF THE REAL ALMOST-PRODUCT STRUCTURE OF A DIFFERENTIABLE MANIFOLD [PDF]
It is well known that a linear operator J acting on the tangent space \(T_ x\) of a differentiable manifold V/2 at each point x satisfying the relation \(J^ 2\) \(=\) Identity defines a real G-structure of order 1 on V, the so called real almost-product structure.
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A Lie group as a 4-dimensional pseudo-Riemannian manifold is considered. This manifold is equipped with an almost product structure and a Killing metric in two ways. In the first case Riemannian almost product manifold with nonintegrable structure is obtained, and in the second case - a pseudo-Riemannian one.
Dimitar Mekerov
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