Let M be a smooth manifold of dimension 2n, and let g be a Riemannian metric on M. An almost-complex structure (abbreviated acs) J on M is an endomorphism of the tangent bundle TM, or equivalently the cotangent bundle T M, of M such that J2 = 1. Such a tensor induces an orientation on M by taking the 2n-form e1 ^ Je1 ^ ^ en ^ Jen to alway
Abstract. Suppose (M, g) is a Riemannian manifold. Then TM is natu-rally equipped with an almost Kä...
The present work is based on a type of structures on a differential manifold V , called G-structures...
Some results concerning almost hyperHermitian structures are considered, using the notions of the ca...
summary:In this paper, the standard almost complex structure on the tangent bunle of a Riemannian ma...
In this paper, the standard almost complex structure on the tangent bunle of a Riemannian manifold w...
summary:In this paper, the standard almost complex structure on the tangent bunle of a Riemannian ma...
summary:In this paper, the standard almost complex structure on the tangent bunle of a Riemannian ma...
Two-dimensional almost-Riemannian structures are generalized Riemannian structures on surfaces for w...
Two-dimensional almost-Riemannian structures are generalized Riemannian structures on surfaces for w...
summary:We deal with a $(1, 1)$-tensor field $\alpha $ on the tangent bundle $TM$ preserving vertica...
Two-dimensional almost-Riemannian structures are generalized Riemannian structures on surfaces for w...
AbstractLet M be a closed (n−1)-connected 2n-dimensional smooth manifold with n⩾3. In terms of the s...
summary:Isotropic almost complex structures $J_{\delta , \sigma }$ define a class of Riemannian metr...
We consider a generalization of Riemannian geometry that naturally arises in the framework of contro...
We consider a generalization of Riemannian geometry that naturally arises in the framework of contro...
Abstract. Suppose (M, g) is a Riemannian manifold. Then TM is natu-rally equipped with an almost Kä...
The present work is based on a type of structures on a differential manifold V , called G-structures...
Some results concerning almost hyperHermitian structures are considered, using the notions of the ca...
summary:In this paper, the standard almost complex structure on the tangent bunle of a Riemannian ma...
In this paper, the standard almost complex structure on the tangent bunle of a Riemannian manifold w...
summary:In this paper, the standard almost complex structure on the tangent bunle of a Riemannian ma...
summary:In this paper, the standard almost complex structure on the tangent bunle of a Riemannian ma...
Two-dimensional almost-Riemannian structures are generalized Riemannian structures on surfaces for w...
Two-dimensional almost-Riemannian structures are generalized Riemannian structures on surfaces for w...
summary:We deal with a $(1, 1)$-tensor field $\alpha $ on the tangent bundle $TM$ preserving vertica...
Two-dimensional almost-Riemannian structures are generalized Riemannian structures on surfaces for w...
AbstractLet M be a closed (n−1)-connected 2n-dimensional smooth manifold with n⩾3. In terms of the s...
summary:Isotropic almost complex structures $J_{\delta , \sigma }$ define a class of Riemannian metr...
We consider a generalization of Riemannian geometry that naturally arises in the framework of contro...
We consider a generalization of Riemannian geometry that naturally arises in the framework of contro...
Abstract. Suppose (M, g) is a Riemannian manifold. Then TM is natu-rally equipped with an almost Kä...
The present work is based on a type of structures on a differential manifold V , called G-structures...
Some results concerning almost hyperHermitian structures are considered, using the notions of the ca...