A SURVEY ON COSYMPLECTIC GEOMETRY | Reviews in Mathematical Physics World
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In the present article we carry on a systematic study of 3-quasi-Sasakian manifolds. In
particular, we prove that the three Reeb vector fields generate an involutive distribution …

3-quasi-Sasakian manifolds were studied systematically by the authors in a recent paper as
a suitable setting unifying 3-Sasakian and 3-cosymplectic geometries. This paper throws …

In the first part, we define and investigate new classes of almost 3-contact metric manifolds,
with two guiding ideas in mind: first, what geometric objects are best suited for capturing the …

Определена структура почти 3-квази-сасакиева многообразия второго рода. Доказано,
что на распределении нулевой кривизны почти квази-сасакиева многообразия с …

In this article, we study an almost contact metric structure on a $ G_2 $-manifold constructed
by Arikan, Cho and Salur in via the classification of almost contact metric structures given by …

Left-invariant hypercontact structures on three-dimensional Lie groups | SpringerLink Skip to
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We continue the programme of Chinea, De León and Marrero who studied the topology of
cosymplectic manifolds. We study 3-cosymplectic manifolds that are the closest odd …

In this paper we introduce the notions of semi-slant and bi-slant submanifolds of an almost
contact 3-structure manifold. We give some examples and characterization theorems about …

We introduce a new class of almost 3-contact metric manifolds, called 3-(0, δ)-Sasaki
manifolds. We show fundamental geometric properties of these manifolds, analyzing …