activity
20082026
most citedOn isometric immersions of almost -product manifolds

3 citations · 8 across the 29 of their papers we have counts for

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Showing 2025Show all

7 papers · 1 filter

math.DG2025

Bochner's technique in Einstein's non-symmetric geometry

Vladimir Rovenski

A. Einstein considered a manifold with a non-symmetric (0,2)-tensor , where is a Riemannian metric and , and a connection with torsion such that $(\n…

math.DG2025

Applications of Weak Metric Structures to Non-Symmetrical Gravitational Theory

Milan Zlatanović, Vladimir Rovenski

Linear connections satisfying the Einstein metricity condition are important in the study of generalized Riemannian manifolds , where the symmetric part of is a…

math.DG2025

Weak Nearly - and Weak Nearly - Manifolds

Vladimir Rovenski

The recent interest of geometers in the -structures of K. Yano is motivated by the study of the dynamics of contact foliations, as well as their applications in theoretical phys…

math.DG2025

Characterizations of weak almost -manifolds with curvature properties

Sourav Nayak, Dhriti Sundar Patra, Vladimir Rovenski

Weak metric structures, introduced by Rovenski and Wolak in 2022, extend Yano's -structure and almost contact metric structure. In this paper, we investigate curvature phenomena…

math.DG2025★ 3 cited

Weak metric structures on generalized Riemannian manifolds

Vladimir Rovenski, Milan Zlatanović

In the paper, we first study more general models, where has constant rank and is based on weak metric structures (introduced by the first author and R. Wolak), which generalize…

math.DG2025

--Ricci solitons on weak Kenmotsu -manifolds

Vladimir Rovenski

Recent interest among geometers in -structures of K. Yano is due to the study of topology and dynamics of contact foliations and generalized A. Weinstein conjectures. Weak metri…

math.DG2025

Geometry of weak metric -manifolds: a survey

Vladimir Rovenski

A weak -structure on a smooth manifold, introduced by the author and R. Wolak (2022), generalizes K. Yano's (1961) -structure. This generalization allows us to revisit classi…