The prime objective of the approach is to give geometric classifications of k-almost Ricci
solitons associated with paracontact manifolds. Let M 2 n+ 1 (φ, ξ, η, g) be a paracontact …

The goal of this paper is to study conformal almost Ricci solitons within the framework of
Kenmotsu manifolds. First, we demonstrate that if the potential vector field is Jacobi along …

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In this paper, we establish a link between a “curvature inheritance symmetry" of a semi-
Riemannianmanifold and a class of almost Ricci solitons (ARS). In support of this link we …

We find a characterization of a sphere using a compact gradient almost Ricci soliton and the
lower bound on the integral of Ricci curvature in the direction of potential field. Also, we use …

The main purpose of the paper is to prove that if a compact Riemannian manifold admits a
gradient ${\rho} $-Einstein soliton such that the gradient Einstein potential is a non-trivial …

Let $(M^{2n+ 1},\phi,\xi,\eta, g) $ be a $(k,\mu)'$-almost Kenmotsu manifold with $ k-1$
which admits a gradient Ricci almost soliton $(g, f,\lambda) $, where $\lambda $ is the …

The object of the present paper is to study the $\phi $-Ricci symmetric, locally $\phi $-Ricci
symmetric and cyclic Ricci parallel three-dimensional $ f $-Kenmotsu manifold bearing the …

The outline of this research article is to initiate the development of a∗-conformal η-Ricci–
Yamabe soliton in α-Cosymplectic manifolds according to the quarter-symmetric metric …

We characterize the Einstein metrics in such broad classes of metrics as almost η-Ricci
solitons and η-Ricci solitons on Kenmotsu manifolds, and generalize some known results …