
Arabian Journal of Mathematics, Journal Year: 2024, Volume and Issue: unknown
Published: Oct. 12, 2024
Abstract
The
normalized
Ricci
flow
converges
to
a
constant
curvature
metric
for
connected
Kaehlerian
slant
submanifold
in
complex
space
form
if
the
squared
norm
of
second
fundamental
satisfies
certain
upper
bounds.
These
bounds
include
sectional
curvature,
angle,
and
mean
vector.
Additionally,
we
demonstrate
that
is
diffeomorphic
sphere
$$\mathbb
{S}^{n_1}$$
Language: Английский