Results 161 to 170 of about 106,337 (269)
CL-Transformation on 3-Dimensional Quasi Sasakian Manifolds and Their Ricci Soliton
This paper explores the geometry of 3-dimensional quasi Sasakian manifolds under CL-transformations. We construct both infinitesimal and CL-transformation and demonstrate that the former does not necessarily yield projective killing vector fields.
Rajesh Kumar+2 more
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On the existence of isoperimetric regions in manifolds with nonnegative Ricci curvature and Euclidean volume growth. [PDF]
Antonelli G+3 more
europepmc +1 more source
We recall classical themes such as 'on hearing the shape of a drum' or 'can one hear the shape of a drum?', and the discovery of Milnor, who constructed two flat tori which are isospectral but not isometric.
Sharief Deshmukh+2 more
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Tunneling between Multiple Histories as a Solution to the Information Loss Paradox. [PDF]
Chen P, Sasaki M, Yeom DH, Yoon J.
europepmc +1 more source
Curves on Endo-Pajitnov manifolds [PDF]
Endo--Pajitnov manifolds are generalizations to higher dimensions of the Inoue surfaces $S^M$. We study the existence of complex submanifolds in Endo--Pajitnov manifolds. We identify a class of these manifolds that do contain compact complex submanifolds and establish an algebraic condition under which an Endo--Pajitnov manifold contains no compact ...
arxiv
Transit cosmological models in $$F(R,{\bar{T}})$$ F ( R , T ¯ ) gravity theory
In the present paper, we investigate some exact cosmological models in $$F(R,{\bar{T}})$$ F ( R , T ¯ ) gravity theory. We have considered the arbitrary function $$F(R, {\bar{T}})=R+\lambda {\bar{T}}$$ F ( R , T ¯ ) = R + λ T ¯ where $$\lambda $$ λ is an
Dinesh Chandra Maurya, Ratbay Myrzakulov
doaj +1 more source
$t$-Gauduchon Ricci-flat metrics on non-Kähler Calabi-Yau manifolds
Eder M. Correa
openalex +2 more sources
Hermitian-Yang-Mills Connections on Collapsing Elliptically Fibered K3 Surfaces. [PDF]
Datar V, Jacob A.
europepmc +1 more source
Estimating Sentence-like Structure in Synthetic Languages Using Information Topology. [PDF]
Back AD, Wiles J.
europepmc +1 more source