Results 71 to 80 of about 2,543 (168)
Gauss–Bonnet effects in $$f(R,\Sigma ,T)$$ f ( R , Σ , T ) gravity
We investigate the cosmological dynamics of Parameterized Absolute Parallelism (PAP) geometry within the framework of modified $$f(R,\Sigma ,T)$$ f ( R , Σ , T ) gravity.
Tahia F. Dabash, A. Eid, M. A. Bakry
doaj +1 more source
A radiating star in Einstein-Gauss-Bonnet gravity
We generate a radiating star in Einstein-Gauss-Bonnet (EGB) gravity for spacetime dimension N=5 and a shear-free geometry. The temporal boundary condition contains curvature corrections from the Lovelock tensor and reduces to the general relativity limit.
Sunil D. Maharaj +3 more
doaj +1 more source
Rigidity theorems of Clifford Torus
Let M be an n-dimensional closed minimally immersed hypersurface in the unit sphere Sn + 1. Assume in addition that M has constant scalar curvature or constant Gauss-Kronecker curvature. In this note we announce that if M has (n - 1) principal curvatures
SOUSA JR. LUIZ A. M.
doaj
Neutral surfaces in neutral four-spaces
Properties of the Gauss map of neutral surfaces are studied. Special attention is given to surfaces of parallel, or zero, mean curvature. Bilagrangian structures are defined and used in ways analogous to the use of complex structures in the Riemannian ...
Gary Jensen, Marco Rigoli
doaj
Area and Gauss–Bonnet inequalities with scalar curvature
The Gauss–Bonnet theorem states for any compact surface (S,g) that the quantity Q^{S}_{GB}(S)=\int_{S} \operatorname{Sc}(S,s)\,\mathrm{d}s+\int_{\partial S}\mathrm{mean.
Gromov, Misha, Zhu, Jintian
openaire +3 more sources
Positive curvature conditions on contractible manifolds. [PDF]
Sweeney P.
europepmc +1 more source
A Sharp Quantitative Alexandrov Inequality and Applications to Volume Preserving Geometric Flows in 3D. [PDF]
Julin V, Morini M, Oronzio F, Spadaro E.
europepmc +1 more source
Evolutions of partner-ruled surfaces with simultaneous inextensibility conditions. [PDF]
Eren K, Ersoy S, Khan MNI.
europepmc +1 more source

