Hamiltonian Computational Chemistry: Geometrical Structures in Chemical Dynamics and Kinetics. [PDF]
Farantos SC.
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Simplicial volume and isolated, closed totally geodesic submanifolds of codimension one
We show that for any closed Riemannian manifold with dimension at least two and with nonpositive curvature, if it admits an isolated, closed totally geodesic submanifold of codimension one, then its simplicial volume is positive. As a direct corollary of
Connell, Chris, Ruan, Yuping, Wang, Shi
core
Completeness and Geodesic Distance Properties for Fractional Sobolev Metrics on Spaces of Immersed Curves. [PDF]
Bauer M, Heslin P, Maor C.
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Non-Geodesic Incompleteness in Poincaré Gauge Gravity. [PDF]
Cembranos JAR +2 more
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On totally geodesic invariant submanifolds of an S-manifold
In [1] Blair, O.E.: 1970, J. Diff. Geom. 4, (155-167), S-manifolds, which reduce in a special case to Sasakian manifolds, we redefined. In this note, a condition for an invariant submanifold of codimension greater than 2 in a n S-manifold to be totally geodesic is obtained.
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A Riemannian Geometry Theory of Three-Dimensional Binocular Visual Perception. [PDF]
Neilson PD, Neilson MD, Bye RT.
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Unique continuation theorems for biharmonic maps. [PDF]
Branding V, Oniciuc C.
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Gluing constructions for Lorentzian length spaces. [PDF]
Beran T, Rott F.
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Generalized Robertson-Walker Space-Time Admitting Evolving Null Horizons Related to a Black Hole Event Horizon. [PDF]
Duggal KL.
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Principal Curves for Statistical Divergences and an Application to Finance. [PDF]
Rodrigues AFP, Cavalcante CC.
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