Results 31 to 40 of about 46,857,055 (316)
Rigidity results for variational infinity ground states [PDF]
We prove two rigidity results for a variational infinity ground state $u$ of an open bounded convex domain $\Omega \subset \mathbb{R}^n$. They state that $u$ coincides with a multiple of the distance from the boundary of $\Omega$ if either $|\nabla u ...
G. Crasta, I. Fragalà
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Background Microtubules (MTs) are highly dynamic tubular cytoskeleton filaments that are essential for cellular morphology and intracellular transport.
Hang Zhou +3 more
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An algorithm for calculating the effective ratio of the transverse bending rigidity is established based on the segment longitudinal joint bending stiffness.
Dawei Huang +5 more
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A Rigidity Result for Overdetermined Elliptic Problems in the Plane [PDF]
Let be a (locally) Lipschitz function and a domain whose boundary is unbounded and connected. If there exists a positive bounded solution to the overdetermined elliptic problem urn:x-wiley:00103640:media:cpa21696:cpa21696-math-0004 we prove that Ω is a half‐plane. In particular, we obtain a partial answer to a question raised by H. Berestycki, L.
Ros, Antonio +2 more
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Rigidity results in generalized isothermal fluids [PDF]
We investigate the long-time behavior of solutions to the isothermal Euler, Korteweg or quantum Navier Stokes equations, as well as generalizations of these equations where the convex pressure law is asymptotically linear near vacuum.
R. Carles, K. Carrapatoso, M. Hillairet
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Some rigidity results on critical metrics for quadratic functionals [PDF]
In this paper we prove rigidity results on critical metrics for quadratic curvature functionals, involving the Ricci and the scalar curvature, on the space of Riemannian metrics with unit volume. It is well-known that Einstein metrics are always critical
G. Catino
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Rigidity results for compact biconservative hypersurfaces in space forms [PDF]
In this paper we present alternative proofs for two known rigidity results concerning non-negatively curved compact biconservative hypersurfaces in space forms.
Ştefan Andronic, Aykut Kayhan
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Rigidity of monodromies for Appell's hypergeometric functions [PDF]
For monodromy representations of holonomic systems, the rigidity can be defined. We examine the rigidity of the monodromy representations for Appell's hypergeometric functions, and get the representations explicitly.
Yoshishige Haraoka, Tatsuya Kikukawa
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Pluriclosed flow, Born-Infeld geometry, and rigidity results for generalized Kähler manifolds [PDF]
We prove long time existence and convergence results for the pluriclosed flow, which imply geometric and topological classification theorems for generalized Kähler structures.
J. Streets
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Rigidity through a Projective Lens
In this paper, we offer an overview of a number of results on the static rigidity and infinitesimal rigidity of discrete structures which are embedded in projective geometric reasoning, representations, and transformations.
Anthony Nixon +2 more
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