Results 31 to 40 of about 377,650 (220)
On the geometry spaces of hyperlane elemente with special metric
In this paper analysies metric space of hyperlane elemente with special metric. Is prowed, that the space Kartan–Landsbeg space is. Criteria of integrability of the intrinsic almost complex and almost product structures is found.
Edmundas Mazėtis
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A Pseudopolynomial Algorithm for Alexandrov's Theorem [PDF]
Alexandrov's Theorem states that every metric with the global topology and local geometry required of a convex polyhedron is in fact the intrinsic metric of a unique convex polyhedron.
A.D. Alexandrov +6 more
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The geodesic problem in quasimetric spaces [PDF]
In this article, we study the geodesic problem in a generalized metric space, in which the distance function satisfies a relaxed triangle inequality $d(x,y)\leq \sigma (d(x,z)+d(z,y))$ for some constant $\sigma \geq 1$, rather than the usual triangle ...
Xia, Qinglan
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Eddington-inspired-Born–Infeld tensorial instabilities neutralized in a quantum approach
The recent direct detection of gravitational waves has highlighted the huge importance of the tensorial modes in any extended gravitational theory. One of the most appealing approaches to extend gravity beyond general relativity is the Eddington-inspired-
Imanol Albarran +3 more
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An Intrinsic Behavioral Approach to the Gap Metric [PDF]
An intrinsic trajectory level approach without any recourse to an algebraic structure of a representation is utilized to develop a behavioural approach to robust stability. In particular it is shown how the controllable behaviour can be constructed at the trajectory level via Zorn's Lemma, and this is utilized to study the controllable-autonomous ...
Bian, Wenming +2 more
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An intrinsic construction of Fefferman’s CR metric [PDF]
Let M be a strictly pseudoconvex CR manifold, K be the line bundle of the \((n+1,0)\)-forms on M and let \(C=K/R^+\). Assuming K has a closed section, the author constructs intrinsically a conformal class of Lorentz metrics on the circle bundle C. In the case when the CR structure is that of a hypersurface in \({\mathbb{C}}^{n+1}\), this construction ...
openaire +3 more sources
Metric minimizing surfaces revisited
A surface which does not admit a length nonincreasing deformation is called metric minimizing. We show that metric minimizing surfaces in CAT(0) spaces are locally CAT(0) with respect to their intrinsic ...
Petrunin, Anton, Stadler, Stephan
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Probing the geometry of the Laughlin state
It has recently been pointed out that phases of matter with intrinsic topological order, like the fractional quantum Hall states, have an extra dynamical degree of freedom that corresponds to quantum geometry.
Sonika Johri +4 more
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From Petrov-Einstein to Navier-Stokes in Spatially Curved Spacetime
We generalize the framework in arXiv:1104.5502 to the case that an embedding may have a nonvanishing intrinsic curvature. Directly employing the Brown-York stress tensor as the fundamental variables, we study the effect of finite perturbations of the ...
A Buchel +18 more
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Breaking the color-reddening degeneracy in type Ia supernovae
A new method to study the intrinsic color and luminosity of type Ia supernovae (SNe Ia) is presented. A metric space built using principal component analysis (PCA) on spectral series SNe Ia between -12.5 and +17.5 days from B maximum is used as a set of ...
Ashall, C. +5 more
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