Results 91 to 100 of about 363,583 (199)
Machine Learning for Maximizing the Memristivity of Single and Coupled Quantum Memristors
Machine learning (ML) methods are proposed to characterize the memristive properties of single and coupled quantum memristors. It is shown that maximizing the memristivity leads to large values in the degree of entanglement of two quantum memristors, unveiling the close relationship between quantum correlations and memory.
Carlos Hernani‐Morales +5 more
wiley +1 more source
Two bounds on the noncommuting graph
Erdős introduced the noncommuting graph in order to study the number of commuting elements in a finite group. Despite the use of combinatorial ideas, his methods involved several techniques of classical analysis.
Nardulli Stefano, Russo Francesco G.
doaj +1 more source
Dual
We establish some inequalities for the dual -centroid bodies which are the dual forms of the results by Lutwak, Yang, and Zhang. Further, we establish a Brunn-Minkowski-type inequality for the polar of dual -centroid bodies.
Bin Xiong, Wuyang Yu, Lin Si
doaj
On some affine isoperimetric inequalities,
The Lp analogues of the Petty projection inequality and the BusemannPetty centroid inequality are established. An affine isoperimetric inequality compares two functionals associated with convex (or more general) bodies, where the ratio of the functionals
Gaoyong Zhang, Erwin Lutwak, Deane Yang
core
Isoperimetric inequalities for special classes of curves [PDF]
In this paper the classical Banchoff–Pohl inequality, an isoperimetric inequality for nonsimple closed curves in the Euclidean plane, involving the square of the winding number, is sharpened for homothetic or Abresch–Langer solutions of curve shortening.
Bernd Süssmann, Süssmann, Bernd
core +1 more source
Ricci Curvature, Isoperimetry and a Non-additive Entropy
Searching for the dynamical foundations of Havrda-Charvát/Daróczy/ Cressie-Read/Tsallis non-additive entropy, we come across a covariant quantity called, alternatively, a generalized Ricci curvature, an N-Ricci curvature or a Bakry-Émery-Ricci curvature ...
Nikos Kalogeropoulos
doaj +1 more source
Inequalities for curvature integrals in Euclidean plane
Let γ be a closed strictly convex curve in the Euclidean plane R2 $\mathbb{R}^{2}$ with length L and enclosing an area A, and A˜1 $\tilde{A}_{1}$ denote the oriented area of the domain enclosed by the locus of curvature centers of γ.
Zengle Zhang
doaj +1 more source
An inequality related to the isoperimetric inequality [PDF]
Loomis, L. H., Whitney, H.
openaire +4 more sources
Restriction and isoperimetric inequalities in harmonic analysis
We study two related inequalities that arise in Harmonic Analysis: restriction type inequalities and isoperimetric inequalities. The (Lp, Lq) Restriction type inequalities have been the subject of much interest since they were first conceived in the ...
Harris, Stephen Elliott Ian
core +3 more sources
Torsional rigidity on compact Riemannian manifolds with lower Ricci curvature bounds
In this article we prove a reverse Hölder inequality for the fundamental eigenfunction of the Dirichlet problem on domains of a compact Riemannian manifold with lower Ricci curvature bounds.
Gamara Najoua +2 more
doaj +1 more source

