Results 11 to 20 of about 5,226 (266)
Theorems on Fixed Points for Asymptotically Regular Sequences and Maps in
In this paper, we present some fixed point theorems for asymptotically regular sequences and asymptotically regular maps in ...
Mohammad S. Khan, Pankaj K. Jhade
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No-go theorem for static boson stars with negative cosmological constants
In a recent paper, Hod has proven no-go theorem for asymptotically flat static regular boson stars. In the present work, we extend discussions to the gravity with a negative cosmological constant. We consider a scalar field vanishing at infinity.
Yan Peng
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Asymptotics of l2 Regularized Network Embeddings
Accepted in Neural Information Processing Systems 2022.
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An asymptotical regularization with convex constraints for inverse problems [PDF]
Abstract We investigate the method of asymptotical regularization for the stable approximate solution of nonlinear ill-posed problems F(x) = y in Hilbert spaces. The method consists of two components, an outer Newton iteration and an inner scheme providing increments by solving a local coupling linearized evolution equations. In addition,
Min Zhong, Wei Wang, Shanshan Tong
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Regular Black Holes with Asymptotically Minkowski Cores
Standard models of “regular black holes” typically have asymptotically de Sitter regions at their cores. Herein, we shall consider novel “hollow” regular black holes, those with asymptotically Minkowski cores. The reason for doing
Alex Simpson, Matt Visser
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Asymptotic Behaviour of the Castelnuovo-Mumford Regularity [PDF]
In this paper the asymptotic behavior of the Castelnuovo$ndash;Mumford regularity of powers of a homogeneous ideal I is studied. It is shown that there is a linear bound for the regularity of the powers I whose slope is the maximum degree of a homogeneous generator of I, and that the regularity of I is a linear function for large n.
Trung, N., Cutkosky, Herzog, J.
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On the asymptotic regularity of a family of matrices
Let \(\mathcal{F}\) be a bounded family of \(n\times n\) complex matrices and \(\Sigma_k(\mathcal{F})=\{A_1\cdots A_k\;:\;A_i\in \mathcal{F}\}\). For each \(k\geq 1\), define the number \(\bar{\rho}_k(\mathcal{F})=\sup_{Q\in \Sigma_k(\mathcal{F})} \rho(Q)\) where \(\rho(\cdot)\) denotes the spectral radius of a matrix.
GUGLIELMI, NICOLA, ZENNARO M.
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Fixed Points of Some Asymptotically Regular Multivalued Mappings Satisfying a Kannan-Type Condition
In this paper, we establish some existence of fixed-point results for some asymptotically regular multivalued mappings satisfying Kannan-type contractive condition without assuming compactness of the underlying metric space or continuity of the mapping.
Pradip Debnath +2 more
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ON ASYMPTOTIC REGULARITY OF A COVERING SEQUENCE
Probably motivated by the notion of the normal order of an arithmetic function the authors introduce the notion of a regular covering of a family of finite sets \({\mathcal Y}^ \nu\) by sets \(({\mathcal U}_ n^ \nu)_{n\leq N_ \nu}\) provided \[ \sum_{n,m\leq N_ \nu}|{\mathcal U}_ n^ \nu\cap{\mathcal U}_ m^ \nu|= |{\mathcal Y}^ \nu|^{-1}\left(\sum_{n ...
Pomykała, Jacek M. +1 more
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Asymptotic equivalence of sequences and summability
For a sequence-to-sequence transformation A, let RmAx=∑n≥m|(Ax)n| and μmAx=supn≥m|(Ax)n|. The purpose of this paper is to study the relationship between the asymptotic equivalence of two sequences (limnxn/yn=1) and the variations of asymptotic ...
Jinlu Li
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