Results 11 to 20 of about 4,183 (165)
Affine-periodic solutions by asymptotic and homotopy equivalence
This paper studies the existence of affine-periodic solutions which have the form of x ( t + T ) = Q x ( t ) $x(t+T)=Qx(t)$ with some nonsingular matrix Q.
Jiamin Xing, Xue Yang
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Using the notion of strict h-contraction, existence results for Ψ-asymptotic equivalence of two pairs of (Lyapunov) matrix differential equations with integral term as right side and modified argument are given.
Diamandescu Aurel
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Asymptotic unitary equivalence in C*-algebras [PDF]
Let $C=C(X)$ be the unital $C^*$-algebra of all continuous functions on a finite CW complex $X$ and let $A$ be a unital simple $C^*$-algebra with tracial rank at most one. We show that two unital monomorphisms $ϕ, ψ: C\to A$ are asymptotically unitarily equivalent, i.e., there exists a continuous path of unitaries $\{u_t: t\in [0,1)\}\subset A$ such ...
Lin, H., Niu, Z.
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Asymptotic equivalence and summability
This paper is a study of the relatioship. between the asymptotic equivalence of two sequences (limnxn/yn=1) and three variatious of this equivalence for a sequence-to-sequence transformation A, the three variations are give by the ratios RmAx/RmAy.
Mousa S. Marouf
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Local Varieties and Asymptotic Equivalence [PDF]
1. Let o be a local domain and let a be an ideal of o that is primary for the maximal ideal m of o. If a is an element that is superficial of degree s for a (in the sense of [6, p. -i2 ]) and a,, * * *, at is a basis for c8, let o(a, a)=o[a,/a, * * *, at/a].
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Asymptotically equivalent prediction in multivariate geostatistics
Cokriging is the common method of spatial interpolation (best linear unbiased prediction) in multivariate geostatistics. While best linear prediction has been well understood in univariate spatial statistics, the literature for the multivariate case has been elusive so far.
Bachoc, François +4 more
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Asymptotic charges in massless QED revisited: a view from spatial infinity
Hamada and Shiu have recently shown that tree level amplitudes in QED satisfy an infinite hierarchy of soft photon theorems, the first two of which are Weinberg and Low’s theorems respectively.
Miguel Campiglia, Alok Laddha
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Asymptotically J_σ-Equivalence of Sequences of Sets
In this study, we introduce the concepts of Wijsman asymptotically J-invariant equivalence (WLJσ) , Wijsman asymptotically strongly p-invariant equivalence ([WLVσ)]p) and Wijsman asymptotically J*-invariant equivalence (WLJ*σ). Also, we investigate the relationships among the concepts of Wijsman asymptotically invariant equivalence, Wijsman ...
Uğur ULUSU, Esra GÜLLE
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Impulse Neuron and Cellular Neural Automaton are Asymptotically Equivalent
In the article, it is established the asymptotic equivalence of dynamics of the neural networks consisting of the impulse neurons and the neural networks built of the neural cellular automata of different kinds (autogenerators and detectors).
V. D. Kopylov +2 more
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Scaling Up Q-Learning via Exploiting State–Action Equivalence
Recent success stories in reinforcement learning have demonstrated that leveraging structural properties of the underlying environment is key in devising viable methods capable of solving complex tasks.
Yunlian Lyu +3 more
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