Results 161 to 170 of about 2,514 (200)
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On the factorable spaces of absolutelyp-summable, null, convergent, and bounded sequences
Mathematica Slovaca, 2021AbstractLetFdenote the factorable matrix andX∈ {ℓp,c0,c,ℓ∞}. In this study, we introduce the domainsX(F) of the factorable matrix in the spacesX. Also, we give the bases and determine the alpha-, beta- and gamma-duals of the spacesX(F). We obtain the necessary and sufficient conditions on an infinite matrix belonging to the classes (ℓp(F),ℓ∞), (ℓp(F),f)
Başar, Feyzi, Roopaei, Hadi
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An Estimate of the Rate of Convergence for the Absolute Summability of Factors of Infinite Series
Power System Technology, 2023Here in, we provide evidence of three theorems about a special case of the absolute summing-up-factors of infinite series using much less stringent conditions. Some particular results on various absolute summability approaches also been produced. The papers [7], [21], and [22] serve inspirations for our work.
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A note on approximation in weighted Korobov spaces via multiple rank-1 lattices
Journal of ComplexityThis paper studies the multivariate approximation of functions in weighted Korobov spaces using multiple rank-1 lattice rules. It has been shown by K\"{a}mmerer and Volkmer (2019) that algorithms based on multiple rank-1 lattices achieve the optimal ...
Mou Cai, Takashi Goda
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Borel Summability and Converging Factors for Some Everywhere Divergent Series
SIAM Journal on Mathematical Analysis, 1986The author studies the formal power series (everywhere divergent) \(F(z)=\sum^{\infty}_{r=1}a_ rz^ r\), where \(a_ r=r^ pw(r)(r!)^ m,\) \(p\geq 0\), \(m\geq 1\) are integers and w(r) is such that for some \(\sigma >0\), \(w(r)\sim \sum^{\infty}_{i=0}w_ ir^{-i- \sigma},\) as \(r\to \infty\).
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Global band convergence design for high-performance thermoelectric power generation in Zintls
ScienceElectronic band convergence can have a beneficial impact on thermoelectric performance, but finding the right band-converged compositions is still time-consuming.
Xin Shi +3 more
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arXiv.org
The approximation of mixed Nash equilibria (MNE) for zero-sum games with mean-field interacting players has recently raised much interest in machine learning. In this paper we propose a mean-field gradient descent dynamics for finding the MNE of zero-sum
Yulong Lu, Pierre Monmarché
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The approximation of mixed Nash equilibria (MNE) for zero-sum games with mean-field interacting players has recently raised much interest in machine learning. In this paper we propose a mean-field gradient descent dynamics for finding the MNE of zero-sum
Yulong Lu, Pierre Monmarché
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International Conference on Machine Learning
We study the problem of learning in zero-sum matrix games with repeated play and bandit feedback. Specifically, we focus on developing uncoupled algorithms that guarantee, without communication between players, the convergence of the last-iterate to a ...
Côme Fiegel +4 more
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We study the problem of learning in zero-sum matrix games with repeated play and bandit feedback. Specifically, we focus on developing uncoupled algorithms that guarantee, without communication between players, the convergence of the last-iterate to a ...
Côme Fiegel +4 more
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Journal of Affective Disorders
As neurotoxic agents, heavy metals have been implicated in depression pathogenesis, yet epidemiological evidence on metal mixture associations remain limited. This study examined associations between cadmium (Cd), lead (Pb), selenium (Se), manganese (Mn),
Qianqian Li +13 more
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As neurotoxic agents, heavy metals have been implicated in depression pathogenesis, yet epidemiological evidence on metal mixture associations remain limited. This study examined associations between cadmium (Cd), lead (Pb), selenium (Se), manganese (Mn),
Qianqian Li +13 more
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Summability factors for lower-semi-matrix transformations
, 1975R. Mohapatra, G. Das
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