Results 71 to 80 of about 11,286,440 (253)
Two open problems for absolutely convergent Dirichlet series [PDF]
Математичні Студії, 2012 For the absolutely convergent in a half-plane Dirichlet series we establish upper estimates without exceptional sets.
O. B. Skaskiv, O. Yu. Zadorozhna
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Maximal power production as a function of sex and training status
Biology of Sport, 2018 Maximal muscular power is achieved at lower percentages of maximal strength (1RM); however, this notion has not been elucidated based on sex or training status. Therefore, the purpose of this investigation was to examine the influence of sex and training
Ryan M. Miller +6 more
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On the Schrödinger maximal function in higher dimension [PDF]
, 2012 New estimates on the maximal function associated to the linear Schrödinger equation are established. It is shown that the almost everywhere convergence property of eitΔf for t → 0 holds for f ∈ Hs(ℝn), $$s > \tfrac{1} {2} - \tfrac{1} {{4n}}$$, which is a
J. Bourgain
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Maximality in sequences of function algebras
Indagationes Mathematicae (Proceedings), 1979 AbstractFor a compact subset X of CN (N ∈ N) with non-empty interior a sequence (Bn)∞n-o of function algebras on X is constructed such that(i)C(X) = B0⊃ B1⊃ B2⊃…(ii)for each n≥O, Bn+1 is a maximal subalgebra of Bn(iii)∩ Bn={f ∈ C(X) : f is analytic on the interior of X}.
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Fractional Maximal Functions in Metric Measure Spaces
Analysis and Geometry in Metric Spaces, 2013 We study the mapping properties of fractional maximal operators in Sobolev and Campanato spaces in metric measure spaces. We show that, under certain restrictions on the underlying metric measure space, fractional maximal operators improve the Sobolev ...
Heikkinen Toni +3 more
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Square function/non-tangential maximal function estimates and the Dirichlet problem for non-symmetric elliptic operators [PDF]
, 2012 A. We consider divergence form elliptic operators L = − div A(x)∇, defined in the half space Rn+1 + , n ≥ 2, where the coefficient matrix A(x) is bounded, measurable, uniformly elliptic, t-independent, and not necessarily symmetric.
S. Hofmann +3 more
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Continuous submodular function maximization
, 2020 Continuous submodular functions are a category of generally non-convex/non-concave functions with a wide spectrum of applications. The celebrated property of this class of functions - continuous submodularity - enables both exact minimization and approximate maximization in poly. time.
Bian, Yatao; id_orcid0000-0002-2368-4084 +2 more
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Maximizing Symmetric Submodular Functions [PDF]
ACM Transactions on Algorithms, 2015 Symmetric submodular functions are an important family of submodular functions capturing many interesting cases, including cut functions of graphs and hypergraphs. Maximization of such functions subject to various constraints receives little attention by current research, unlike similar minimization problems that have been widely studied. In this work,
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Variation of the Dyadic Maximal Function
International Mathematics Research Notices, 2022 AbstractWe prove that for the dyadic maximal operator $\textrm {M}$ and every locally integrable function $f\in L^1_{{\textrm {loc}}}(\mathbb R^d)$ with bounded variation, also $\textrm {M} f$ is locally integrable and $\mathop {\textrm {var}}\textrm {M} f\leq C_d\mathop {\textrm {var}} f$ for any dimension $d\geq 1$.
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Journal of Functional Analysisto appear in Journal of Functional ...
Lee, Juyoung, Lee, Sanghyuk, Oh, Sewook
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