Results 11 to 20 of about 31,156 (211)
A Sublinear-Time Quantum Algorithm for Approximating Partition Functions [PDF]
We present a novel quantum algorithm for estimating Gibbs partition functions in sublinear time with respect to the logarithm of the size of the state space. This is the first speed-up of this type to be obtained over the seminal nearly-linear time algorithm of Štefankovič, Vempala and Vigoda [JACM, 2009].
Arjan Cornelissen, Yassine Hamoudi
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Inequalities for Convex Functions and Isotonic Sublinear Functionals [PDF]
AbstractIn this paper, versions of the famous Jensen inequality for sublinear isotonic functionals are proved. The obtained results generalize classic Jessen’s and McShane’s inequalities. Applications to generalized means and to Hölder’s and Minkowski’s inequalities are also given.
Zdzisław Otachel
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Convex Sets and Minimal Sublinear Functions [PDF]
We show that, given a closed convex set K with the origin in its interior, the support function of the set {y ∈ K* ∣ ∃x ∈ K such that xy = 1} is the pointwise smallest sublinear function σ such that K = {x∣σ(x)≤1}.
Amitabh Basu +2 more
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Pointwise multiple averages for sublinear functions [PDF]
For any measure-preserving system $(X,{\mathcal{B}},\unicode[STIX]{x1D707},T_{1},\ldots ,T_{d})$ with no commutativity assumptions on the transformations $T_{i},$$1\leq i\leq d,$ we study the pointwise convergence of multiple ergodic averages with iterates of different growth coming from a large class of sublinear functions.
Sebastián Donoso +2 more
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On minimal representations by a family of sublinear functions [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jerzy Grzybowski +3 more
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Sampling Sketches for Concave Sublinear Functions of Frequencies [PDF]
We consider massive distributed datasets that consist of elements modeled as key-value pairs and the task of computing statistics or aggregates where the contribution of each key is weighted by a function of its frequency (sum of values of its elements).
Edith Cohen, Ofir Geri
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Convex Bodies and Convexity on Grassmann Cones XI. Sublinear Functions.
Herbert Busemann
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Fractional sublinear Sobolev inequality for $\mathcal{L}-$superharmonic functions [PDF]
We establish a Sobolev-type inequality in Lorentz spaces for $\mathcal{L}$-superharmonic functions \[ \|u\|_{L^{\frac{nq}{n-αq},t}(\mathbb{R}^n)} \leq c \left\| \frac{u(x) - u(y)}{|x-y|^{\frac{n}{q}+α}} \right\|_{L^{q,t}(\mathbb{R}^n \times \mathbb{R}^n)} \] in the sublinear case $p-1 < q < 1$ and $p-1\leq t\leq \infty$.
Aye Chan May, Adisak Seesanea
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Sublinear price functionals under portfolio constraints [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
P, F, Koehl, H, Pham
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Functional Programming in Sublinear Space [PDF]
We consider the problem of functional programming with data in external memory, in particular as it appears in sublinear space computation. Writing programs with sublinear space usage often requires one to use special implementation techniques for otherwise easy tasks, e.g.
Ugo Dal Lago, Ulrich Schöpp
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