Results 31 to 40 of about 468,745 (232)
Bounds for the Effective Shear Modulus
Engineering Transactions, 2005 This paper deals with the uniform torsion of nonhomogeneus elastic beams. The concept of the effective shear modulus is deduced from torsional rigidity. Upper and lower bounds are derived for the effective shear modulus.
I. Ecsedi
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Quantum Codes of Maximal Distance and Highly Entangled Subspaces [PDF]
Quantum, 2020 We present new bounds on the existence of general quantum maximum distance separable codes (QMDS): the length $n$ of all QMDS codes with local dimension $D$ and distance $d \geq 3$ is bounded by $n \leq D^2 + d - 2$.
Felix Huber, Markus Grassl
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Semiclassical limits of eigenfunctions on flat $n$-dimensional tori [PDF]
, 2011 We provide a proof of the conjecture formulated in \cite{Jak97,JNT01} which states that on a $n$-dimensional flat torus $\T^{n}$, the Fourier transform of squares of the eigenfunctions $|\phi_\lambda|^2$ of the Laplacian have uniform $l^n$ bounds that do
Bourgain +8 more
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Uniform error bounds for smoothing splines [PDF]
, 2006 Almost sure bounds are established on the uniform error of smoothing spline estimators in nonparametric regression with random designs. Some results of Einmahl and Mason (2005) are used to derive uniform error bounds for the approximation of the spline ...
Eggermont, P. P. B., LaRiccia, V. N.
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Uniform bound for Hecke L-functions
Acta Mathematica, 2005 50 ...
Jutila, Matti, Motohashi, Yoichi
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Effect of Signal-Dependent Shot Noise on Visible Light Positioning
IEEE Photonics Journal, 2022 This paper investigates the error bounds for position estimation in downlink visible light communication (VLC) systems. More precisely, we use Cramér-Rao lower bounds (CRLBs) to study the effect of signal-dependent shot noise (SDSN) on the error ...
Ahmad Cheema, Malek Alsmadi, Salama Ikki
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Uniform bounds for Weil–Petersson curvatures
Proceedings of the London Mathematical Society, 2018 We find bounds for Weil-Petersson holomorphic sectional curvature, and the Weil-Petersson curvature operator in several regimes, that do not depend on the topology of the underlying surface. Among other results, we show that the minimal (most negative) eigenvalue of the curvature operator at any point in the Teichm ller space $\Teich(S_g)$ of a closed
Wolf, Michael, Wu, Yunhui
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On Multivariate Bernstein Polynomials
Mathematics, 2020 In this paper, we first revisit and bring together as a sort of survey, properties of Bernstein polynomials of one variable. Secondly, we extend the results from one variable to several ones, namely—uniform convergence, uniform convergence of the ...
Mama Foupouagnigni +1 more
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A-priori bounds for quasilinear problems in critical dimension
Advances in Nonlinear Analysis, 2019 We establish uniform a-priori bounds for solutions of the quasilinear ...
Romani Giulio
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On the α-Spectral Radius of Uniform Hypergraphs
Discussiones Mathematicae Graph Theory, 2020 For 0 ≤ α ---lt--- 1 and a uniform hypergraph G, the α-spectral radius of G is the largest H-eigenvalue of αD(G)+(1−α)A(G), where D(G) and A(G) are the diagonal tensor of degrees and the adjacency tensor of G, respectively. We give upper bounds for the α-
Guo Haiyan, Zhou Bo
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