Results 1 to 10 of about 468,745 (232)

Normal transversality and uniform bounds [PDF]

open access: yesJournal of the London Mathematical Society, 1999
For two ideals $I$ and $J$ of a noetherian ring, we characterize, in terms of the vanishing of Tor modules, when the associated graded ring of the sum $I+J$ is isomorphic to the tensor product of the associated graded ring of $I$ and the associated ...
Planas-Vilanova, Francesc
core   +7 more sources

Minimax Lower Bounds for Uniform Estimation of Covariate-Dependent Copula Parameters [PDF]

open access: goldMathematics
Local likelihood methods are widely used to estimate calibration functions in conditional copula models. Recent work has established uniform stochastic equicontinuity and uniform convergence rates for local likelihood estimators of covariate-dependent ...
Mathias Nthiani Muia   +2 more
doaj   +2 more sources

Uniform complex time heat Kernel estimates without Gaussian bounds [PDF]

open access: goldAdvances in Nonlinear Analysis, 2023
The aim of this article is twofold. First, we study the uniform complex time heat kernel estimates of e−z(−Δ)α2{e}^{-z{\left(-\Delta )}^{\frac{\alpha }{2}}} for α>0,z∈C+\alpha \gt 0,z\in {{\mathbb{C}}}^{+}.
Zhao Shiliang, Zheng Quan
doaj   +2 more sources

Uniform Artin-Rees Bounds for Syzygies [PDF]

open access: yesAdvances in Mathematics, 2014
Let $(R,m)$ be a local Noetherian ring, let $M$ be a finitely generated $R$-module and let $(F_{\bullet},\partial_{\bullet})$ be a free resolution of $M$. We find a uniform bound $h$ such that the Artin-Rees containment $I^n F_i\cap Im \, \partial_{i+1} \
Aberbach, Ian M.   +2 more
core   +3 more sources

Uniform point variance bounds in classical beta ensembles [PDF]

open access: green, 2020
In this paper, we give bounds on the variance of the number of points of the circular and the Gaussian $\beta$ ensemble in arcs of the unit circle or intervals of the real line.
Najnudel, Joseph, Virág, Bálint
core   +2 more sources

Uniform bounds on multigraded regularity [PDF]

open access: yesJournal of Algebraic Geometry, 2003
We give an effective uniform bound on the multigraded regularity of a subscheme of a smooth projective toric variety X with a given multigraded Hilbert polynomial.
Maclagan, Diane, Smith, Gregory G.
core   +5 more sources

Uniform bounds for strongly 𝐹-regular surfaces [PDF]

open access: bronzeTransactions of the American Mathematical Society, 2015
We show that if ( X , B ) (X,B) is a two dimensional Kawamata log terminal pair defined over an algebraically closed field of characteristic p p , and p p is sufficiently large, depending only on the coefficients of B B , then (
Paolo Cascini   +2 more
openalex   +6 more sources

Uniform Bounds for Limited Sets and Applications to Bounding Sets.

open access: bronzeMATHEMATICA SCANDINAVICA, 2000
A set \(D\) in a Banach space \(E\) is called limited if every \(w^\ast\)-null sequence \((\phi_k)_k\) in the dual space \(E^\ast\) converges uniformly on \(D\). Relatively compact sets are limited, and the converse happpens when \(E\) is separable [see \textit{J.
Bengt Josefson
openalex   +3 more sources

Improvements of Poisson approximation for n-dimensional unit cube random graph [PDF]

open access: yesSongklanakarin Journal of Science and Technology (SJST), 2021
This paper uses the Stein-Chen method to obtain uniform and non-uniform bounds in the Poisson approximation for the n-dimensional unit cube random graph. These bounds are re-established under the restriction of Poisson mean λ = 1.
Kanint Teerapabolarn
doaj   +1 more source

m-Bounded Uniformities Between Two Given Uniformities [PDF]

open access: yesTransactions of the American Mathematical Society, 1969
Introduction. This paper is an attempt to gain some information about the lattice of the uniformities which can be defined on a set X. Our results are stated in terms of the m-boundedness of uniformities, where m is an infinite cardinal. We define a pseudo-metric p on X to be m-bounded if for e > 0, X can be written as a union of fewer than m sets ...
Reed, Ellen E., Thron, W. J.
openaire   +1 more source

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