Results 31 to 40 of about 236,948 (272)
An Improved Material Point Method with Aggregated and Smoothed Bernstein Functions
Nodal shape functions and their gradients are vital in transferring physical information within the material point method (MPM). Their continuity is related to numerical stability and accuracy, and their support domain size affects computational ...
Zheng Zhu +5 more
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Matrix inequalities via Bernstein functions
The authors obtain a variety of matrix norm inequalities involving Bernstein functions, i.e., nonnegative, \(C^{\infty}\) functions defined on \((0, \infty)\), with completely monotone derivative. They prove that for \(f\) a Bernstein function, \(A,B\) positive definite matrices, \(X\) a complex matrix, all matrices of size \(n\times n\), we have ...
Amir Ghazanfari, Mohammad Sababheh
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Three classes of decomposable distributions
In this work, we refine the results of Sendov and Shan [New representation theorems for completely monotone and Bernstein functions with convexity properties on their measures, J. Theor. Probab.
Jedidi Wissem +2 more
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Better Uniform Approximation by New Bivariate Bernstein Operators
In this paper we introduce new bivariate Bernstein type operators BnM,i(f; x, y), i = 1, 2, 3. The rates of approximation by these operators are calculated and it is shown that the errors are significantly smaller than those of ordinary bivariate ...
Asha Ram Gairola +4 more
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Generalized Bernstein Polynomials and Symmetric Functions
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Boyer, Robert P, Thiel, Linda C
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q-Completely monotonic and q-Bernstein functions [PDF]
Abstract We introduce the q-Bernstein functions, for 0<q<1 , and give sufficient and necessary conditions for a function to belong to the class of q -Bernstein functions. For some classes of functions we give results concerning q - completely monotonic and q -Bernstein functions.
Kokologiannaki, Chrysi G. +1 more
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On a New Generalization of Bernstein-Type Rational Functions and Its Approximation
In this study, we introduce a new generalization of a Bernstein-type rational function possessing better estimates than the classical Bernstein-type rational function.
Esma Yıldız Özkan, Gözde Aksoy
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Bernstein-type operators that reproduce exponential functions [PDF]
Summary: In this paper we recover a generalization of the classical Bernstein operators introduced by \textit{S. Morigi} and \textit{M. Neamtu} [Adv. Comput. Math. 12, No. 2--3, 133--149 (2000; Zbl 1044.42500)]. Specifically, we focus on a sequence of operators that reproduce the exponential functions \(\exp(\mu t)\) and \(\exp(2\mu t)\), \(\mu > 0 ...
Aral, Ali +2 more
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On the local zeta functions and the b-functions of certain hyperplane arrangements
Conjectures of J. Igusa for p-adic local zeta functions and of J. Denef and F. Loeser for topological local zeta functions assert that (the real part of) the poles of these local zeta functions are roots of the Bernstein-Sato polynomials (i.e.
Budur, Nero +3 more
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Discordance Between Patient and Physician Global Assessments in Early Systemic Sclerosis
Objective This study aims to identify factors associated with patient global assessment (PtGA) and physician global assessment (PhGA) and discordance between them in systemic sclerosis (SSc). Methods Data from adults with early SSc (<5 years) from the Collaborative National Quality and Efficacy Registry were included.
Ellen Romich +35 more
wiley +1 more source

