Results 91 to 100 of about 343,275 (168)
Superconvergence of Mixed Finite Element Method with Bernstein Polynomials for Stokes Problem
In this paper, we employ interpolation and projection methodologies to establish a superconvergence outcome for the Stokes problem, as approximated by the mixed finite element method (FEM) utilizing Bernstein polynomial basis functions.
Lanyin Sun, Siya Wen, Ziwei Dong
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Rational analogues of Bernstein–Szabados operators on several intervals
Bernstein polynomials play a very important role in approximation theory, probability theory, computer aided geometric design and many other areas. In 2017 J.
A.L. Lukashov
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The purpose of the paper is to tind the degree of the approximation of a functions f be bounded , measurable and defined in interval [a,h]by Bernstein polynomial in LP space 1 $ p < oo by using Ditzian-Totik modulus of
N. M. Kasim
doaj
In this study, we discuss the symmetries underlying Bernstein polynomial differentiation matrices, as they are used in the collocation method approach to approximate solutions of initial and boundary value problems.
Dušan Nikezić +9 more
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Polynomial distribution functions on bounded closed intervals [PDF]
The thesis explores several topics, related to polynomial distribution functions and their densities on [0,1]M, including polynomial copula functions and their densities. The contribution of this work can be subdivided into two areas.
Chirikhin, Andrey
core
Non-parametric methods for circular-circular and circular-linear [PDF]
We present a non-parametric approach for the estimation of the bivariate distribution of two circular variables and the modelling of the joint distribution of a circular and a linear variable.
José Antonio Carnicero +2 more
core
Consistency of Bernstein polynomial posteriors
A Bernstein prior is a probability measure on the space of all the distribution functions on [0,1]. Under very general assumptions, it selects absolutely continuous distribution functions, whose densities are mixtures of known beta densities.
WASSERMAN L., PETRONE, SONIA
core
Generic Bernstein-Sato polynomial on an irreducible affine scheme
6 pages, no figuresGiven $p$ polynomials with coefficients in a commutative unitary integral ring $\mathcal{C}$ containing $\mathbb{Q}$, we define the notion of a generic Bernstein-Sato polynomial on an irreducible affine scheme $V \subset \text{Spec ...
Bahloul, Rouchdi
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Evaluating Preclinical-to-Human Bioavailability Classification Using Smooth ROC Curve Estimation. [PDF]
Erdoğan MS.
europepmc +1 more source
A CLASS OF INEQUALITIES ABOUT BERNSTEIN POLYNOMIAL AND THEIR APPLICATIONS
. In this paper a class of new inequalities about Bernstein polynomial is established. With these inequalities, the estimation of heights, the derivative bounds of Bézier curves and rational Bézier curves can be improved greatly.
Deng Chongyang, Yang Xunnian
core

