Results 121 to 130 of about 3,011 (212)
Deferred Bernstein polynomials [PDF]
Proceedings of the American Mathematical Society, 1951 openaire +1 more source
Bernstein polynomials, q-Bernstein polynomials and approximation properties
, 2007 Bu tez dört bölümden olusmaktadır. Birinci bölüm giris için ayrılmıstır. kinci bölümde bazı temel tanımlar ve kavramlar verilmistir. Üçüncü bölümde Bernstein polinomları ve q-Bernstein polinomlarının temel özellikleri incelenmis, bu konu ile ilgili ...
Aydın, Didem
core
, 2019 In this paper, we investigate some properties and identities for fully degenerate Bernoulli polynomials in connection with degenerate Bernstein polynomials by means of bosonic p-adic integrals on Z p and generating functions.
Jeong Gon Lee, Lee-Chae Jang, Wonjoo Kim
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A companion matrix resultant for Bernstein polynomials
, 2003 A closed form expression for a companion matrix M of a Bernstein polynomial is obtained, and this is used to derive an expression for a resultant matrix of two Bernstein polynomials.
Joab R. Winkler, Winkler, Joab R.
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Bernstein Polynomials and Modulus of Continuity
Journal of Approximation Theory, 2000 The author describes several properties related to the first order modulus of continuity, which are preserved by the operator given by Bernstein polynomials. Let the function \(\omega(t)\) on \([0,1]\) be a modulus of continuity. By \(H^\omega\) we denote the class of continuous functions on \([0,1]\) satisfying the inequality \(\omega(f,t)\leq\omega(t)
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Accelerated hazards model based on parametric families generalized with Bernstein polynomials. [PDF]
Biometrics, 2014 Chen Y, Hanson T, Zhang J.
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A New Approach to
Advances in Difference Equations, 2010 We present a new generating function related to the -Bernoulli numbers and -Bernoulli polynomials. We give a new construction of these numbers and polynomials related to the second-kind Stirling numbers and -Bernstein polynomials.
Açikgöz Mehmet +2 more
doaj
Refinement of vectors of Bernstein polynomials
, 2017 Let \(n\in\mathbb{N}\) and let \({\mathbf G}^n(t):= (G^n_0(t),\dots, G^n_n(t))^T\) be a vector of uniformly refinable real functions on \([0,1]\); that is, there are \((n+ 1)\times(n+ 1)\) matrices \({\mathbf A}^n_0,\dots,{\mathbf A}^n_{k- 1}\) (\(k\in \mathbb{N}\), \(k\geq 2\)) such that \[ {\mathbf G}^n\Biggl({t+ m\over k}\Biggr)={\mathbf A}^n_m ...
Berg, Lothar, Plonka-Hoch, Gerlind
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Two-Stage Conditional Density Estimation Based on Bernstein Polynomials
, 2020 In this thesis, we propose a new nonparametric approach based on Bernstein polynomials to estimate the conditional density function. The proposed estimators have desired properties at the boundaries and can outperform the kernel and local linear ...
Lyu, Guanjie
core
Orthonormal Bernstein Galerkin technique for computations of higher order eigenvalue problems. [PDF]
MethodsX, 2023 Farzana H +3 more
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