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
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Bernstein quasianalytic functions on algebraic sets
, 2003 According to the classical Bernstein extension theorem for real functions defined on a compact interval \(E\subset\mathbb{R}\) to a holomorphic function in a neighborhood \(U\subset\mathbb{C}\) of \(E\), the following identity principle holds (IP) \(f=0\) on a subinterval of \(E\) implies that \(f\) vanishes on \(E\). For quasianalytic functions in the
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The stable Bernstein center and test functions for Shimura varieties [PDF]
, 2013 Thomas J. Haines
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Multi-Ion-Species Effects on Power Spectra and Autocorrelation Functions of Ion Bernstein Waves
, 2003 Mieko Toida +2 more
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Arbitrary-Order Bernstein–Bézier Functions for DGFEM Transport on 3D Polygonal Grids [PDF]
, 2021 Michael W. Hackemack
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A New Class of Symmetric Beta Type Distributions Constructed by Means of Symmetric Bernstein Type Basis Functions [PDF]
, 2020 Füsun Yalçın, Yılmaz Şimşek
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A note on the Galambos copula and its associated Bernstein function
Dependence Modeling, 2014 Mai Jan-Frederik
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From deficiency to toxicity: Magnesium increases cannabinoid and terpene production in cannabis plants. [PDF]
J Cannabis ResMorad D, Bernstein N.
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Symmetric functions and Q-Bernstein polynomials
, 2021 In this thesis, the properties of symmetric functions and total positivity of Bernstein basis are investigated. We discuss a special function blossom and see how subdivide a Bezier curve. Also, we give the blossom of Bernstein and q-Bernstein polynomials by using the elementary symmetric polynomials.
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