Inequalities similar to those of Bernstein for non-periodic splines in $L_2$ space
We prove Inequalities similar to those of Bernstein for non-periodic splines in $L_2$ space....
Get Sunk - Wikipedia
Get Sunk is the second studio album by the American singer Matt Berninger, released on May 30, 2025. It was produced by Berninger's longtime collaborator
“Bernstein Shur Sucks …”??
I just saw a gigantic sign in Deering Oaks Park that read “Bernstein Shur Sucks …” I’m guessing the last part said Ass but the park ranger was taking it down at that point. Cops were there and...
Numerical Solutions of Fredholm Integral Equations Using Bernstein Polynomials
In this paper, Bernstein piecewise polynomials are used to solve the integral equations numerically. A matrix formulation is given for a non-singular linear Fredholm Integral Equation by the technique of Galerkin method. In the Galerkin method, the B...
Numerical solutions of a class of second order boundary value problems on using Bernoulli…
The aim of this paper is to find the numerical solutions of the second order linear and nonlinear differential equations with Dirichlet, Neumann and Robin boundary conditions. We use the Bernoulli polynomials as linear combination to the approximate...
Bernardo Mercado - Wikipedia
Bernardo Mercado (January 16, 1952 – June 11, 2021) was a Colombian professional boxer briefly ranked as the top contender for the title of champion in
Bernadivin/WebCongoTV
No description (⭐ 0)
Bernie Mac - Wikipedia
McCullough (October 5, 1957 – August 9, 2008), known professionally as Bernie Mac, was an American stand-up comedian, actor and film producer. His most noted
Bernoulli's principle - Wikipedia
the air flow in order to force the fuel to flow, and as a basis a carburetor may use the difference in pressure between the throat and local air pressure
Kac–Bernstein theorem - Wikipedia
Kac M. "On a characterization of the normal distribution," American Journal of Mathematics. 1939. 61. pp. 726—728. Bernstein S. N. "On a property which
Chiral Dynamics: Theory and Experiment -- A Tribute to Aron Bernstein
I review and discuss the contributions of Aron Bernstein to the field of chiral dynamics....
An explicit formula for computing Bernoulli numbers of the second kind in terms of Stirlin…
In the paper, the author finds an explicit formula for computing Bernoulli numbers of the second kind in terms of Stirling numbers of the first kind....
The $p$-adic Analysis of Stirling Numbers via Higher Order Bernoulli Numbers
In this paper, we use our previous study of the higher order Bernoulli numbers $B_n^{(l)}$ to investigate the $p$-adic properties of the Stirling numbers of the second kind $S(n,k)$. For example, we give a new, greatly simplified proof of the formula...
Regularity of the Free Boundary for a Bernoulli-Type Parabolic Problem with Variable Coeff…
This paper studies the regularity of the free boundary for viscosity solutions to a parabolic Bernoulli-type free boundary problem with variable coefficients. The main result is that Lipschitz free boundaries are $C^1$ with a normal vector that varie...
Connection Coefficients for Higher-order Bernoulli and Euler Polynomials: A Random Walk Ap…
We consider the use of random walks as an approach to obtain connection coefficients for higher-order Bernoulli and Euler polynomials. In particular, we consider the cases of a $1$-dimensional linear reflected Brownian motion and of a $3$-dimensional...
Smooth Nonparametric Bernstein Vine Copulas
We propose to use nonparametric Bernstein copulas as bivariate pair-copulas in high-dimensional vine models. The resulting smooth and nonparametric vine copulas completely obviate the error-prone need for choosing the pair-copulas from parametric cop...
Asymptotics and exact formulas for Zagier polynomials
In 1998 Don Zagier introduced the modified Bernoulli numbers $B_{n}^{*}$ and showed that they satisfy amusing variants of some properties of Bernoulli numbers. In particular, he studied the asymptotic behavior of $B_{2n}^{*}$, and also obtained an ex...
A More General Maximal Bernstein-type Inequality
We extend a general Bernstein-type maximal inequality of Kevei and Mason (2011) for sums of random variables....
berneout/universal-share-alike-license
permit free use, but require sharing all kinds of new work alike (⭐ 6)
The Bennett-Orlicz norm
Lederer and van de Geer (2013) introduced a new Orlicz norm, the Bernstein-Orlicz norm, which is connected to Bernstein type inequalities. Here we introduce another Orlicz norm, the Bennett-Orlicz norm, which is connected to Bennett type inequalities...