Results 81 to 90 of about 3,011 (212)
Bernstein polynomials on Simplex
8 pagesInternational audienceWe prove two identities for multivariate Bernstein polynomials on simplex, which are considered on a pointwise. In this paper, we study good approximations of Bernstein polynomials for every continuous functions on simplex ...
Rim, S. -H., Kim, T., Bayad, Abdelmejid
core +1 more source
Linearizations of Matrix Polynomials in Bernstein Basis [PDF]
We discuss matrix polynomials expressed in a Bernstein basis, and the associated polynomial eigenvalue problems. Using Möbius transformations of matrix polynomials, large new families of strong linearizations are generated.
Vasilije Perović +3 more
core
ABSTRACT Wildfire susceptibility mapping (WSM) is critical for forest management, land‐use planning, and disaster risk mitigation. Although hybrid artificial neural network (ANN) models optimized by metaheuristic algorithms are increasingly used in susceptibility mapping, they are often evaluated without strong machine learning benchmarks, spatially ...
Talha Taşkanat
wiley +1 more source
Consistency of Bernstein Polynomial Posteriors
SummaryA 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. The Bernstein prior is of interest in Bayesian nonparametric inference with continuous data.
PETRONE, SONIA, WASSERMAN L.
openaire +2 more sources
Investigations in the Geometry of Polynomials
Because polynomial functions are completely determined by their roots, every property of a polynomial is affected when these roots change. Our research aims to further our understanding of how the distribution of a polynomial\u27s roots affects specjfic ...
Biegalle, Neil
core
Linearizations of Matrix Polynomials in Bernstein Bases [PDF]
We discuss matrix polynomials expressed in a Bernstein basis, and the associated polynomial eigenvalue problems. Using Mobius transformations of matrix polynomials, large new families of strong linearizations are generated.
Perovic, Vasilije, Mackey, D. Steven
core
Generalized Bernstein Polynomials and Symmetric Functions
We begin by classifying all solutions of two natural recurrences that Bernstein polynomials satisfy. The first scheme gives a natural characterization of Stancu polynomials.
Boyer, Robert P, Thiel, Linda C
core +1 more source
A de Casteljau Algorithm for 𝑞-Bernstein-Stancu Polynomials
This paper is concerned with a generalization of the 𝑞-Bernstein polynomials and Stancu operators, where the function is evaluated at intervals which are in geometric progression.
Grzegorz Nowak
doaj +1 more source
Normalized Bernstein polynomials in solving space-time fractional diffusion equation
In this paper, we solve a time-space fractional diffusion equation. Our methods are based on normalized Bernstein polynomials. For the space domain, we use a set of normalized Bernstein polynomials and for the time domain, which is a semi-infinite domain,
A Baseri, E Babolian, S Abbasbandy
doaj +1 more source
Smooth ROC curve estimation via Bernstein polynomials. [PDF]
Wang D, Cai X.
europepmc +1 more source

