AbstractOptimal interpolation designs are given for estimation of the value of a linear functional of an unknown polynomial mean. For example, optimal designs are given for estimation of the average value of a multivariate polynomial over a sphere of radius a < r when observations are available only in the region r ≤ ∥x∥ ≤ R
The Zernike polynomials arise in several applications such as optical metrology or image analysis on...
International audienceWe address the problem of computing IMSE (Integrated Mean-Squared Error) optim...
A new basis of interpolation points for the special case of the Newton two variable polynomial inter...
AbstractOptimal interpolation designs are given for estimation of the value of a linear functional o...
Efficient and effective algorithms are designed to compute the coordinates of nearly optimal points ...
This book considers various extensions of the topics treated in the first volume of this series, in ...
This book considers various extensions of the topics treated in the first volume of this series, in ...
In the regression analysis the problem of finding optimum design that minimizes a variance error due...
Efficient and effective algorithms are designed to compute the coordinates of nearly optimal points ...
We consider interpolation and extrapolation designs with controlled bias. A consistent estimate of a...
We consider interpolation and extrapolation designs with controlled bias. A consistent estimate of a...
Designs for estimating the slope of a response surface are considered. Minimization of the variance ...
Minimization of the variance of the difference between estimated responses at two points maximized o...
Approximate and exact designs, Legendre polynomials, Lagrange interpolation polynomials, Hermite int...
The purpose of this paper is to study optimality of an experimental design under the multivariate mo...
The Zernike polynomials arise in several applications such as optical metrology or image analysis on...
International audienceWe address the problem of computing IMSE (Integrated Mean-Squared Error) optim...
A new basis of interpolation points for the special case of the Newton two variable polynomial inter...
AbstractOptimal interpolation designs are given for estimation of the value of a linear functional o...
Efficient and effective algorithms are designed to compute the coordinates of nearly optimal points ...
This book considers various extensions of the topics treated in the first volume of this series, in ...
This book considers various extensions of the topics treated in the first volume of this series, in ...
In the regression analysis the problem of finding optimum design that minimizes a variance error due...
Efficient and effective algorithms are designed to compute the coordinates of nearly optimal points ...
We consider interpolation and extrapolation designs with controlled bias. A consistent estimate of a...
We consider interpolation and extrapolation designs with controlled bias. A consistent estimate of a...
Designs for estimating the slope of a response surface are considered. Minimization of the variance ...
Minimization of the variance of the difference between estimated responses at two points maximized o...
Approximate and exact designs, Legendre polynomials, Lagrange interpolation polynomials, Hermite int...
The purpose of this paper is to study optimality of an experimental design under the multivariate mo...
The Zernike polynomials arise in several applications such as optical metrology or image analysis on...
International audienceWe address the problem of computing IMSE (Integrated Mean-Squared Error) optim...
A new basis of interpolation points for the special case of the Newton two variable polynomial inter...