Some Observations on Interpolation in Higher Dimensions

Interpolation on Sparse Gauss-Chebyshev Grids in Higher Dimensions

In this paper, we give a unified approach to error estimates for interpolation on sparse Gauß–Chebyshev grids for multivariate functions from Besov–type spaces with dominating mixed smoothness properties. The error bounds obtained for this method are almost optimal for the considered scale of function spaces. 1991 Mathematics Subject Classification: 41A05, 41A63, 65D05, 46E35

Some New Observations on Interpolation in the Spectral Unit Ball

We present several results associated to a holomorphic-interpolation problem for the spectral unit ball Ωn, n ≥ 2. We begin by showing that a known necessary condition for the existence of a O(D; Ωn)-interpolant (D here being the unit disc in C), given that the matricial data are non-derogatory, is not sufficient. We provide next a new necessary condition for the solvability of the two-point in...

On some new warped brane world solutions in higher dimensions

We present new solutions of higher dimensional Einstein’s equations with a cosmological constant that localize gravity on branes which are transverse to Ricci-flat manifolds or to homogeneous spaces with topologically non-trivial solutions of gauge field equations. These solutions are relevant for the localization of chiral fermions on a brane. Although the non-compact internal spaces [1]-[4] h...

on some bayesian statistical models in actuarial science with emphasis on claim count

چکیده ندارد.

Some Observations on Clostridium perfringens Strains Isolated in IRAN