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The following pages link to On the power of standard information for weighted approximation (Q5956410):

Displaying 27 items.

Optimal sampling points in reproducing kernel Hilbert spaces (Q272199) (← links)
Liberating the dimension for function approximation: standard information (Q555029) (← links)
Tractability of multivariate approximation over a weighted unanchored Sobolev space (Q843721) (← links)
Lattice algorithms for multivariate $L_{\infty}$ approximation in the worst-case setting (Q843730) (← links)
Tractability of quasilinear problems. I: General results (Q880024) (← links)
Multivariate $L_{\infty}$ approximation in the worst case setting over reproducing kernel Hilbert spaces (Q935068) (← links)
Linear information versus function evaluations for $L_2$-approximation (Q935085) (← links)
On the power of standard information for multivariate approximation in the worst case setting (Q1019157) (← links)
On the power of standard information for $L_{\infty}$ approximation in the randomized setting (Q1035792) (← links)
On the approximation of smooth functions using generalized digital nets (Q1049399) (← links)
Finite-order weights imply tractability of linear multivariate problems (Q1881675) (← links)
Tractability of the Fredholm problem of the second kind (Q1931290) (← links)
$L_2$-norm sampling discretization and recovery of functions from RKHS with finite trace (Q2059812) (← links)
On the power of standard information for tractability for $L_2$-approximation in the average case setting (Q2121493) (← links)
Sampling discretization and related problems (Q2136857) (← links)
A new upper bound for sampling numbers (Q2143216) (← links)
Lower bounds for integration and recovery in $L_2$ (Q2145081) (← links)
Tractability of approximation in the weighted Korobov space in the worst-case setting -- a complete picture (Q2238843) (← links)
Worst-case recovery guarantees for least squares approximation using random samples (Q2243884) (← links)
Lattice rule algorithms for multivariate approximation in the average case setting (Q2483212) (← links)
A sharp upper bound for sampling numbers in $L_2$ (Q2677840) (← links)
The power of standard information for multivariate approximation in the randomized setting (Q3426031) (← links)
Function integration, reconstruction and approximation using rank-$1$ lattices (Q4992235) (← links)
Random sections of ellipsoids and the power of random information (Q5047902) (← links)
On the optimal convergence rate of universal and nonuniversal algorithms for multivariate integration and approximation (Q5470052) (← links)
Tractability of $L_2$-approximation and integration in weighted Hermite spaces of finite smoothness (Q6168705) (← links)
On the power of standard information for tractability for $L_{\infty}$ approximation of periodic functions in the worst case setting (Q6189713) (← links)