Pages that link to "Item:Q2325022"
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The following pages link to Approximation of multivariate periodic functions based on sampling along multiple rank-1 lattices (Q2325022):
Displaying 14 items.
- Multiple rank-1 lattices as sampling schemes for multivariate trigonometric polynomials (Q1704862) (← links)
- A deterministic algorithm for constructing multiple rank-1 lattices of near-optimal size (Q2070286) (← links)
- A sample efficient sparse FFT for arbitrary frequency candidate sets in high dimensions (Q2118948) (← links)
- \(s\)-numbers of embeddings of weighted Wiener algebras (Q2139168) (← links)
- Approximation of multivariate periodic functions by trigonometric polynomials based on sampling along rank-1 lattice with generating vector of Korobov form (Q2347961) (← links)
- Approximation of multivariate periodic functions by trigonometric polynomials based on rank-1 lattice sampling (Q2349094) (← links)
- Tight error bounds for rank-1 lattice sampling in spaces of hybrid mixed smoothness (Q2407468) (← links)
- Finding duality for Riesz bases of exponentials on multi-tiles (Q2659731) (← links)
- Best \(n\)-term approximation of diagonal operators and application to function spaces with mixed smoothness (Q2678414) (← links)
- Robust multiscale analytic sampling approximation to periodic function and fast algorithm (Q2958502) (← links)
- Function integration, reconstruction and approximation using rank-$1$ lattices (Q4992235) (← links)
- Lattice algorithms for multivariate approximation in periodic spaces with general weight parameters (Q4998633) (← links)
- A Note on Sampling Recovery of Multivariate Functions in the Uniform Norm (Q5087102) (← links)
- Approximation of High-Dimensional Periodic Functions with Fourier-Based Methods (Q5157402) (← links)
