Pages that link to "Item:Q2347961"
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The following pages link to Approximation of multivariate periodic functions by trigonometric polynomials based on sampling along rank-1 lattice with generating vector of Korobov form (Q2347961):
Displaying 15 items.
- Trigonometric interpolation on lattice grids (Q285296) (← links)
- An iterative computation of approximations on Korobov-like spaces. (Q1405197) (← links)
- Multiple rank-1 lattices as sampling schemes for multivariate trigonometric polynomials (Q1704862) (← links)
- Efficient multivariate approximation on the cube (Q1996231) (← links)
- A framework for FFT-based homogenization on anisotropic lattices (Q2001661) (← links)
- Fast approximation by periodic kernel-based lattice-point interpolation with application in uncertainty quantification (Q2068357) (← links)
- Worst-case recovery guarantees for least squares approximation using random samples (Q2243884) (← links)
- Multivariate approximation by translates of the Korobov function on Smolyak grids (Q2252047) (← links)
- Approximation of multivariate periodic functions based on sampling along multiple rank-1 lattices (Q2325022) (← links)
- Constructing spatial discretizations for sparse multivariate trigonometric polynomials that allow for a fast discrete Fourier transform (Q2330933) (← 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)
- Reconstructing hyperbolic cross trigonometric polynomials by sampling along rank-1 lattices (Q2870627) (← links)
- Approximation of High-Dimensional Periodic Functions with Fourier-Based Methods (Q5157402) (← links)
- On computing high-dimensional Riemann theta functions (Q6163181) (← links)
