Iterative representing set selection for nested cross approximation
From MaRDI portal
Publication:5739759
DOI10.1002/nla.2021zbMath1413.65173arXiv1309.1773OpenAlexW3121244900MaRDI QIDQ5739759
Ivan V. Oseledets, A. Yu. Mikhalev
Publication date: 19 July 2016
Published in: Numerical Linear Algebra with Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1309.1773
Related Items
A comparison of zonotope order reduction techniques ⋮ Scalable topology optimization with the kernel-independent fast multipole method ⋮ ℌ 2 $$\mathcal{H}^{2}$$ Matrix and Integral Equation for Electromagnetic Scattering by a Perfectly Conducting Object ⋮ Simple non-extensive sparsification of the hierarchical matrices ⋮ An Exponential Time Integrator for the Incompressible Navier--Stokes Equation ⋮ Preconditioners for hierarchical matrices based on their extended sparse form ⋮ Low rank methods of approximation in an electromagnetic problem
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- TT-cross approximation for multidimensional arrays
- Constructing nested bases approximations from the entries of non-local operators
- A kernel-independent adaptive fast multipole algorithm in two and three dimensions
- Mosaic-skeleton approximations
- Pseudo-skeleton approximations by matrices of maximal volume
- A sparse matrix arithmetic based on \({\mathfrak H}\)-matrices. I: Introduction to \({\mathfrak H}\)-matrices
- A theory of pseudoskeleton approximations
- Incomplete cross approximation in the mosaic-skeleton method
- Approximation of boundary element matrices
- Hierarchical matrices based on a weak admissibility criterion
- \(\mathcal H^2\)-matrix approximation of integral operators by interpolation
- A sparse \({\mathcal H}\)-matrix arithmetic. II: Application to multi-dimensional problems
- Quasioptimality of maximum-volume cross interpolation of tensors
- Application of the method of incomplete cross approximation to a nonstationary problem of vortex rings dynamics
- A Fast Randomized Algorithm for Computing a Hierarchically Semiseparable Representation of a Matrix
- Wavelet–Galerkin solutions for one‐dimensional partial differential equations
- Wavelet Galerkin Algorithms for Boundary Integral Equations
- A Fast Direct Solver for Structured Linear Systems by Recursive Skeletonization
- A fast algorithm for particle simulations
