Algorithm 941
By Daniel Kressner, Christine Tobler. 2014
51 citations recorded by the source corpus.
Subfields: Computational Mathematics, Computational Theory and Mathematics
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mathematics
- Bart Vandereycken
- André Uschmajew
- Christine Tobler
- Daniel Kressner
- Roman Andreev
- Martin Plesinger
- Dmitry V. Savostyanov
- V. Dolgov
In Computational Theory and Mathematics
- Christine Tobler
- André Uschmajew
- Bart Vandereycken
- Daniel Kressner
- Roman Andreev
- Martin Plesinger
- Dmitry V. Savostyanov
- V. Dolgov
Citations in the corpus
- Tensor Networks for Dimensionality Reduction and Large-scale Optimization: Part 1 Low-Rank Tensor Decompositions (2016, unknown): “For further control of the ranks, alternative tensor networks can be employed, such as: (1) the Honey-Comb Lattice (HCL) which uses 3rd-order cores, and (2) the Multi-scale Entanglement Renormalization Ansatz (MERA) which consist of both 3rd- and 4th-order core tensors (see Figure 27) [158, 201].”
- Multilevel preconditioning and low‐rank tensor iteration for space–time simultaneous discretizations of parabolic PDEs (2015, methodology): “The numerical experiments below are based on the publicly available htucker toolbox [41, 42] in MATLAB which provides a representation of a tensor in H-Tucker format, as well as the operations described above.”
- The geometry of algorithms using hierarchical tensors (2013, methodology): “truncate_ltr of [54].”
- A preconditioned low‐rank CG method for parameter‐dependent Lyapunov matrix equations (2014, methodology): “In the following, we will only describe some key features of the hierarchical Tucker format and refer to [21, 22, 44] for more detailed descriptions.”