Resonances as a Computational Tool

Author:

Rousset Frédéric,Schratz Katharina

Publisher

Springer Science and Business Media LLC

Reference63 articles.

1. Alama Bronsard, Y., Bruned, Y., Schratz, K.: Approximations of dispersive PDEs in the presence of low-regularity randomness. arXiv:2205.02156

2. Alama Bronsard, Y., Bruned, Y., Maierhofer, G., Schratz, K.: Symmetric resonance-based integrators and forest formulae. preprint (2023). arXiv:2305.16737

3. Alama Bronsard, Y., Bruned, Y., Schratz, K.: Low regularity integrators via decorated trees. preprint (2022). arXiv:2202.01171.

4. G. D. Akrivis, V. A. Dougalis, O. A. (1991) Karakashian, On fully discrete Galerkin methods of second-order temporal accuracy for the nonlinear Schrödinger equation. Numer. Math., 59:31–53

5. Armstrong-Goodall, J., Bruned, Y.: Resonance based schemes for SPDEs. preprint (2023). arXiv:2312.16690.

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