Approximation of Calogero-Moser lattices by Benjamin-Ono equations
type: Item
instance of: scholarly article
title: Approximation of Calogero-Moser lattices by Benjamin-Ono equations
author: J. Douglas Wright
published in: SIAM Journal on Mathematical Analysis
publication date: 2024-09-05T00:00:00Z
Mathematics Subject Classification ID: 70F45
Mathematics Subject Classification ID: 35Q53
Mathematics Subject Classification ID: 35Q70
Mathematics Subject Classification ID: 34A33
zbMATH DE Number: 7906786
zbMATH Keywords: Calogero-Moser
zbMATH Keywords: Benjamin-Ono
zbMATH Keywords: fractional KdV
zbMATH Keywords: FPUT lattices
zbMATH Keywords: modulation equations
zbMATH Keywords: approximation theory
MaRDI profile type: Publication
cites work: Asymptotic models for internal waves
cites work: Rigorous description of macroscopic wave packets in infinite periodic chains of coupled oscillators by modulation equations
cites work: Approximation of Polyatomic FPU Lattices by KdV Equations
cites work: KdV waves in atomic chains with nonlocal interactions
cites work: Norm inflation for equations of KdV type with fractional dispersion.
cites work: On long waves and solitons in particle lattices with forces of infinite range
cites work: Bilinear transformation method
cites work: The monoatomic FPU system as a limit of a diatomic FPU system
cites work: Q4762803
DOI: 10.1137/24M1629869
description: scientific article; zbMATH DE number 7906786