On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence
Herr S, Marzuola JL (2016)
Indiana University Mathematics Journal 65(3): 753-777.
Zeitschriftenaufsatz
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Autor*in
Herr, SebastianUniBi 
;
Marzuola, Jeremy Louis
;
Marzuola, Jeremy LouisEinrichtung
Abstract / Bemerkung
Recently, a model Hamiltonian dynamical system has been derived to study frequency cascades in the cubic defocusing nonlinear Schrodinger equation on the torus. We explore certain rarefaction wavelike solutions to this toy model that transfer mass from low to high modes.
Stichworte
Rarefaction waves;
nls.
Erscheinungsjahr
2016
Zeitschriftentitel
Indiana University Mathematics Journal
Band
65
Ausgabe
3
Seite(n)
753-777
ISSN
0022-2518
eISSN
1943-5258
Page URI
https://pub.uni-bielefeld.de/record/2905987
Zitieren
Herr S, Marzuola JL. On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence. Indiana University Mathematics Journal. 2016;65(3):753-777.
Herr, S., & Marzuola, J. L. (2016). On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence. Indiana University Mathematics Journal, 65(3), 753-777. doi:10.1512/iumj.2016.65.5815
Herr, Sebastian, and Marzuola, Jeremy Louis. 2016. “On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence”. Indiana University Mathematics Journal 65 (3): 753-777.
Herr, S., and Marzuola, J. L. (2016). On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence. Indiana University Mathematics Journal 65, 753-777.
Herr, S., & Marzuola, J.L., 2016. On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence. Indiana University Mathematics Journal, 65(3), p 753-777.
S. Herr and J.L. Marzuola, “On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence”, Indiana University Mathematics Journal, vol. 65, 2016, pp. 753-777.
Herr, S., Marzuola, J.L.: On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence. Indiana University Mathematics Journal. 65, 753-777 (2016).
Herr, Sebastian, and Marzuola, Jeremy Louis. “On Discrete Rarefaction Waves in an NLS Toy Model for Weak Turbulence”. Indiana University Mathematics Journal 65.3 (2016): 753-777.
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