| VAŠÍČEK, Jakub. Symmetry nonintegrability for extended K(m, n, p) equation. Journal of Mathematical Chemistry. New York: Springer, 2022, vol. 60, No 2, p. 417-422. ISSN 0259-9791. Available from: https://dx.doi.org/10.1007/s10910-021-01312-9. |
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@article{65283,
author = {Vašíček, Jakub},
article_location = {New York},
article_number = {2},
doi = {http://dx.doi.org/10.1007/s10910-021-01312-9},
keywords = {Generalized symmetries; Integrable systems; Nonlinear PDEs; Evolution equations},
language = {eng},
issn = {0259-9791},
journal = {Journal of Mathematical Chemistry},
title = {Symmetry nonintegrability for extended K(m, n, p) equation},
url = {https://link.springer.com/article/10.1007/s10910-021-01312-9},
volume = {60},
year = {2022}
}
TY - JOUR
ID - 65283
AU - Vašíček, Jakub
PY - 2022
TI - Symmetry nonintegrability for extended K(m, n, p) equation
JF - Journal of Mathematical Chemistry
VL - 60
IS - 2
SP - 417-422
EP - 417-422
PB - Springer
SN - 02599791
KW - Generalized symmetries
KW - Integrable systems
KW - Nonlinear PDEs
KW - Evolution equations
UR - https://link.springer.com/article/10.1007/s10910-021-01312-9
N2 - In the present paper we study symmetries of extended K(m, n, p) equations and prove that the equations from this class have no generalized symmetries of order greater than five and hence are not symmetry integrable.
ER -
VAŠÍČEK, Jakub. Symmetry nonintegrability for extended K(m, n, p) equation. \textit{Journal of Mathematical Chemistry}. New York: Springer, 2022, vol.~60, No~2, p.~417-422. ISSN~0259-9791. Available from: https://dx.doi.org/10.1007/s10910-021-01312-9.
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