Snakes on Lieb lattice
Author:
Funder
WCU ITB 2019
PPD Kemenristek 2020
Faculty Start-Up Grant
Riset ITB 2021
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,General Engineering,Modeling and Simulation
Link
https://link.springer.com/content/pdf/10.1007/s00332-022-09810-z.pdf
Reference77 articles.
1. Avitabile, D., Lloyd, D.J.B., Burke, J., Knobloch, E., Sandstede, B.: To snake or not to snake in the planar Swift–Hohenberg equation. SIAM J. Appl. Dyn. Syst. 9(3), 704–733 (2010)
2. Barbay, S., Hachair, X., Elsass, T., Sagnes, I., Kuszelewicz, R.: Homoclinic snaking in a semiconductor-based optical system. Phys. Rev. Lett. 101(25), 253902 (2008)
3. Beaume, C., Bergeon, A., Knobloch, E.: Homoclinic snaking of localized states in doubly diffusive convection. Phys. Fluids 23(9), 094102 (2011)
4. Beaume, C., Bergeon, A., Knobloch, E.: Convectons and secondary snaking in three-dimensional natural doubly diffusive convection. Phys. Fluids 25(2), 024105 (2013)
5. Bensimon, D., Shraiman, B.I., Croquette, V.: Nonadiabatic effects in convection. Phys. Rev. A 38(10), 5461(R) (1988)
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