12 citations to 10.1088/1751-8113/43/29/292002 (Crossref Cited-By Service)
  1. A. K. Prykarpatski, J. L. Cieśliński, “A Discrete Nonlinear Schrödinger-Type Hierarchy, Its Finite-Dimensional Reduction Analysis, and the Numerical Integration Scheme”, J Math Sci, 231, № 6, 2018, 779  crossref
  2. Pavel Winternitz, Symmetries and Integrability of Difference Equations, 2011, 292  crossref
  3. Decio Levi, Eugenio Ricca, Zora Thomova, Pavel Winternitz, “Lie group analysis of a generalized Krichever-Novikov differential-difference equation”, Journal of Mathematical Physics, 55, № 10, 2014, 103503  crossref
  4. Wenting Li, Yueting Chen, Kun Jiang, “Non-Classical Symmetry Analysis of a Class of Nonlinear Lattice Equations”, Symmetry, 15, № 12, 2023, 2199  crossref
  5. Linyu Peng, “Symmetries, Conservation Laws, and Noether's Theorem for Differential‐Difference Equations”, Stud Appl Math, 139, № 3, 2017, 457  crossref
  6. Jan L. Cieśliński, Anatolij K. Prykarpatski, “Discrete approximations on functional classes for the integrable nonlinear Schrödinger dynamical system: A symplectic finite-dimensional reduction approach”, Journal of Mathematical Analysis and Applications, 430, № 1, 2015, 279  crossref
  7. Linyu Peng, Peter E. Hydon, “Transformations, symmetries and Noether theorems for differential-difference equations”, Proc. R. Soc. A., 478, № 2259, 2022, 20210944  crossref
  8. R. Sahadevan, G. Nagavigneshwari, “Continuous symmetries of certain nonlinear partial difference equations and their reductions”, Physics Letters A, 378, № 43, 2014, 3155  crossref
  9. Shou-Fu Tian, Mei-Juan Xu, Tian-Tian Zhang, “A symmetry-preserving difference scheme and analytical solutions of a generalized higher-order beam equation”, Proc. R. Soc. A., 477, № 2255, 2021, 20210455  crossref
  10. Linyu Peng, “Symmetries and Reductions of Integrable Nonlocal Partial Differential Equations”, Symmetry, 11, № 7, 2019, 884  crossref
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