- Ji Jie, “Application of Exp-Function Method to Discrete Nonlinear Schrödinger Lattice Equation with Symbolic Computation”, Commun. Theor. Phys., 50, № 6, 2008, 1279
- Rustem N. Garifullin, Giorgio Gubbiotti, Ravil I. Yamilov, “Integrable discrete autonomous quad-equations admitting, as generalized symmetries, known five-point differential-difference equations”, JNMP, 26, № 3, 2021, 333
- D Levi, R I Yamilov, “The generalized symmetry method for discrete equations”, J. Phys. A: Math. Theor., 42, № 45, 2009, 454012
- Junfeng Lu, “The GDTM-Padé Technique for the Nonlinear Lattice Equations”, Abstract and Applied Analysis, 2012, 2012, 1
- R N Garifullin, R I Yamilov, D Levi, “Non-invertible transformations of differential–difference equations”, J. Phys. A: Math. Theor., 49, № 37, 2016, 37LT01
- V. E. Adler, “Integrable Möbius-invariant evolutionary lattices of second order”, Funct Anal Its Appl, 50, № 4, 2016, 257
- Zhen Wang, Li Zou, Zhi Zong, “Adomian decomposition and Padé approximate for solving differential-difference equation”, Applied Mathematics and Computation, 218, № 4, 2011, 1371
- R. Sahadevan, S. Balakrishnan, “Similarity reduction, generalized symmetries, recursion operator, and integrability of coupled Volterra system”, Journal of Mathematical Physics, 49, № 11, 2008, 113510
- A.V. Mikhailov, R.I. Yamilov, “On integrable two-dimensional generalizations of nonlinear Schrödinger type equations”, Physics Letters A, 230, № 5-6, 1997, 295
- Ravil Yamilov, “Symmetries as integrability criteria for differential difference equations”, J. Phys. A: Math. Gen., 39, № 45, 2006, R541