Guo-Fu Yu

Discrete analogues of the generalized coupled integrable dispersionless equations

We study the integrable discretization of the generalized coupled integrable dispersionless equations. Two semi-discrete and one fully discrete versions of the system are given via Hirota’s bilinear method. Soliton solutions for the derived discrete systems are also presented.

On the Discretization of the Coupled Integrable Dispersionless Equations

We study the integrable discretization of the coupled integrable dispersionless equations. Two semi-discrete version and one full-discrete version of the system are given via Hirotas bilinear method. Soliton solutions for the derived discrete systems are also presented.

\(q\)-Rotations and Krawtchouk polynomials

An algebraic interpretation of the one-variable quantum

Soliton solutions of two (2+1)-dimensional differential-difference systems

q

A vector asymmetrical NNV equation: Soliton solutions, bilinear Bäcklund transformation and Lax pair

q-Krawtchouk polynomials is provided in the framework of the Schwinger realization of

Symmetric abstract hypergeometric polynomials

\fancyscript{U}_{q}(sl_{2})