Quantization Scheme for Modular q-Difference Equations
We consider modular pairs of certain second-order q-difference equations. An example of such a pair is the t-Q Baxter equations for the quantum relativistic Toda lattice in the strong coupling regime. Another example from quantum mechanics is q-deformation of the Schrödinger equation with a hyperbolic potential. We show that the analyticity condition for the wave function or the Baxter function leads to a set of transcendental equations for the coefficients of the potential or the transfer...[Show more]
|Collections||ANU Research Publications|
|Source:||Theoretical and Mathematical Physics|
|01_Sergeev_Quantization_Scheme_for_2005.pdf||148.52 kB||Adobe PDF||Request a copy|
Items in Open Research are protected by copyright, with all rights reserved, unless otherwise indicated.